Results of Elementary Functions: Difference between revisions

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| [https://dlmf.nist.gov/4.2.E23 4.2.E23] || [[Item:Q1519|<math>\phase@{\exp@@{z}} = \imagpart@@{z}+2k\pi</math>]] || <code>argument(exp(z))= Im(z)+ 2*k*Pi</code> || <code>Arg[Exp[z]]= Im[z]+ 2*k*Pi</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-18.84955592 <- {z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>-18.84955592 <- {z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>-18.84955592 <- {z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>-18.84955592 <- {z = -2^(1/2)+I*2^(1/2), k = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.2.E23 4.2.E23] || [[Item:Q1519|<math>\phase@{\exp@@{z}} = \imagpart@@{z}+2k\pi</math>]] || <code>argument(exp(z))= Im(z)+ 2*k*Pi</code> || <code>Arg[Exp[z]]= Im[z]+ 2*k*Pi</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-18.84955592 <- {z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>-18.84955592 <- {z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>-18.84955592 <- {z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>-18.84955592 <- {z = -2^(1/2)+I*2^(1/2), k = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
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| [https://dlmf.nist.gov/4.2.E24 4.2.E24] || [[Item:Q1520|<math>\exp@@{z} = e^{x}\cos@@{y}+ie^{x}\sin@@{y}</math>]] || <code>exp(z)= exp(x)*cos(y)+ I*exp(x)*sin(y)</code> || <code>Exp[z]= Exp[x]*Cos[y]+ I*Exp[x]*Sin[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.8272584772+1.775573363*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>1.772639846+1.591201978*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>3.332514076+3.679324696*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-3.350888586-2.154747662*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>3.716367783-2.655921047*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>7.956545558+3.020184993*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-10.21082645-12.83846788*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>8.999968112-14.20079839*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>20.52596630+1.228457517*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>-.8272584772-6.350283937*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>1.772639846-6.534655322*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>3.332514076-4.446532604*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-3.350888586-10.28060496*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>3.716367783-10.78177835*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>7.956545558-5.105672307*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-10.21082645-20.96432518*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>8.999968112-22.32665569*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>20.52596630-6.897399783*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-1.430781418-2.527497718*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>1.169116905-2.711869103*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>2.728991135-.6237463849*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-3.954411527-6.457818743*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>3.112844842-6.958992128*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>7.353022617-1.282886088*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-10.81434939-17.14153896*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>8.396445171-18.50386947*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>19.92244336-3.074613564*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-1.430781418-2.047212856*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>1.169116905-2.231584241*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>2.728991135-.1434615223*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-3.954411527-5.977533881*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>3.112844842-6.478707266*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>7.353022617-.8026012257*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-10.81434939-16.66125410*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>8.396445171-18.02358461*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>19.92244336-2.594328702*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.8272584783533998, 1.7755733643246545] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7726398453192989, 1.591201979498678] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.332514075382279, 3.679324697962366] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3508885868787868, -2.154747660864471] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.7163677822018446, -2.655921045924753] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[7.956545556463588, 3.0201849952675923] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-10.210826452635473, -12.838467883646597] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[8.999968112497857, -14.200798389163268] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[20.52596630570947, 1.2284575190164926] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8272584783533998, -6.350283938682339] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7726398453192989, -6.534655323508316] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.332514075382279, -4.446532605044628] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3508885868787868, -10.280604963871465] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.7163677822018446, -10.781778348931747] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[7.956545556463588, -5.105672307739401] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-10.210826452635473, -20.964325186653593] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[8.999968112497857, -22.326655692170263] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[20.52596630570947, -6.897399783990501] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4307814180889216, -2.5274977183539185] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1691169055837771, -2.711869103179895] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7289911356467575, -0.6237463847162072] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.954411526614308, -6.4578187435430445] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.112844842466323, -6.9589921286033265] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[7.353022616728066, -1.2828860874109806] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-10.814349392370994, -17.14153896632517] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[8.396445172762336, -18.503869471841842] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[19.92244336597395, -3.0746135636620804] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4307814180889216, -2.047212856003766] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1691169055837771, -2.2315842408297426] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7289911356467575, -0.14346152236605478] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.954411526614308, -5.977533881192891] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.112844842466323, -6.478707266253173] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[7.353022616728066, -0.8026012250608282] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-10.814349392370994, -16.66125410397502] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[8.396445172762336, -18.02358460949169] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[19.92244336597395, -2.594328701311928] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.2.E24 4.2.E24] || [[Item:Q1520|<math>\exp@@{z} = e^{x}\cos@@{y}+ie^{x}\sin@@{y}</math>]] || <code>exp(z)= exp(x)*cos(y)+ I*exp(x)*sin(y)</code> || <code>Exp[z]= Exp[x]*Cos[y]+ I*Exp[x]*Sin[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.8272584772+1.775573363*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>1.772639846+1.591201978*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>3.332514076+3.679324696*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-3.350888586-2.154747662*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.8272584783533998, 1.7755733643246545] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7726398453192989, 1.591201979498678] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.332514075382279, 3.679324697962366] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3508885868787868, -2.154747660864471] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.2.E26 4.2.E26] || [[Item:Q1522|<math>z^{a} = \exp@{a\Ln@@{z}}</math>]] || <code>(z)^(a)= exp(a*ln(z))</code> || <code>(z)^(a)= Exp[a*Log[z]]</code> || Successful || Failure || - || Successful  
| [https://dlmf.nist.gov/4.2.E26 4.2.E26] || [[Item:Q1522|<math>z^{a} = \exp@{a\Ln@@{z}}</math>]] || <code>(z)^(a)= exp(a*ln(z))</code> || <code>(z)^(a)= Exp[a*Log[z]]</code> || Successful || Failure || - || Successful  
Line 39: Line 39:
| [https://dlmf.nist.gov/4.2.E30 4.2.E30] || [[Item:Q1526|<math>\phase@{z^{a}} = (\realpart@@{a})\phase@@{z}+(\imagpart@@{a})\ln@@{|z|}</math>]] || <code>argument((z)^(a))=(Re(a))* argument(z)+(Im(a))* ln(abs(z))</code> || <code>Arg[(z)^(a)]=(Re[a])* Arg[z]+(Im[a])* Log[Abs[z]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-6.283185309 <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>6.283185309 <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>6.283185309 <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-6.283185309 <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-6.283185307179586 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>6.283185307179586 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>6.283185307179586 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-6.283185307179586 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.2.E30 4.2.E30] || [[Item:Q1526|<math>\phase@{z^{a}} = (\realpart@@{a})\phase@@{z}+(\imagpart@@{a})\ln@@{|z|}</math>]] || <code>argument((z)^(a))=(Re(a))* argument(z)+(Im(a))* ln(abs(z))</code> || <code>Arg[(z)^(a)]=(Re[a])* Arg[z]+(Im[a])* Log[Abs[z]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-6.283185309 <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>6.283185309 <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>6.283185309 <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-6.283185309 <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-6.283185307179586 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>6.283185307179586 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>6.283185307179586 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-6.283185307179586 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.2#Ex2 4.2#Ex2] || [[Item:Q1528|<math>\phase@{z^{a}} = a\phase@@{z}</math>]] || <code>argument((z)^(a))= a*argument(z)</code> || <code>Arg[(z)^(a)]= a*Arg[z]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.980258143-1.110720734*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.9802581426+1.110720734*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.980258144+3.332162204*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.302927166-3.332162204*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.9802581426+1.110720734*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.980258143-1.110720734*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>5.302927166-3.332162204*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.980258144+3.332162204*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.980258143+1.110720734*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.9802581426-1.110720734*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.980258144-3.332162204*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>5.302927166+3.332162204*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.9802581426-1.110720734*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.980258143+1.110720734*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.302927166+3.332162204*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.980258144-3.332162204*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.9802581434685473, -1.1107207345395915] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685472, 1.1107207345395915] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685469, 3.332162203618774] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.302927163711039, -3.332162203618774] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9802581434685472, 1.1107207345395915] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9802581434685473, -1.1107207345395915] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.302927163711039, -3.332162203618774] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9802581434685469, 3.332162203618774] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9802581434685473, 1.1107207345395915] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9802581434685473, -1.1107207345395915] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9802581434685469, -3.332162203618774] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.302927163711039, 3.332162203618774] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685473, -1.1107207345395915] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685473, 1.1107207345395915] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.302927163711039, 3.332162203618774] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685469, -3.332162203618774] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.2#Ex2 4.2#Ex2] || [[Item:Q1528|<math>\phase@{z^{a}} = a\phase@@{z}</math>]] || <code>argument((z)^(a))= a*argument(z)</code> || <code>Arg[(z)^(a)]= a*Arg[z]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.980258143-1.110720734*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.9802581426+1.110720734*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.980258144+3.332162204*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.302927166-3.332162204*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.9802581434685473, -1.1107207345395915] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685472, 1.1107207345395915] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9802581434685469, 3.332162203618774] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.302927163711039, -3.332162203618774] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.2.E32 4.2.E32] || [[Item:Q1529|<math>e^{z} = \exp@@{z}</math>]] || <code>exp(z)= exp(z)</code> || <code>Exp[z]= Exp[z]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.2.E32 4.2.E32] || [[Item:Q1529|<math>e^{z} = \exp@@{z}</math>]] || <code>exp(z)= exp(z)</code> || <code>Exp[z]= Exp[z]</code> || Successful || Successful || - || -  
Line 89: Line 89:
| [https://dlmf.nist.gov/4.4.E12 4.4.E12] || [[Item:Q1546|<math>\iunit^{-\iunit} = e^{+\pi/2}</math>]] || <code>(I)^(- I)= exp(+ Pi/ 2)</code> || <code>(I)^(- I)= Exp[+ Pi/ 2]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.4.E12 4.4.E12] || [[Item:Q1546|<math>\iunit^{-\iunit} = e^{+\pi/2}</math>]] || <code>(I)^(- I)= exp(+ Pi/ 2)</code> || <code>(I)^(- I)= Exp[+ Pi/ 2]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.4.E13 4.4.E13] || [[Item:Q1547|<math>\lim_{x\to\infty}x^{-a}\ln@@{x} = 0</math>]] || <code>limit((x)^(- a)* ln(x), x = infinity)= 0</code> || <code>Limit[(x)^(- a)* Log[x], x -> Infinity]= 0</code> || Successful || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.4.E13 4.4.E13] || [[Item:Q1547|<math>\lim_{x\to\infty}x^{-a}\ln@@{x} = 0</math>]] || <code>limit((x)^(- a)* ln(x), x = infinity)= 0</code> || <code>Limit[(x)^(- a)* Log[x], x -> Infinity]= 0</code> || Successful || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.4.E14 4.4.E14] || [[Item:Q1548|<math>\lim_{x\to 0}x^{a}\ln@@{x} = 0</math>]] || <code>limit((x)^(a)* ln(x), x = 0)= 0</code> || <code>Limit[(x)^(a)* Log[x], x -> 0]= 0</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[a, Rational[1, 2]], Rule[ConditionalExpression[0, Greater[a, 0]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.4.E14 4.4.E14] || [[Item:Q1548|<math>\lim_{x\to 0}x^{a}\ln@@{x} = 0</math>]] || <code>limit((x)^(a)* ln(x), x = 0)= 0</code> || <code>Limit[(x)^(a)* Log[x], x -> 0]= 0</code> || Failure || Failure || Skip || Successful
|-
|-
| [https://dlmf.nist.gov/4.4.E19 4.4.E19] || [[Item:Q1553|<math>\lim_{n\to\infty}\left(\left(\sum^{n}_{k=1}\frac{1}{k}\right)-\ln@@{n}\right) = \EulerConstant</math>]] || <code>limit((sum((1)/(k), k = 1..n))- ln(n), n = infinity)= gamma</code> || <code>Limit[(Sum[Divide[1,k], {k, 1, n}])- Log[n], n -> Infinity]= EulerGamma</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.4.E19 4.4.E19] || [[Item:Q1553|<math>\lim_{n\to\infty}\left(\left(\sum^{n}_{k=1}\frac{1}{k}\right)-\ln@@{n}\right) = \EulerConstant</math>]] || <code>limit((sum((1)/(k), k = 1..n))- ln(n), n = infinity)= gamma</code> || <code>Limit[(Sum[Divide[1,k], {k, 1, n}])- Log[n], n -> Infinity]= EulerGamma</code> || Successful || Successful || - || -  
Line 151: Line 151:
| [https://dlmf.nist.gov/4.8.E10 4.8.E10] || [[Item:Q1601|<math>\exp@{\Ln@@{z}} = z</math>]] || <code>exp(ln(z))= z</code> || <code>Exp[Log[z]]= z</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.8.E10 4.8.E10] || [[Item:Q1601|<math>\exp@{\Ln@@{z}} = z</math>]] || <code>exp(ln(z))= z</code> || <code>Exp[Log[z]]= z</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.8.E11 4.8.E11] || [[Item:Q1602|<math>\Ln@{a^{z}} = z\Ln@@{a}+2k\pi\iunit</math>]] || <code>ln((a)^(z))= z*ln(a)+ 2*k*Pi*I</code> || <code>Log[(a)^(z)]= z*Log[a]+ 2*k*Pi*I</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-12.56637061*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-25.13274123*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-25.13274123*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-12.56637061*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -25.132741228718345] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -25.132741228718345] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.8.E11 4.8.E11] || [[Item:Q1602|<math>\Ln@{a^{z}} = z\Ln@@{a}+2k\pi\iunit</math>]] || <code>ln((a)^(z))= z*ln(a)+ 2*k*Pi*I</code> || <code>Log[(a)^(z)]= z*Log[a]+ 2*k*Pi*I</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.8.E12 4.8.E12] || [[Item:Q1603|<math>\ln@{a^{z}} = z\ln@@{a}+2k\pi\iunit</math>]] || <code>ln((a)^(z))= z*ln(a)+ 2*k*Pi*I</code> || <code>Log[(a)^(z)]= z*Log[a]+ 2*k*Pi*I</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185313*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-12.56637061*I <- {a = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-12.56637062*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-18.84955593*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-25.13274123*I <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-12.56637062*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-18.84955593*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-25.13274123*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185313*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 2}</code><br><code>0.-12.56637061*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1102230246251565*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.440892098500626*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3877787807814457*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -25.132741228718345] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -25.132741228718345] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -12.566370614359172] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.8.E12 4.8.E12] || [[Item:Q1603|<math>\ln@{a^{z}} = z\ln@@{a}+2k\pi\iunit</math>]] || <code>ln((a)^(z))= z*ln(a)+ 2*k*Pi*I</code> || <code>Log[(a)^(z)]= z*Log[a]+ 2*k*Pi*I</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 1}</code><br><code>0.-12.56637062*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 2}</code><br><code>0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}</code><br><code>0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1102230246251565*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.8.E13 4.8.E13] || [[Item:Q1604|<math>\ln@{a^{x}} = x\ln@@{a}</math>]] || <code>ln((a)^(x))= x*ln(a)</code> || <code>Log[(a)^(x)]= x*Log[a]</code> || Failure || Failure || Successful || Successful  
| [https://dlmf.nist.gov/4.8.E13 4.8.E13] || [[Item:Q1604|<math>\ln@{a^{x}} = x\ln@@{a}</math>]] || <code>ln((a)^(x))= x*ln(a)</code> || <code>Log[(a)^(x)]= x*Log[a]</code> || Failure || Failure || Successful || Successful  
Line 175: Line 175:
| [https://dlmf.nist.gov/4.10.E10 4.10.E10] || [[Item:Q1625|<math>\int\frac{e^{az}-1}{e^{az}+1}\diff{z} = \frac{2}{a}\ln@{e^{az/2}+e^{-az/2}}</math>]] || <code>int((exp(a*z)- 1)/(exp(a*z)+ 1), z)=(2)/(a)*ln(exp(a*z/ 2)+ exp(- a*z/ 2))</code> || <code>Integrate[Divide[Exp[a*z]- 1,Exp[a*z]+ 1], z]=Divide[2,a]*Log[Exp[a*z/ 2]+ Exp[- a*z/ 2]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-4.442882938158366, -4.442882938158366] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.442882938158366, -4.442882938158366] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.442882938158366, 4.442882938158366] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.442882938158366, 4.442882938158366] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.10.E10 4.10.E10] || [[Item:Q1625|<math>\int\frac{e^{az}-1}{e^{az}+1}\diff{z} = \frac{2}{a}\ln@{e^{az/2}+e^{-az/2}}</math>]] || <code>int((exp(a*z)- 1)/(exp(a*z)+ 1), z)=(2)/(a)*ln(exp(a*z/ 2)+ exp(- a*z/ 2))</code> || <code>Integrate[Divide[Exp[a*z]- 1,Exp[a*z]+ 1], z]=Divide[2,a]*Log[Exp[a*z/ 2]+ Exp[- a*z/ 2]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-4.442882938158366, -4.442882938158366] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.442882938158366, -4.442882938158366] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.442882938158366, 4.442882938158366] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.442882938158366, 4.442882938158366] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.10.E11 4.10.E11] || [[Item:Q1626|<math>\int_{-\infty}^{\infty}e^{-cx^{2}}\diff{x} = \sqrt{\frac{\pi}{c}}</math>]] || <code>int(exp(- c*(x)^(2)), x = - infinity..infinity)=sqrt((Pi)/(c))</code> || <code>Integrate[Exp[- c*(x)^(2)], {x, - Infinity, Infinity}]=Sqrt[Divide[Pi,c]]</code> || Successful || Failure || - || Error
| [https://dlmf.nist.gov/4.10.E11 4.10.E11] || [[Item:Q1626|<math>\int_{-\infty}^{\infty}e^{-cx^{2}}\diff{x} = \sqrt{\frac{\pi}{c}}</math>]] || <code>int(exp(- c*(x)^(2)), x = - infinity..infinity)=sqrt((Pi)/(c))</code> || <code>Integrate[Exp[- c*(x)^(2)], {x, - Infinity, Infinity}]=Sqrt[Divide[Pi,c]]</code> || Successful || Failure || - || Skip
|-
|-
| [https://dlmf.nist.gov/4.10.E12 4.10.E12] || [[Item:Q1627|<math>\int_{0}^{\ln@@{2}}\frac{xe^{x}}{e^{x}-1}\diff{x} = \frac{\pi^{2}}{12}</math>]] || <code>int((x*exp(x))/(exp(x)- 1), x = 0..ln(2))=((Pi)^(2))/(12)</code> || <code>Integrate[Divide[x*Exp[x],Exp[x]- 1], {x, 0, Log[2]}]=Divide[(Pi)^(2),12]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.10.E12 4.10.E12] || [[Item:Q1627|<math>\int_{0}^{\ln@@{2}}\frac{xe^{x}}{e^{x}-1}\diff{x} = \frac{\pi^{2}}{12}</math>]] || <code>int((x*exp(x))/(exp(x)- 1), x = 0..ln(2))=((Pi)^(2))/(12)</code> || <code>Integrate[Divide[x*Exp[x],Exp[x]- 1], {x, 0, Log[2]}]=Divide[(Pi)^(2),12]</code> || Successful || Successful || - || -  
Line 183: Line 183:
| [https://dlmf.nist.gov/4.12.E6 4.12.E6] || [[Item:Q1634|<math>\phi(x) = \ln@{x+1}</math>]] || <code>phi*(x)= ln(x + 1)</code> || <code>\[Phi]*(x)= Log[x + 1]</code> || Failure || Failure || Skip || Successful  
| [https://dlmf.nist.gov/4.12.E6 4.12.E6] || [[Item:Q1634|<math>\phi(x) = \ln@{x+1}</math>]] || <code>phi*(x)= ln(x + 1)</code> || <code>\[Phi]*(x)= Log[x + 1]</code> || Failure || Failure || Skip || Successful  
|-
|-
| [https://dlmf.nist.gov/4.12.E9 4.12.E9] || [[Item:Q1637|<math>\psi(x) = \ell+\ln^{(\ell)}@@{x}</math>]] || <code>psi*(x)= ell + subs( temp=x, diff( ln(temp), temp$(ell) ) )</code> || <code>\[Psi]*(x)= \[ScriptL]+ (D[Log[temp], {temp, \[ScriptL]}]/.temp-> x)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.454653676+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 1, x = 3/2}</code><br><code>.565764787+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 2, x = 3/2}</code><br><code>-1.471272250+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 3, x = 3/2}</code><br><code>.454653676-2.121320343*I <- {psi = 2^(1/2)-I*2^(1/2), ell = 1, x = 3/2}</code><br><code>.565764787-2.121320343*I <- {psi = 2^(1/2)-I*2^(1/2), ell = 2, x = 3/2}</code><br><code>-1.471272250-2.121320343*I <- {psi = 2^(1/2)-I*2^(1/2), ell = 3, x = 3/2}</code><br><code>-3.787987010-2.121320343*I <- {psi = -2^(1/2)-I*2^(1/2), ell = 1, x = 3/2}</code><br><code>-3.676875899-2.121320343*I <- {psi = -2^(1/2)-I*2^(1/2), ell = 2, x = 3/2}</code><br><code>-5.713912936-2.121320343*I <- {psi = -2^(1/2)-I*2^(1/2), ell = 3, x = 3/2}</code><br><code>-3.787987010+2.121320343*I <- {psi = -2^(1/2)+I*2^(1/2), ell = 1, x = 3/2}</code><br><code>-3.676875899+2.121320343*I <- {psi = -2^(1/2)+I*2^(1/2), ell = 2, x = 3/2}</code><br><code>-5.713912936+2.121320343*I <- {psi = -2^(1/2)+I*2^(1/2), ell = 3, x = 3/2}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.45465367689297564, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5657647880040868, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 2], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4712722490329502, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 3], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.45465367689297564, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5657647880040868, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 2], Rule[ψ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4712722490329502, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 3], Rule[ψ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.787987010226309, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.676875899115198, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 2], Rule[ψ, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.713912936152235, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 3], Rule[ψ, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.787987010226309, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.676875899115198, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 2], Rule[ψ, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.713912936152235, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 3], Rule[ψ, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.12.E9 4.12.E9] || [[Item:Q1637|<math>\psi(x) = \ell+\ln^{(\ell)}@@{x}</math>]] || <code>psi*(x)= ell + subs( temp=x, diff( ln(temp), temp$(ell) ) )</code> || <code>\[Psi]*(x)= \[ScriptL]+ (D[Log[temp], {temp, \[ScriptL]}]/.temp-> x)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.454653676+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 1, x = 3/2}</code><br><code>.565764787+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 2, x = 3/2}</code><br><code>-1.471272250+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 3, x = 3/2}</code><br><code>.454653676-2.121320343*I <- {psi = 2^(1/2)-I*2^(1/2), ell = 1, x = 3/2}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.45465367689297564, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5657647880040868, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 2], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4712722490329502, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 3], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.45465367689297564, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.13.E1 4.13.E1] || [[Item:Q1639|<math>We^{W} = x</math>]] || <code>W*exp(W)= x</code> || <code>W*Exp[W]= x</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-5.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-6.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-7.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>-5.838722068-6.652975529*I <- {W = 2^(1/2)-I*2^(1/2), x = 1}</code><br><code>-6.838722068-6.652975529*I <- {W = 2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-7.838722068-6.652975529*I <- {W = 2^(1/2)-I*2^(1/2), x = 3}</code><br><code>-1.393229086+.2859962805*I <- {W = -2^(1/2)-I*2^(1/2), x = 1}</code><br><code>-2.393229086+.2859962805*I <- {W = -2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-3.393229086+.2859962805*I <- {W = -2^(1/2)-I*2^(1/2), x = 3}</code><br><code>-1.393229086-.2859962805*I <- {W = -2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-2.393229086-.2859962805*I <- {W = -2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-3.393229086-.2859962805*I <- {W = -2^(1/2)+I*2^(1/2), x = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-5.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-6.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-7.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-5.838722072781763, -6.652975531039188] <- {Rule[W, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-6.838722072781763, -6.652975531039188] <- {Rule[W, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-7.838722072781763, -6.652975531039188] <- {Rule[W, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-1.3932290856204985, 0.2859962805175824] <- {Rule[W, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-2.3932290856204985, 0.2859962805175824] <- {Rule[W, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-3.3932290856204985, 0.2859962805175824] <- {Rule[W, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-1.3932290856204985, -0.2859962805175824] <- {Rule[W, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-2.3932290856204985, -0.2859962805175824] <- {Rule[W, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-3.3932290856204985, -0.2859962805175824] <- {Rule[W, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.13.E1 4.13.E1] || [[Item:Q1639|<math>We^{W} = x</math>]] || <code>W*exp(W)= x</code> || <code>W*Exp[W]= x</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-5.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-6.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-7.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>-5.838722068-6.652975529*I <- {W = 2^(1/2)-I*2^(1/2), x = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-5.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-6.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-7.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-5.838722072781763, -6.652975531039188] <- {Rule[W, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.13#Ex1 4.13#Ex1] || [[Item:Q1640|<math>\LambertWp@{-1/e} = \LambertWm@{-1/e}</math>]] || <code>LambertW(0, - 1/ exp(1))= LambertW(-1, - 1/ exp(1))</code> || <code>ProductLog[0, - 1/ E]= ProductLog[-1, - 1/ E]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.13#Ex1 4.13#Ex1] || [[Item:Q1640|<math>\LambertWp@{-1/e} = \LambertWm@{-1/e}</math>]] || <code>LambertW(0, - 1/ exp(1))= LambertW(-1, - 1/ exp(1))</code> || <code>ProductLog[0, - 1/ E]= ProductLog[-1, - 1/ E]</code> || Successful || Successful || - || -  
Line 195: Line 195:
| [https://dlmf.nist.gov/4.13#Ex3 4.13#Ex3] || [[Item:Q1642|<math>\LambertWp@{e} = 1</math>]] || <code>LambertW(0, exp(1))= 1</code> || <code>ProductLog[0, E]= 1</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.13#Ex3 4.13#Ex3] || [[Item:Q1642|<math>\LambertWp@{e} = 1</math>]] || <code>LambertW(0, exp(1))= 1</code> || <code>ProductLog[0, E]= 1</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.13#Ex4 4.13#Ex4] || [[Item:Q1643|<math>U+\ln@@{U} = x</math>]] || <code>U + ln(U)= x</code> || <code>U + Log[U]= x</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.107360742+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>.107360742+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-.892639258+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>1.107360742-2.199611725*I <- {U = 2^(1/2)-I*2^(1/2), x = 1}</code><br><code>.107360742-2.199611725*I <- {U = 2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-.892639258-2.199611725*I <- {U = 2^(1/2)-I*2^(1/2), x = 3}</code><br><code>-1.721066382-3.770408052*I <- {U = -2^(1/2)-I*2^(1/2), x = 1}</code><br><code>-2.721066382-3.770408052*I <- {U = -2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-3.721066382-3.770408052*I <- {U = -2^(1/2)-I*2^(1/2), x = 3}</code><br><code>-1.721066382+3.770408052*I <- {U = -2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-2.721066382+3.770408052*I <- {U = -2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-3.721066382+3.770408052*I <- {U = -2^(1/2)+I*2^(1/2), x = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1073607429330403, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[0.10736074293304043, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-0.8926392570669596, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[1.1073607429330403, -2.199611725770543] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[0.10736074293304043, -2.199611725770543] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-0.8926392570669596, -2.199611725770543] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-1.7210663818131495, -3.7704080525654398] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-2.7210663818131495, -3.7704080525654398] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-3.7210663818131495, -3.7704080525654398] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-1.7210663818131495, 3.7704080525654398] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-2.7210663818131495, 3.7704080525654398] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-3.7210663818131495, 3.7704080525654398] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.13#Ex4 4.13#Ex4] || [[Item:Q1643|<math>U+\ln@@{U} = x</math>]] || <code>U + ln(U)= x</code> || <code>U + Log[U]= x</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.107360742+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>.107360742+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-.892639258+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>1.107360742-2.199611725*I <- {U = 2^(1/2)-I*2^(1/2), x = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1073607429330403, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[0.10736074293304043, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-0.8926392570669596, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[1.1073607429330403, -2.199611725770543] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.13#Ex5 4.13#Ex5] || [[Item:Q1644|<math>U = U(x)</math>]] || <code>U = U*(x)</code> || <code>U = U*(x)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.414213562-1.414213562*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-2.828427124-2.828427124*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>-1.414213562+1.414213562*I <- {U = 2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-2.828427124+2.828427124*I <- {U = 2^(1/2)-I*2^(1/2), x = 3}</code><br><code>1.414213562+1.414213562*I <- {U = -2^(1/2)-I*2^(1/2), x = 2}</code><br><code>2.828427124+2.828427124*I <- {U = -2^(1/2)-I*2^(1/2), x = 3}</code><br><code>1.414213562-1.414213562*I <- {U = -2^(1/2)+I*2^(1/2), x = 2}</code><br><code>2.828427124-2.828427124*I <- {U = -2^(1/2)+I*2^(1/2), x = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-2.8284271247461903, -2.8284271247461903] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-2.8284271247461903, 2.8284271247461903] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[2.8284271247461903, 2.8284271247461903] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[2.8284271247461903, -2.8284271247461903] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.13#Ex5 4.13#Ex5] || [[Item:Q1644|<math>U = U(x)</math>]] || <code>U = U*(x)</code> || <code>U = U*(x)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.414213562-1.414213562*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-2.828427124-2.828427124*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>-1.414213562+1.414213562*I <- {U = 2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-2.828427124+2.828427124*I <- {U = 2^(1/2)-I*2^(1/2), x = 3}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-2.8284271247461903, -2.8284271247461903] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-2.8284271247461903, 2.8284271247461903] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.13#Ex5 4.13#Ex5] || [[Item:Q1644|<math>U(x) = \LambertW@{e^{x}}</math>]] || <code>U*(x)= LambertW(exp(x))</code> || <code>U*(x)= ProductLog[Exp[x]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.414213562+1.414213562*I <- {U = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>1.271281525+2.828427124*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>2.034700655+4.242640686*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>.414213562-1.414213562*I <- {U = 2^(1/2)-I*2^(1/2), x = 1}</code><br><code>1.271281525-2.828427124*I <- {U = 2^(1/2)-I*2^(1/2), x = 2}</code><br><code>2.034700655-4.242640686*I <- {U = 2^(1/2)-I*2^(1/2), x = 3}</code><br><code>-2.414213562-1.414213562*I <- {U = -2^(1/2)-I*2^(1/2), x = 1}</code><br><code>-4.385572723-2.828427124*I <- {U = -2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-6.450580717-4.242640686*I <- {U = -2^(1/2)-I*2^(1/2), x = 3}</code><br><code>-2.414213562+1.414213562*I <- {U = -2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-4.385572723+2.828427124*I <- {U = -2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-6.450580717+4.242640686*I <- {U = -2^(1/2)+I*2^(1/2), x = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.41421356237309515, 1.4142135623730951] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[1.2712815257485788, 2.8284271247461903] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[2.0347006555499627, 4.242640687119286] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[0.41421356237309515, -1.4142135623730951] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[1.2712815257485788, -2.8284271247461903] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[2.0347006555499627, -4.242640687119286] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-2.414213562373095, -1.4142135623730951] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-4.385572723743802, -2.8284271247461903] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-6.450580718688609, -4.242640687119286] <- {Rule[U, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[-2.414213562373095, 1.4142135623730951] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[-4.385572723743802, 2.8284271247461903] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[-6.450580718688609, 4.242640687119286] <- {Rule[U, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.13#Ex5 4.13#Ex5] || [[Item:Q1644|<math>U(x) = \LambertW@{e^{x}}</math>]] || <code>U*(x)= LambertW(exp(x))</code> || <code>U*(x)= ProductLog[Exp[x]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.414213562+1.414213562*I <- {U = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>1.271281525+2.828427124*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>2.034700655+4.242640686*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>.414213562-1.414213562*I <- {U = 2^(1/2)-I*2^(1/2), x = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.41421356237309515, 1.4142135623730951] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br><code>Complex[1.2712815257485788, 2.8284271247461903] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}</code><br><code>Complex[2.0347006555499627, 4.242640687119286] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}</code><br><code>Complex[0.41421356237309515, -1.4142135623730951] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.13.E4 4.13.E4] || [[Item:Q1645|<math>\deriv{\LambertW}{x} = \frac{e^{-\LambertW}}{1+\LambertW}</math>]] || <code>diff(LambertW(x), =)*(exp(- LambertW($0)))/(1 + LambertW($0))</code> || <code>D[ProductLog[x], =]*Divide[Exp[- ProductLog[$0]],1 + ProductLog[$0]]</code> || Error || Error || - || -  
| [https://dlmf.nist.gov/4.13.E4 4.13.E4] || [[Item:Q1645|<math>\deriv{\LambertW}{x} = \frac{e^{-\LambertW}}{1+\LambertW}</math>]] || <code>diff(LambertW(x), =)*(exp(- LambertW($0)))/(1 + LambertW($0))</code> || <code>D[ProductLog[x], =]*Divide[Exp[- ProductLog[$0]],1 + ProductLog[$0]]</code> || Error || Error || - || -  
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| [https://dlmf.nist.gov/4.18.E6 4.18.E6] || [[Item:Q1674|<math>|\sinh@@{y}| <= |\cos@@{z}|\leq\cosh@@{y}</math>]] || <code>abs(sinh(y))< =abs(cos(z))<= cosh(y)</code> || <code>Abs[Sinh[y]]< =Abs[Cos[z]]<= Cosh[y]</code> || Failure || Failure || Error || Successful  
| [https://dlmf.nist.gov/4.18.E6 4.18.E6] || [[Item:Q1674|<math>|\sinh@@{y}| <= |\cos@@{z}|\leq\cosh@@{y}</math>]] || <code>abs(sinh(y))< =abs(cos(z))<= cosh(y)</code> || <code>Abs[Sinh[y]]< =Abs[Cos[z]]<= Cosh[y]</code> || Failure || Failure || Error || Successful  
|-
|-
| [https://dlmf.nist.gov/4.18.E7 4.18.E7] || [[Item:Q1675|<math>|\csc@@{z}| <= \csch@@{|y|}</math>]] || <code>abs(csc(z))< = csch(abs(y))</code> || <code>Abs[Csc[z]]< = Csch[Abs[y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.4602792559 <= .2757205648 <- {z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.4602792559 <= .9982156967e-1 <- {z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.4602792559 <= .2757205648 <- {z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.4602792559 <= .9982156967e-1 <- {z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.4602792559 <= .2757205648 <- {z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.4602792559 <= .9982156967e-1 <- {z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.4602792559 <= .2757205648 <- {z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.4602792559 <= .9982156967e-1 <- {z = -2^(1/2)+I*2^(1/2), y = 3}</code><br></div></div> || Successful  
| [https://dlmf.nist.gov/4.18.E7 4.18.E7] || [[Item:Q1675|<math>|\csc@@{z}| <= \csch@@{|y|}</math>]] || <code>abs(csc(z))< = csch(abs(y))</code> || <code>Abs[Csc[z]]< = Csch[Abs[y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.4602792559 <= .2757205648 <- {z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.4602792559 <= .9982156967e-1 <- {z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.4602792559 <= .2757205648 <- {z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.4602792559 <= .9982156967e-1 <- {z = 2^(1/2)-I*2^(1/2), y = 3}</code><br>... skip entries to safe data<br></div></div> || Successful  
|-
|-
| [https://dlmf.nist.gov/4.18.E8 4.18.E8] || [[Item:Q1676|<math>|\cos@@{z}| <= \cosh@@{|z|}</math>]] || <code>abs(cos(z))< = cosh(abs(z))</code> || <code>Abs[Cos[z]]< = Cosh[Abs[z]]</code> || Failure || Failure || Successful || Successful  
| [https://dlmf.nist.gov/4.18.E8 4.18.E8] || [[Item:Q1676|<math>|\cos@@{z}| <= \cosh@@{|z|}</math>]] || <code>abs(cos(z))< = cosh(abs(z))</code> || <code>Abs[Cos[z]]< = Cosh[Abs[z]]</code> || Failure || Failure || Successful || Successful  
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| [https://dlmf.nist.gov/4.18#Ex2 4.18#Ex2] || [[Item:Q1679|<math>|\sin@@{z}| <= \tfrac{6}{5}|z|</math>]] || <code>abs(sin(z))< =(6)/(5)*abs(z)</code> || <code>Abs[Sin[z]]< =Divide[6,5]*Abs[z]</code> || Failure || Failure || Successful || Successful  
| [https://dlmf.nist.gov/4.18#Ex2 4.18#Ex2] || [[Item:Q1679|<math>|\sin@@{z}| <= \tfrac{6}{5}|z|</math>]] || <code>abs(sin(z))< =(6)/(5)*abs(z)</code> || <code>Abs[Sin[z]]< =Divide[6,5]*Abs[z]</code> || Failure || Failure || Successful || Successful  
|-
|-
| [https://dlmf.nist.gov/4.19.E7 4.19.E7] || [[Item:Q1686|<math>\ln@{\frac{\sin@@{z}}{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n}2^{2n-1}\BernoullinumberB{2n}}{n(2n)!}z^{2n}</math>]] || <code>ln((sin(z))/(z))= sum(((- 1)^(n)* (2)^(2*n - 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity)</code> || <code>Log[Divide[Sin[z],z]]= Sum[Divide[(- 1)^(n)* (2)^(2*n - 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.19.E7 4.19.E7] || [[Item:Q1686|<math>\ln@{\frac{\sin@@{z}}{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n}2^{2n-1}\BernoullinumberB{2n}}{n(2n)!}z^{2n}</math>]] || <code>ln((sin(z))/(z))= sum(((- 1)^(n)* (2)^(2*n - 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity)</code> || <code>Log[Divide[Sin[z],z]]= Sum[Divide[(- 1)^(n)* (2)^(2*n - 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}]</code> || Failure || Failure || Skip || Successful
|-
|-
| [https://dlmf.nist.gov/4.19.E8 4.19.E8] || [[Item:Q1687|<math>\ln@{\cos@@{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n}2^{2n-1}(2^{2n}-1)\BernoullinumberB{2n}}{n(2n)!}z^{2n}</math>]] || <code>ln(cos(z))= sum(((- 1)^(n)* (2)^(2*n - 1)*((2)^(2*n)- 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity)</code> || <code>Log[Cos[z]]= Sum[Divide[(- 1)^(n)* (2)^(2*n - 1)*((2)^(2*n)- 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.19.E8 4.19.E8] || [[Item:Q1687|<math>\ln@{\cos@@{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n}2^{2n-1}(2^{2n}-1)\BernoullinumberB{2n}}{n(2n)!}z^{2n}</math>]] || <code>ln(cos(z))= sum(((- 1)^(n)* (2)^(2*n - 1)*((2)^(2*n)- 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity)</code> || <code>Log[Cos[z]]= Sum[Divide[(- 1)^(n)* (2)^(2*n - 1)*((2)^(2*n)- 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}]</code> || Failure || Failure || Skip || Successful
|-
|-
| [https://dlmf.nist.gov/4.19.E9 4.19.E9] || [[Item:Q1688|<math>\ln@{\frac{\tan@@{z}}{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n-1}2^{2n}(2^{2n-1}-1)\BernoullinumberB{2n}}{n(2n)!}z^{2n}</math>]] || <code>ln((tan(z))/(z))= sum(((- 1)^(n - 1)* (2)^(2*n)*((2)^(2*n - 1)- 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity)</code> || <code>Log[Divide[Tan[z],z]]= Sum[Divide[(- 1)^(n - 1)* (2)^(2*n)*((2)^(2*n - 1)- 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.19.E9 4.19.E9] || [[Item:Q1688|<math>\ln@{\frac{\tan@@{z}}{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n-1}2^{2n}(2^{2n-1}-1)\BernoullinumberB{2n}}{n(2n)!}z^{2n}</math>]] || <code>ln((tan(z))/(z))= sum(((- 1)^(n - 1)* (2)^(2*n)*((2)^(2*n - 1)- 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity)</code> || <code>Log[Divide[Tan[z],z]]= Sum[Divide[(- 1)^(n - 1)* (2)^(2*n)*((2)^(2*n - 1)- 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}]</code> || Failure || Failure || Skip || Successful
|-
|-
| [https://dlmf.nist.gov/4.20.E1 4.20.E1] || [[Item:Q1689|<math>\deriv{}{z}\sin@@{z} = \cos@@{z}</math>]] || <code>diff(sin(z), z)= cos(z)</code> || <code>D[Sin[z], z]= Cos[z]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.20.E1 4.20.E1] || [[Item:Q1689|<math>\deriv{}{z}\sin@@{z} = \cos@@{z}</math>]] || <code>diff(sin(z), z)= cos(z)</code> || <code>D[Sin[z], z]= Cos[z]</code> || Successful || Successful || - || -  
Line 293: Line 293:
| [https://dlmf.nist.gov/4.20.E8 4.20.E8] || [[Item:Q1696|<math>\deriv[n]{}{z}\cos@@{z} = \cos@{z+\tfrac{1}{2}n\pi}</math>]] || <code>diff(cos(z), [z$(n)])= cos(z +(1)/(2)*n*Pi)</code> || <code>D[Cos[z], {z, n}]= Cos[z +Divide[1,2]*n*Pi]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.20.E8 4.20.E8] || [[Item:Q1696|<math>\deriv[n]{}{z}\cos@@{z} = \cos@{z+\tfrac{1}{2}n\pi}</math>]] || <code>diff(cos(z), [z$(n)])= cos(z +(1)/(2)*n*Pi)</code> || <code>D[Cos[z], {z, n}]= Cos[z +Divide[1,2]*n*Pi]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.20.E9 4.20.E9] || [[Item:Q1697|<math>\deriv[2]{w}{z}+a^{2}w = 0</math>]] || <code>diff(w, [z$(2)])+ (a)^(2)* w = 0</code> || <code>D[w, {z, 2}]+ (a)^(2)* w = 0</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.20.E9 4.20.E9] || [[Item:Q1697|<math>\deriv[2]{w}{z}+a^{2}w = 0</math>]] || <code>diff(w, [z$(2)])+ (a)^(2)* w = 0</code> || <code>D[w, {z, 2}]+ (a)^(2)* w = 0</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.20.E10 4.20.E10] || [[Item:Q1698|<math>\left(\deriv{w}{z}\right)^{2}+a^{2}w^{2} = 1</math>]] || <code>(diff(w, z))^(2)+ (a)^(2)* (w)^(2)= 1</code> || <code>(D[w, z])^(2)+ (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.20.E10 4.20.E10] || [[Item:Q1698|<math>\left(\deriv{w}{z}\right)^{2}+a^{2}w^{2} = 1</math>]] || <code>(diff(w, z))^(2)+ (a)^(2)* (w)^(2)= 1</code> || <code>(D[w, z])^(2)+ (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.20.E11 4.20.E11] || [[Item:Q1699|<math>\deriv{w}{z}-a^{2}w^{2} = 1</math>]] || <code>diff(w, z)- (a)^(2)* (w)^(2)= 1</code> || <code>D[w, z]- (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.20.E11 4.20.E11] || [[Item:Q1699|<math>\deriv{w}{z}-a^{2}w^{2} = 1</math>]] || <code>diff(w, z)- (a)^(2)* (w)^(2)= 1</code> || <code>D[w, z]- (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.20.E12 4.20.E12] || [[Item:Q1700|<math>w = A\cos@{az}+B\sin@{az}</math>]] || <code>w = A*cos(a*z)+ B*sin(a*z)</code> || <code>w = A*Cos[a*z]+ B*Sin[a*z]</code> || Failure || Failure || Skip || Skip  
| [https://dlmf.nist.gov/4.20.E12 4.20.E12] || [[Item:Q1700|<math>w = A\cos@{az}+B\sin@{az}</math>]] || <code>w = A*cos(a*z)+ B*sin(a*z)</code> || <code>w = A*Cos[a*z]+ B*Sin[a*z]</code> || Failure || Failure || Skip || Skip  
|-
|-
| [https://dlmf.nist.gov/4.20.E13 4.20.E13] || [[Item:Q1701|<math>w = (1/a)\sin@{az+c}</math>]] || <code>w =(1/ a)* sin(a*z + c)</code> || <code>w =(1/ a)* Sin[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-43.99146068+34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.20.E13 4.20.E13] || [[Item:Q1701|<math>w = (1/a)\sin@{az+c}</math>]] || <code>w =(1/ a)* sin(a*z + c)</code> || <code>w =(1/ a)* Sin[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-43.99146068+34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.20.E14 4.20.E14] || [[Item:Q1702|<math>w = (1/a)\tan@{az+c}</math>]] || <code>w =(1/ a)* tan(a*z + c)</code> || <code>w =(1/ a)* Tan[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.060642513+1.060651152*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560+1.014214371*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735+1.772853405*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232+1.116024928*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513-1.767775972*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560-1.814212753*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735-1.055573719*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232-1.712402196*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611-1.767775972*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564-1.814212753*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389-1.055573719*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892-1.712402196*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611+1.060651152*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564+1.014214371*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389+1.772853405*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892+1.116024928*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719+1.058073389*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753+1.730434564*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972+1.767784611*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196+1.783365892*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719-1.770353735*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753-1.097992560*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972-1.060642513*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196-1.045061232*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405-1.770353735*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371-1.097992560*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152-1.060642513*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928-1.045061232*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405+1.058073389*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371+1.730434564*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152+1.767784611*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928+1.783365892*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389+1.055573719*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892+1.712402196*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611+1.767775972*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564+1.814212753*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389-1.772853405*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892-1.116024928*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611-1.060651152*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564-1.014214371*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735-1.772853405*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232-1.116024928*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513-1.060651152*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560-1.014214371*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735+1.055573719*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232+1.712402196*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513+1.767775972*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560+1.814212753*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152+1.060642513*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928+1.045061232*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405+1.770353735*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371+1.097992560*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152-1.767784611*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928-1.783365892*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405-1.058073389*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371-1.730434564*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972-1.767784611*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196-1.783365892*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719-1.058073389*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753-1.730434564*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972+1.060642513*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196+1.045061232*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719+1.770353735*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753+1.097992560*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753+1.097992560*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719+1.770353735*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196+1.045061232*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972+1.060642513*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753-1.730434564*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719-1.058073389*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196-1.783365892*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972-1.767784611*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371-1.730434564*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405-1.058073389*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928-1.783365892*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152-1.767784611*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371+1.097992560*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405+1.770353735*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928+1.045061232*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152+1.060642513*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560+1.814212753*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513+1.767775972*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232+1.712402196*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735+1.055573719*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560-1.014214371*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513-1.060651152*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232-1.116024928*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735-1.772853405*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564-1.014214371*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611-1.060651152*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892-1.116024928*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389-1.772853405*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564+1.814212753*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611+1.767775972*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892+1.712402196*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389+1.055573719*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928+1.783365892*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152+1.767784611*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371+1.730434564*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405+1.058073389*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928-1.045061232*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152-1.060642513*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371-1.097992560*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405-1.770353735*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196-1.045061232*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972-1.060642513*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753-1.097992560*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719-1.770353735*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196+1.783365892*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972+1.767784611*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753+1.730434564*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719+1.058073389*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892+1.116024928*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389+1.772853405*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564+1.014214371*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611+1.060651152*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892-1.712402196*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389-1.055573719*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564-1.814212753*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611-1.767775972*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232-1.712402196*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735-1.055573719*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560-1.814212753*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513-1.767775972*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232+1.116024928*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735+1.772853405*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560+1.014214371*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513+1.060651152*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389+1.055573719*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892+1.712402196*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611+1.767775972*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564+1.814212753*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389-1.772853405*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892-1.116024928*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611-1.060651152*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564-1.014214371*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735-1.772853405*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232-1.116024928*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513-1.060651152*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560-1.014214371*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735+1.055573719*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232+1.712402196*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513+1.767775972*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560+1.814212753*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152+1.060642513*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928+1.045061232*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405+1.770353735*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371+1.097992560*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152-1.767784611*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928-1.783365892*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405-1.058073389*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371-1.730434564*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972-1.767784611*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196-1.783365892*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719-1.058073389*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753-1.730434564*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972+1.060642513*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196+1.045061232*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719+1.770353735*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753+1.097992560*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513+1.060651152*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560+1.014214371*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735+1.772853405*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232+1.116024928*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513-1.767775972*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560-1.814212753*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735-1.055573719*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232-1.712402196*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611-1.767775972*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564-1.814212753*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389-1.055573719*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892-1.712402196*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611+1.060651152*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564+1.014214371*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389+1.772853405*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892+1.116024928*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719+1.058073389*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753+1.730434564*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972+1.767784611*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196+1.783365892*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719-1.770353735*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753-1.097992560*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972-1.060642513*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196-1.045061232*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405-1.770353735*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371-1.097992560*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152-1.060642513*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928-1.045061232*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405+1.058073389*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371+1.730434564*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152+1.767784611*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928+1.783365892*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928+1.783365892*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152+1.767784611*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371+1.730434564*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405+1.058073389*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.116024928-1.045061232*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060651152-1.060642513*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.014214371-1.097992560*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.772853405-1.770353735*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196-1.045061232*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972-1.060642513*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753-1.097992560*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719-1.770353735*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.712402196+1.783365892*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767775972+1.767784611*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.814212753+1.730434564*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.055573719+1.058073389*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892+1.116024928*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389+1.772853405*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564+1.014214371*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611+1.060651152*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.783365892-1.712402196*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.058073389-1.055573719*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.730434564-1.814212753*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767784611-1.767775972*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232-1.712402196*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735-1.055573719*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560-1.814212753*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513-1.767775972*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.045061232+1.116024928*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.770353735+1.772853405*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.097992560+1.014214371*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060642513+1.060651152*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753+1.097992560*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719+1.770353735*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196+1.045061232*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972+1.060642513*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.814212753-1.730434564*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.055573719-1.058073389*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.712402196-1.783365892*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767775972-1.767784611*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371-1.730434564*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405-1.058073389*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928-1.783365892*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152-1.767784611*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.014214371+1.097992560*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.772853405+1.770353735*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.116024928+1.045061232*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060651152+1.060642513*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560+1.814212753*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513+1.767775972*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232+1.712402196*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735+1.055573719*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560-1.014214371*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060642513-1.060651152*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232-1.116024928*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735-1.772853405*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564-1.014214371*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611-1.060651152*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892-1.116024928*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389-1.772853405*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.730434564+1.814212753*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767784611+1.767775972*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.783365892+1.712402196*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.058073389+1.055573719*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || Skip
| [https://dlmf.nist.gov/4.20.E14 4.20.E14] || [[Item:Q1702|<math>w = (1/a)\tan@{az+c}</math>]] || <code>w =(1/ a)* tan(a*z + c)</code> || <code>w =(1/ a)* Tan[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.060642513+1.060651152*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.097992560+1.014214371*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.770353735+1.772853405*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.045061232+1.116024928*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0606425136739976, 1.0606511525471942] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0979925605963208, 1.0142143722877455] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7703537351803704, 1.7728534052480869] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0450612330665354, 1.11602492841073] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.21.E1 4.21.E1] || [[Item:Q1703|<math>\sin@@{u}+\cos@@{u} = \sqrt{2}\sin@{u+\tfrac{1}{4}\pi}</math>]] || <code>sin(u)+ cos(u)=sqrt(2)*sin(u +(1)/(4)*Pi)</code> || <code>Sin[u]+ Cos[u]=Sqrt[2]*Sin[u +Divide[1,4]*Pi]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.21.E1 4.21.E1] || [[Item:Q1703|<math>\sin@@{u}+\cos@@{u} = \sqrt{2}\sin@{u+\tfrac{1}{4}\pi}</math>]] || <code>sin(u)+ cos(u)=sqrt(2)*sin(u +(1)/(4)*Pi)</code> || <code>Sin[u]+ Cos[u]=Sqrt[2]*Sin[u +Divide[1,4]*Pi]</code> || Successful || Successful || - || -  
Line 375: Line 375:
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>\tan@@{\frac{z}{2}} = -\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2}</math>]] || <code>tan((z)/(2))= -((1 - cos(z))/(1 + cos(z)))^(1/ 2)</code> || <code>Tan[Divide[z,2]]= -(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.8463685478+1.658064547*I <- {z = 2^(1/2)+I*2^(1/2)}</code><br><code>.8463685478-1.658064547*I <- {z = 2^(1/2)-I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8463685477398917, 1.6580645472823399] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8463685477398917, -1.6580645472823399] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>\tan@@{\frac{z}{2}} = -\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2}</math>]] || <code>tan((z)/(2))= -((1 - cos(z))/(1 + cos(z)))^(1/ 2)</code> || <code>Tan[Divide[z,2]]= -(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.8463685478+1.658064547*I <- {z = 2^(1/2)+I*2^(1/2)}</code><br><code>.8463685478-1.658064547*I <- {z = 2^(1/2)-I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8463685477398917, 1.6580645472823399] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8463685477398917, -1.6580645472823399] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>+\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2} = \frac{1-\cos@@{z}}{\sin@@{z}}</math>]] || <code>+((1 - cos(z))/(1 + cos(z)))^(1/ 2)=(1 - cos(z))/(sin(z))</code> || <code>+(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)=Divide[1 - Cos[z],Sin[z]]</code> || Failure || Failure || Skip || Skip
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>+\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2} = \frac{1-\cos@@{z}}{\sin@@{z}}</math>]] || <code>+((1 - cos(z))/(1 + cos(z)))^(1/ 2)=(1 - cos(z))/(sin(z))</code> || <code>+(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)=Divide[1 - Cos[z],Sin[z]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8463685477398916, 1.6580645472823403] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8463685477398916, -1.6580645472823403] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
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|-
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>-\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2} = \frac{1-\cos@@{z}}{\sin@@{z}}</math>]] || <code>-((1 - cos(z))/(1 + cos(z)))^(1/ 2)=(1 - cos(z))/(sin(z))</code> || <code>-(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)=Divide[1 - Cos[z],Sin[z]]</code> || Failure || Failure || Skip || Skip
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>-\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2} = \frac{1-\cos@@{z}}{\sin@@{z}}</math>]] || <code>-((1 - cos(z))/(1 + cos(z)))^(1/ 2)=(1 - cos(z))/(sin(z))</code> || <code>-(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)=Divide[1 - Cos[z],Sin[z]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.8463685477398916, -1.6580645472823403] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8463685477398916, 1.6580645472823403] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
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|-
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>\frac{1-\cos@@{z}}{\sin@@{z}} = \frac{\sin@@{z}}{1+\cos@@{z}}</math>]] || <code>(1 - cos(z))/(sin(z))=(sin(z))/(1 + cos(z))</code> || <code>Divide[1 - Cos[z],Sin[z]]=Divide[Sin[z],1 + Cos[z]]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.21.E23 4.21.E23] || [[Item:Q1725|<math>\frac{1-\cos@@{z}}{\sin@@{z}} = \frac{\sin@@{z}}{1+\cos@@{z}}</math>]] || <code>(1 - cos(z))/(sin(z))=(sin(z))/(1 + cos(z))</code> || <code>Divide[1 - Cos[z],Sin[z]]=Divide[Sin[z],1 + Cos[z]]</code> || Successful || Successful || - || -  
Line 417: Line 417:
| [https://dlmf.nist.gov/4.21.E35 4.21.E35] || [[Item:Q1737|<math>\sin@{nz} = 2^{n-1}\prod_{k=0}^{n-1}\sin@{z+\frac{k\pi}{n}}</math>]] || <code>sin(n*z)= (2)^(n - 1)* product(sin(z +(k*Pi)/(n)), k = 0..n - 1)</code> || <code>Sin[n*z]= (2)^(n - 1)* Product[Sin[z +Divide[k*Pi,n]], {k, 0, n - 1}]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.21.E35 4.21.E35] || [[Item:Q1737|<math>\sin@{nz} = 2^{n-1}\prod_{k=0}^{n-1}\sin@{z+\frac{k\pi}{n}}</math>]] || <code>sin(n*z)= (2)^(n - 1)* product(sin(z +(k*Pi)/(n)), k = 0..n - 1)</code> || <code>Sin[n*z]= (2)^(n - 1)* Product[Sin[z +Divide[k*Pi,n]], {k, 0, n - 1}]</code> || Failure || Successful || Skip || -  
|-
|-
| [https://dlmf.nist.gov/4.21#Ex1 4.21#Ex1] || [[Item:Q1738|<math>\sin@@{z} = \frac{2t}{1+t^{2}}</math>]] || <code>sin(z)=(2*t)/(1 + (t)^(2))</code> || <code>Sin[z]=Divide[2*t,1 + (t)^(2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.319645209+.8008956689*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.319645209+.1973727279*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.983425871+.1973727279*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.983425871+.8008956689*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.319645209-.1973727279*I <- {t = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.319645209-.8008956689*I <- {t = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.983425871-.8008956689*I <- {t = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.983425871-.1973727279*I <- {t = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.983425871-.1973727279*I <- {t = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.983425871-.8008956689*I <- {t = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.319645209-.8008956689*I <- {t = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.319645209-.1973727279*I <- {t = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.983425871+.8008956689*I <- {t = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.983425871+.1973727279*I <- {t = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.319645209+.1973727279*I <- {t = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.319645209+.8008956689*I <- {t = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.3196452105315832, 0.8008956683523827] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3196452105315832, 0.197372728616861] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.9834258721469893, 0.197372728616861] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.9834258721469893, 0.8008956683523827] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3196452105315832, -0.197372728616861] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3196452105315832, -0.8008956683523827] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.9834258721469893, -0.8008956683523827] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.9834258721469893, -0.197372728616861] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.9834258721469893, -0.197372728616861] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.9834258721469893, -0.8008956683523827] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3196452105315832, -0.8008956683523827] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3196452105315832, -0.197372728616861] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.9834258721469893, 0.8008956683523827] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.9834258721469893, 0.197372728616861] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3196452105315832, 0.197372728616861] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3196452105315832, 0.8008956683523827] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21#Ex1 4.21#Ex1] || [[Item:Q1738|<math>\sin@@{z} = \frac{2t}{1+t^{2}}</math>]] || <code>sin(z)=(2*t)/(1 + (t)^(2))</code> || <code>Sin[z]=Divide[2*t,1 + (t)^(2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.319645209+.8008956689*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.319645209+.1973727279*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.983425871+.1973727279*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.983425871+.8008956689*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.3196452105315832, 0.8008956683523827] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3196452105315832, 0.197372728616861] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.9834258721469893, 0.197372728616861] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.9834258721469893, 0.8008956683523827] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21#Ex2 4.21#Ex2] || [[Item:Q1739|<math>\cos@@{z} = \frac{1-t^{2}}{1+t^{2}}</math>]] || <code>cos(z)=(1 - (t)^(2))/(1 + (t)^(2))</code> || <code>Cos[z]=Divide[1 - (t)^(2),1 + (t)^(2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.222026934-1.440804874*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934+2.381981344*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934-1.440804874*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934+2.381981344*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934-2.381981344*I <- {t = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934+1.440804874*I <- {t = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934-2.381981344*I <- {t = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934+1.440804874*I <- {t = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934-1.440804874*I <- {t = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934+2.381981344*I <- {t = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934-1.440804874*I <- {t = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934+2.381981344*I <- {t = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934-2.381981344*I <- {t = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934+1.440804874*I <- {t = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934-2.381981344*I <- {t = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934+1.440804874*I <- {t = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -2.381981345458328] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 1.4408048748700928] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -2.381981345458328] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 1.4408048748700928] <- {Rule[t, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -2.381981345458328] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 1.4408048748700928] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -2.381981345458328] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 1.4408048748700928] <- {Rule[t, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21#Ex2 4.21#Ex2] || [[Item:Q1739|<math>\cos@@{z} = \frac{1-t^{2}}{1+t^{2}}</math>]] || <code>cos(z)=(1 - (t)^(2))/(1 + (t)^(2))</code> || <code>Cos[z]=Divide[1 - (t)^(2),1 + (t)^(2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.222026934-1.440804874*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.222026934+2.381981344*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934-1.440804874*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.222026934+2.381981344*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E37 4.21.E37] || [[Item:Q1741|<math>\sin@@{z} = \sin@@{x}\cosh@@{y}+\iunit\cos@@{x}\sinh@@{y}</math>]] || <code>sin(z)= sin(x)*cosh(y)+ I*cos(x)*sinh(y)</code> || <code>Sin[z]= Sin[x]*Cosh[y]+ I*Cos[x]*Sinh[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.853077958-.3332024445*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.014242973-1.657839572*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-6.320109918-5.110919454*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.748416289+.7908177296*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.269419321+1.811067956*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-7.002963610+4.470668432*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>1.933775988+1.465201834*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>1.620614454+3.892326060*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.730786997+10.21938248*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.853077958-.9367253855*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.014242973-2.261362512*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-6.320109918-5.714442396*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.748416289+.1872947886*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.269419321+1.207545014*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-7.002963610+3.867145490*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>1.933775988+.8616788935*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>1.620614454+3.288803120*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.730786997+9.615859542*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-3.449993122-.9367253855*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-5.317314053-2.261362512*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-10.62318100-5.714442396*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-3.554654791+.1872947886*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-5.572490401+1.207545014*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-11.30603469+3.867145490*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-2.369295092+.8616788935*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-2.682456626+3.288803120*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-3.572284083+9.615859542*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-3.449993122-.3332024445*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-5.317314053-1.657839572*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-10.62318100-5.110919454*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-3.554654791+.7908177296*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-5.572490401+1.811067956*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-11.30603469+4.470668432*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-2.369295092+1.465201834*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-2.682456626+3.892326060*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-3.572284083+10.21938248*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8530779599233089, -0.33320244491697526] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.014242971876882, -1.6578395715538454] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-6.320109912960862, -5.110919453310433] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7484162907172458, 0.7908177289090546] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.269419319777727, 1.8110679551913766] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-7.002963605572144, 4.470668429834325] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.933775989717134, 1.4652018335710113] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.6206144550907666, 3.8923260598535405] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7307869993511091, 10.219382479885297] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8530779599233089, -0.936725384652497] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.014242971876882, -2.2613625112893674] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-6.320109912960862, -5.714442393045954] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7484162907172458, 0.18729478917353282] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.269419319777727, 1.207545015455855] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-7.002963605572144, 3.867145490098804] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.933775989717134, 0.8616788938354896] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.6206144550907666, 3.2888031201180192] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7307869993511091, 9.615859540149774] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.449993122755264, -0.936725384652497] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.317314054555455, -2.2613625112893674] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-10.623180995639434, -5.714442393045954] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.554654791961327, 0.18729478917353282] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.5724904024563, 1.207545015455855] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-11.306034688250715, 3.867145490098804] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.3692950929614387, 0.8616788938354896] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.682456627587806, 3.2888031201180192] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.5722840833274634, 9.615859540149774] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.449993122755264, -0.33320244491697526] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.317314054555455, -1.6578395715538454] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-10.623180995639434, -5.110919453310433] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.554654791961327, 0.7908177289090546] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.5724904024563, 1.8110679551913766] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-11.306034688250715, 4.470668429834325] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.3692950929614387, 1.4652018335710113] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.682456627587806, 3.8923260598535405] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.5722840833274634, 10.219382479885297] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E37 4.21.E37] || [[Item:Q1741|<math>\sin@@{z} = \sin@@{x}\cosh@@{y}+\iunit\cos@@{x}\sinh@@{y}</math>]] || <code>sin(z)= sin(x)*cosh(y)+ I*cos(x)*sinh(y)</code> || <code>Sin[z]= Sin[x]*Cosh[y]+ I*Cos[x]*Sinh[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.853077958-.3332024445*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.014242973-1.657839572*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-6.320109918-5.110919454*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.748416289+.7908177296*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8530779599233089, -0.33320244491697526] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.014242971876882, -1.6578395715538454] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-6.320109912960862, -5.110919453310433] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7484162907172458, 0.7908177289090546] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E38 4.21.E38] || [[Item:Q1742|<math>\cos@@{z} = \cos@@{x}\cosh@@{y}-\iunit\sin@@{x}\sinh@@{y}</math>]] || <code>cos(z)= cos(x)*cosh(y)- I*sin(x)*sinh(y)</code> || <code>Cos[z]= Cos[x]*Cosh[y]- I*Sin[x]*Sinh[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.4940560329-.9224954029*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.693049015+1.140504690*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-5.099907002+6.518357974*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.9818221171-.842785687*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827+1.386501727*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>4.529299684+7.197834787*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>1.867312242-1.745548707*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>4.064219497-1.399570539*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383-.497670518*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>-.4940560329+2.900290815*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.693049015+4.963290908*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-5.099907002+10.34114419*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.9818221171+2.980000531*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827+5.209287945*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>4.529299684+11.02062100*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>1.867312242+2.077237511*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>4.064219497+2.423215679*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383+3.325115700*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.4940560329-.9224954029*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.693049015+1.140504690*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-5.099907002+6.518357974*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.9818221171-.842785687*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827+1.386501727*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>4.529299684+7.197834787*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>1.867312242-1.745548707*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>4.064219497-1.399570539*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383-.497670518*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.4940560329+2.900290815*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.693049015+4.963290908*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-5.099907002+10.34114419*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.9818221171+2.980000531*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827+5.209287945*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>4.529299684+11.02062100*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>1.867312242+2.077237511*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>4.064219497+2.423215679*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383+3.325115700*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.49405603343642457, -0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, 1.1405046889875898] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, 6.518357970685734] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, -0.842785688781432] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, 1.3865017261470267] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, 7.1978347835911265] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, -1.7455487082452315] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, -1.3995705401768257] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, -0.4976705196653832] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.49405603343642457, 2.9002908159270753] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, 4.963290909316011] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, 10.341144191014155] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, 2.9800005315469886] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, 5.209287946475447] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, 11.020621003919548] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, 2.077237512083189] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, 2.423215680151595] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, 3.325115700663037] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.49405603343642457, -0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, 1.1405046889875898] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, 6.518357970685734] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, -0.842785688781432] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, 1.3865017261470267] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, 7.1978347835911265] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, -1.7455487082452315] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, -1.3995705401768257] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, -0.4976705196653832] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.49405603343642457, 2.9002908159270753] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, 4.963290909316011] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, 10.341144191014155] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, 2.9800005315469886] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, 5.209287946475447] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, 11.020621003919548] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, 2.077237512083189] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, 2.423215680151595] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, 3.325115700663037] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E38 4.21.E38] || [[Item:Q1742|<math>\cos@@{z} = \cos@@{x}\cosh@@{y}-\iunit\sin@@{x}\sinh@@{y}</math>]] || <code>cos(z)= cos(x)*cosh(y)- I*sin(x)*sinh(y)</code> || <code>Cos[z]= Cos[x]*Cosh[y]- I*Sin[x]*Sinh[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.4940560329-.9224954029*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.693049015+1.140504690*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-5.099907002+6.518357974*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.9818221171-.842785687*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.49405603343642457, -0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, 1.1405046889875898] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, 6.518357970685734] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, -0.842785688781432] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E39 4.21.E39] || [[Item:Q1743|<math>\tan@@{z} = \frac{\sin@{2x}+\iunit\sinh@{2y}}{\cos@{2x}+\cosh@{2y}}</math>]] || <code>tan(z)=(sin(2*x)+ I*sinh(2*y))/(cos(2*x)+ cosh(2*y))</code> || <code>Tan[z]=Divide[Sin[2*x]+ I*Sinh[2*y],Cos[2*x]+ Cosh[2*y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.2308812766+.34450810e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.705848261e-2+.103580521*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3635417141e-1+.116319149*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.2843295099-.48362120e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.6926426155e-1+.94538543e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.4463533433e-1+.115135510*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.1000398483+.3503564896*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.5075568373e-1+.1529882581*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.4224994141e-1+.1231238357*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>-.2308812766-2.202297464*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.705848261e-2-2.133167753*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.3635417141e-1-2.120429125*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.2843295099-2.285110394*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.6926426155e-1-2.142209731*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.4463533433e-1-2.121612764*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.1000398483-1.886391784*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.5075568373e-1-2.083760016*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.4224994141e-1-2.113624438*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.3126238940-2.202297464*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.7468413477e-1-2.133167753*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-.4538844597e-1-2.120429125*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.2025868925-2.285110394*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-.1247835583e-1-2.142209731*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-.3710728305e-1-2.121612764*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.1829723089e-1-1.886391784*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-.3098693365e-1-2.083760016*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-.3949267597e-1-2.113624438*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.3126238940+.34450810e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.7468413477e-1+.103580521*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-.4538844597e-1+.116319149*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.2025868925-.48362120e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-.1247835583e-1+.94538543e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-.3710728305e-1+.115135510*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.1829723089e-1+.3503564896*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-.3098693365e-1+.1529882581*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-.3949267597e-1+.1231238357*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.23088127675619197, 0.03445081006213968] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.007058482483423091, 0.1035805212542007] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03635417128666136, 0.1163191491550224] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.28432950974904503, -0.04836211984008565] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.06926426143155207, 0.09453854283036178] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04463533420482403, 0.11513551004722444] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1000398481293705, 0.3503564901139231] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.050755683601642274, 0.15298825837870134] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04224994128297907, 0.12312383622223133] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.23088127675619197, -2.202297464739529] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.007058482483423091, -2.133167753547468] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03635417128666136, -2.120429125646646] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.28432950974904503, -2.2851103946417544] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.06926426143155207, -2.142209731971307] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04463533420482403, -2.121612764754444] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1000398481293705, -1.8863917846877454] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.050755683601642274, -2.0837600164229673] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04224994128297907, -2.1136244385794374] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.3126238938828315, -2.202297464739529] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.07468413464321647, -2.133167753547468] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.045388445839978205, -2.120429125646646] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.20258689262240545, -2.2851103946417544] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.012478355695087498, -2.142209731971307] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.03710728292181553, -2.121612764754444] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.018297231002730938, -1.8863917846877454] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.03098693352499729, -2.0837600164229673] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.039492675843660494, -2.1136244385794374] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.3126238938828315, 0.03445081006213968] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.07468413464321647, 0.1035805212542007] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.045388445839978205, 0.1163191491550224] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.20258689262240545, -0.04836211984008565] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.012478355695087498, 0.09453854283036178] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.03710728292181553, 0.11513551004722444] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.018297231002730938, 0.3503564901139231] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.03098693352499729, 0.15298825837870134] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.039492675843660494, 0.12312383622223133] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E39 4.21.E39] || [[Item:Q1743|<math>\tan@@{z} = \frac{\sin@{2x}+\iunit\sinh@{2y}}{\cos@{2x}+\cosh@{2y}}</math>]] || <code>tan(z)=(sin(2*x)+ I*sinh(2*y))/(cos(2*x)+ cosh(2*y))</code> || <code>Tan[z]=Divide[Sin[2*x]+ I*Sinh[2*y],Cos[2*x]+ Cosh[2*y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.2308812766+.34450810e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.705848261e-2+.103580521*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3635417141e-1+.116319149*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.2843295099-.48362120e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.23088127675619197, 0.03445081006213968] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.007058482483423091, 0.1035805212542007] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03635417128666136, 0.1163191491550224] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.28432950974904503, -0.04836211984008565] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E40 4.21.E40] || [[Item:Q1744|<math>\cot@@{z} = \frac{\sin@{2x}-\iunit\sinh@{2y}}{\cosh@{2y}-\cos@{2x}}</math>]] || <code>cot(z)=(sin(2*x)- I*sinh(2*y))/(cosh(2*y)- cos(2*x))</code> || <code>Cot[z]=Divide[Sin[2*x]- I*Sinh[2*y],Cosh[2*y]- Cos[2*x]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.1849879852-.249484083e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.16417892e-3+.913666750e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.2813503899e-1+.1049663965*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.2040171895-.716327538e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.5969908833e-1+.830061840e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.3637328698e-1+.1037952457*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.1323526933+.4014084428*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.4323836007e-1+.1427840868*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.3402539673e-1+.1118078878*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>-.1849879852+1.760976694*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.16417892e-3+1.877291777*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.2813503899e-1+1.890891499*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.2040171895+1.714292349*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.5969908833e-1+1.868931286*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.3637328698e-1+1.889720348*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.1323526933+2.187333545*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.4323836007e-1+1.928709189*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.3402539673e-1+1.897732990*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.2502551384+1.760976694*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.6543133212e-1+1.877291777*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-.3713211421e-1+1.890891499*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.1387500363+1.714292349*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-.556806487e-2+1.868931286*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-.2889386622e-1+1.889720348*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.6708554007e-1+2.187333545*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-.2202879313e-1+1.928709189*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-.3124175647e-1+1.897732990*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.2502551384-.249484083e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.6543133212e-1+.913666750e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-.3713211421e-1+.1049663965*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.1387500363-.716327538e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-.556806487e-2+.830061840e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-.2889386622e-1+.1037952457*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.6708554007e-1+.4014084428*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-.2202879313e-1+.1427840868*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-.3124175647e-1+.1118078878*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.18498798535387256, -0.024948408389711685] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6417903322245991*^-4, 0.09136667517255426] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.02813503889543659, 0.10496639594574086] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.20401718940971514, -0.07163275379178491] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.05969908823308465, 0.08300618383167302] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03637328687686709, 0.10379524528372142] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1323526931640852, 0.401408442677776] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04323835997086724, 0.14278408647935859] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03402539662874251, 0.11180788687148402] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18498798535387256, 1.7609766941815619] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6417903322245991*^-4, 1.8772917777438276] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.02813503889543659, 1.8908914985170142] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.20401718940971514, 1.7142923487794886] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.05969908823308465, 1.8689312864029466] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03637328687686709, 1.8897203478549949] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1323526931640852, 2.187333545249049] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04323835997086724, 1.928709189050632] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03402539662874251, 1.8977329894427575] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.25025513835493285, 1.7609766941815619] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.06543133203428272, 1.8772917777438276] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.03713211410562368, 1.8908914985170142] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.13875003640865485, 1.7142923487794886] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.005568064767975618, 1.8689312864029466] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.02889386612419318, 1.8897203478549949] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.06708554016302493, 2.187333545249049] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.022028793030193033, 1.928709189050632] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.031241756372317762, 1.8977329894427575] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.25025513835493285, -0.024948408389711685] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.06543133203428272, 0.09136667517255426] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.03713211410562368, 0.10496639594574086] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.13875003640865485, -0.07163275379178491] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.005568064767975618, 0.08300618383167302] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.02889386612419318, 0.10379524528372142] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.06708554016302493, 0.401408442677776] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.022028793030193033, 0.14278408647935859] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.031241756372317762, 0.11180788687148402] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E40 4.21.E40] || [[Item:Q1744|<math>\cot@@{z} = \frac{\sin@{2x}-\iunit\sinh@{2y}}{\cosh@{2y}-\cos@{2x}}</math>]] || <code>cot(z)=(sin(2*x)- I*sinh(2*y))/(cosh(2*y)- cos(2*x))</code> || <code>Cot[z]=Divide[Sin[2*x]- I*Sinh[2*y],Cosh[2*y]- Cos[2*x]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.1849879852-.249484083e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.16417892e-3+.913666750e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.2813503899e-1+.1049663965*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.2040171895-.716327538e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.18498798535387256, -0.024948408389711685] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6417903322245991*^-4, 0.09136667517255426] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.02813503889543659, 0.10496639594574086] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.20401718940971514, -0.07163275379178491] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E41 4.21.E41] || [[Item:Q1745|<math>|\sin@@{z}| = (\sin^{2}@@{x}+\sinh^{2}@@{y})^{1/2}</math>]] || <code>abs(sin(z))=((sin(x))^(2)+ (sinh(y))^(2))^(1/ 2)</code> || <code>Abs[Sin[z]]=((Sin[x])^(2)+ (Sinh[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.727197533 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.550602076 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-7.880559200 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.686687095 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-7.886463490 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.988950286 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-1.457010728 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.727197533 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.550602076 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-7.880559200 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.686687095 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-7.886463490 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.988950286 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-1.457010728 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.727197533 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.550602076 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-7.880559200 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.686687095 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-7.886463490 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.988950286 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-1.457010728 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.727197533 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.550602076 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-7.880559200 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.686687095 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-7.886463490 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.988950286 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-1.457010728 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E41 4.21.E41] || [[Item:Q1745|<math>|\sin@@{z}| = (\sin^{2}@@{x}+\sinh^{2}@@{y})^{1/2}</math>]] || <code>abs(sin(z))=((sin(x))^(2)+ (sinh(y))^(2))^(1/ 2)</code> || <code>Abs[Sin[z]]=((Sin[x])^(2)+ (Sinh[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.727197533 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.550602076 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-7.880559200 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.686687095 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E41 4.21.E41] || [[Item:Q1745|<math>(\sin^{2}@@{x}+\sinh^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}\left(\cosh@{2y}-\cos@{2x}\right)\right)^{1/2}</math>]] || <code>((sin(x))^(2)+ (sinh(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*y)- cos(2*x)))^(1/ 2)</code> || <code>((Sin[x])^(2)+ (Sinh[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*y]- Cos[2*x]))^(1/ 2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.21.E41 4.21.E41] || [[Item:Q1745|<math>(\sin^{2}@@{x}+\sinh^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}\left(\cosh@{2y}-\cos@{2x}\right)\right)^{1/2}</math>]] || <code>((sin(x))^(2)+ (sinh(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*y)- cos(2*x)))^(1/ 2)</code> || <code>((Sin[x])^(2)+ (Sinh[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*y]- Cos[2*x]))^(1/ 2)</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.21.E42 4.21.E42] || [[Item:Q1746|<math>|\cos@@{z}| = (\cos^{2}@@{x}+\sinh^{2}@@{y})^{1/2}</math>]] || <code>abs(cos(z))=((cos(x))^(2)+ (sinh(y))^(2))^(1/ 2)</code> || <code>Abs[Cos[z]]=((Cos[x])^(2)+ (Sinh[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.647885813 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.725544377 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-8.091094362 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.694634194 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-8.085174392 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.404726137 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-1.818207785 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.647885813 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.725544377 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-8.091094362 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.694634194 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-8.085174392 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.404726137 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-1.818207785 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.647885813 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.725544377 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-8.091094362 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.694634194 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-8.085174392 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.404726137 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-1.818207785 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.647885813 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.725544377 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-8.091094362 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.694634194 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-8.085174392 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.404726137 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-1.818207785 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E42 4.21.E42] || [[Item:Q1746|<math>|\cos@@{z}| = (\cos^{2}@@{x}+\sinh^{2}@@{y})^{1/2}</math>]] || <code>abs(cos(z))=((cos(x))^(2)+ (sinh(y))^(2))^(1/ 2)</code> || <code>Abs[Cos[z]]=((Cos[x])^(2)+ (Sinh[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.647885813 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.725544377 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-8.091094362 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.694634194 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.21.E42 4.21.E42] || [[Item:Q1746|<math>(\cos^{2}@@{x}+\sinh^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2y}+\cos@{2x})\right)^{1/2}</math>]] || <code>((cos(x))^(2)+ (sinh(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*y)+ cos(2*x)))^(1/ 2)</code> || <code>((Cos[x])^(2)+ (Sinh[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*y]+ Cos[2*x]))^(1/ 2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.21.E42 4.21.E42] || [[Item:Q1746|<math>(\cos^{2}@@{x}+\sinh^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2y}+\cos@{2x})\right)^{1/2}</math>]] || <code>((cos(x))^(2)+ (sinh(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*y)+ cos(2*x)))^(1/ 2)</code> || <code>((Cos[x])^(2)+ (Sinh[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*y]+ Cos[2*x]))^(1/ 2)</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.21.E43 4.21.E43] || [[Item:Q1747|<math>|\tan@@{z}| = \left(\frac{\cosh@{2y}-\cos@{2x}}{\cosh@{2y}+\cos@{2x}}\right)^{1/2}</math>]] || <code>abs(tan(z))=((cosh(2*y)- cos(2*x))/(cosh(2*y)+ cos(2*x)))^(1/ 2)</code> || <code>Abs[Tan[z]]=(Divide[Cosh[2*y]- Cos[2*x],Cosh[2*y]+ Cos[2*x]])^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1650695e-2 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.103763936 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.117055546 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-.72745631e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.115875028 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.3488272508 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.1536842364 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.1650695e-2 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.103763936 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.117055546 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-.72745631e-1 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.115875028 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.3488272508 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.1536842364 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.1650695e-2 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.103763936 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.117055546 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-.72745631e-1 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.115875028 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.3488272508 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.1536842364 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.1650695e-2 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.103763936 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.117055546 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-.72745631e-1 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.115875028 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.3488272508 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.1536842364 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.21.E43 4.21.E43] || [[Item:Q1747|<math>|\tan@@{z}| = \left(\frac{\cosh@{2y}-\cos@{2x}}{\cosh@{2y}+\cos@{2x}}\right)^{1/2}</math>]] || <code>abs(tan(z))=((cosh(2*y)- cos(2*x))/(cosh(2*y)+ cos(2*x)))^(1/ 2)</code> || <code>Abs[Tan[z]]=(Divide[Cosh[2*y]- Cos[2*x],Cosh[2*y]+ Cos[2*x]])^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1650695e-2 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.103763936 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.117055546 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-.72745631e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.22.E1 4.22.E1] || [[Item:Q1748|<math>\sin@@{z} = z\prod_{n=1}^{\infty}\left(1-\frac{z^{2}}{n^{2}\pi^{2}}\right)</math>]] || <code>sin(z)= z*product(1 -((z)^(2))/((n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Sin[z]= z*Product[1 -Divide[(z)^(2),(n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.22.E1 4.22.E1] || [[Item:Q1748|<math>\sin@@{z} = z\prod_{n=1}^{\infty}\left(1-\frac{z^{2}}{n^{2}\pi^{2}}\right)</math>]] || <code>sin(z)= z*product(1 -((z)^(2))/((n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Sin[z]= z*Product[1 -Divide[(z)^(2),(n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Successful || Successful || - || -  
Line 449: Line 449:
| [https://dlmf.nist.gov/4.22.E5 4.22.E5] || [[Item:Q1752|<math>\csc@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{(-1)^{n}}{z^{2}-n^{2}\pi^{2}}</math>]] || <code>csc(z)=(1)/(z)+ 2*z*sum(((- 1)^(n))/((z)^(2)- (n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Csc[z]=Divide[1,z]+ 2*z*Sum[Divide[(- 1)^(n),(z)^(2)- (n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.22.E5 4.22.E5] || [[Item:Q1752|<math>\csc@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{(-1)^{n}}{z^{2}-n^{2}\pi^{2}}</math>]] || <code>csc(z)=(1)/(z)+ 2*z*sum(((- 1)^(n))/((z)^(2)- (n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Csc[z]=Divide[1,z]+ 2*z*Sum[Divide[(- 1)^(n),(z)^(2)- (n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.23.E1 4.23.E1] || [[Item:Q1753|<math>\Asin@@{z} = \int_{0}^{z}\frac{\diff{t}}{(1-t^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]= Integrate[Divide[1,(1 - (t)^(2))^(1/ 2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.23.E1 4.23.E1] || [[Item:Q1753|<math>\Asin@@{z} = \int_{0}^{z}\frac{\diff{t}}{(1-t^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]= Integrate[Divide[1,(1 - (t)^(2))^(1/ 2)], {t, 0, z}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.23.E2 4.23.E2] || [[Item:Q1754|<math>\Acos@@{z} = \int_{z}^{1}\frac{\diff{t}}{(1-t^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= Integrate[Divide[1,(1 - (t)^(2))^(1/ 2)], {t, z, 1}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.23.E2 4.23.E2] || [[Item:Q1754|<math>\Acos@@{z} = \int_{z}^{1}\frac{\diff{t}}{(1-t^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= Integrate[Divide[1,(1 - (t)^(2))^(1/ 2)], {t, z, 1}]</code> || Error || Failure || - || Skip
|-
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| [https://dlmf.nist.gov/4.23.E3 4.23.E3] || [[Item:Q1755|<math>\Atan@@{z} = \int_{0}^{z}\frac{\diff{t}}{1+t^{2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, z}]= Integrate[Divide[1,1 + (t)^(2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.23.E3 4.23.E3] || [[Item:Q1755|<math>\Atan@@{z} = \int_{0}^{z}\frac{\diff{t}}{1+t^{2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, z}]= Integrate[Divide[1,1 + (t)^(2)], {t, 0, z}]</code> || Error || Failure || - || Successful
|-
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| [https://dlmf.nist.gov/4.23.E4 4.23.E4] || [[Item:Q1756|<math>\Acsc@@{z} = \Asin@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, Divide[1,z]}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, 1/ z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Greater[Re[z], 1], Less[Re[z], -1], NotElement[z, Reals]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Greater[Re[z], 1], Less[Re[z], -1], NotElement[z, Reals]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Greater[Re[z], 1], Less[Re[z], -1], NotElement[z, Reals]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Greater[Re[z], 1], Less[Re[z], -1], NotElement[z, Reals]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.23.E4 4.23.E4] || [[Item:Q1756|<math>\Acsc@@{z} = \Asin@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, Divide[1,z]}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, 1/ z}]</code> || Error || Failure || - || Successful
|-
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| [https://dlmf.nist.gov/4.23.E5 4.23.E5] || [[Item:Q1757|<math>\Asec@@{z} = \Acos@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, Divide[1,z], 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 1/ z, 1}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.23.E5 4.23.E5] || [[Item:Q1757|<math>\Asec@@{z} = \Acos@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, Divide[1,z], 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 1/ z, 1}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.23.E6 4.23.E6] || [[Item:Q1758|<math>\Acot@@{z} = \Atan@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,z]}]= Integrate[Divide[1, 1+t^2], {t, 0, 1/ z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Greater[Im[z], 1], Less[Im[z], -1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Greater[Im[z], 1], Less[Im[z], -1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Greater[Im[z], 1], Less[Im[z], -1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Greater[Im[z], 1], Less[Im[z], -1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.23.E6 4.23.E6] || [[Item:Q1758|<math>\Acot@@{z} = \Atan@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,z]}]= Integrate[Divide[1, 1+t^2], {t, 0, 1/ z}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.23.E7 4.23.E7] || [[Item:Q1759|<math>\acsc@@{z} = \asin@{1/z}</math>]] || <code>arccsc(z)= arcsin(1/ z)</code> || <code>ArcCsc[z]= ArcSin[1/ z]</code> || Failure || Successful || Successful || -  
| [https://dlmf.nist.gov/4.23.E7 4.23.E7] || [[Item:Q1759|<math>\acsc@@{z} = \asin@{1/z}</math>]] || <code>arccsc(z)= arcsin(1/ z)</code> || <code>ArcCsc[z]= ArcSin[1/ z]</code> || Failure || Successful || Successful || -  
Line 515: Line 515:
| [https://dlmf.nist.gov/4.23.E27 4.23.E27] || [[Item:Q1779|<math>\atan@{iy} = -\frac{1}{2}\pi+\frac{i}{2}\ln@{\frac{y+1}{y-1}}</math>]] || <code>arctan(I*y)= -(1)/(2)*Pi +(I)/(2)*ln((y + 1)/(y - 1))</code> || <code>ArcTan[I*y]= -Divide[1,2]*Pi +Divide[I,2]*Log[Divide[y + 1,y - 1]]</code> || Failure || Failure || Error || Error  
| [https://dlmf.nist.gov/4.23.E27 4.23.E27] || [[Item:Q1779|<math>\atan@{iy} = -\frac{1}{2}\pi+\frac{i}{2}\ln@{\frac{y+1}{y-1}}</math>]] || <code>arctan(I*y)= -(1)/(2)*Pi +(I)/(2)*ln((y + 1)/(y - 1))</code> || <code>ArcTan[I*y]= -Divide[1,2]*Pi +Divide[I,2]*Log[Divide[y + 1,y - 1]]</code> || Failure || Failure || Error || Error  
|-
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| [https://dlmf.nist.gov/4.23.E28 4.23.E28] || [[Item:Q1780|<math>z = \sin@@{w}</math>]] || <code>z = sin(w)</code> || <code>z = Sin[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.737321978+1.112452092*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.737321978-1.715975032*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.565749102-1.715975032*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.565749102+1.112452092*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.737321978+1.715975032*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.737321978-1.112452092*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.565749102-1.112452092*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.565749102+1.715975032*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.565749102+1.715975032*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.565749102-1.112452092*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.737321978-1.112452092*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.737321978+1.715975032*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.565749102+1.112452092*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.565749102-1.715975032*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.737321978-1.715975032*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.737321978+1.112452092*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.7373219789661911, 1.1124520925053343] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.7373219789661911, -1.715975032240856] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.565749103712381, -1.715975032240856] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.565749103712381, 1.1124520925053343] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.7373219789661911, 1.715975032240856] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.7373219789661911, -1.1124520925053343] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.565749103712381, -1.1124520925053343] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.565749103712381, 1.715975032240856] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.565749103712381, 1.715975032240856] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.565749103712381, -1.1124520925053343] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7373219789661911, -1.1124520925053343] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7373219789661911, 1.715975032240856] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.565749103712381, 1.1124520925053343] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.565749103712381, -1.715975032240856] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7373219789661911, -1.715975032240856] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7373219789661911, 1.1124520925053343] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E28 4.23.E28] || [[Item:Q1780|<math>z = \sin@@{w}</math>]] || <code>z = sin(w)</code> || <code>z = Sin[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.737321978+1.112452092*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.737321978-1.715975032*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.565749102-1.715975032*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.565749102+1.112452092*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.7373219789661911, 1.1124520925053343] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.7373219789661911, -1.715975032240856] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.565749103712381, -1.715975032240856] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.565749103712381, 1.1124520925053343] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.23.E29 4.23.E29] || [[Item:Q1781|<math>z = \cos@@{w}</math>]] || <code>z = cos(w)</code> || <code>z = Cos[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.074539570+3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-.497179547*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-3.325606671*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-3.325606671*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-.497179547*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+3.325606671*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+.497179547*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+.497179547*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+3.325606671*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-.497179547*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-3.325606671*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-3.325606671*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-.497179547*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0745395706783705, 3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -0.4971795477911152] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -3.3256066725373055] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -3.3256066725373055] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -0.4971795477911152] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 3.3256066725373055] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 0.4971795477911152] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 0.4971795477911152] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 3.3256066725373055] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -0.4971795477911152] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -3.3256066725373055] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -3.3256066725373055] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -0.4971795477911152] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E29 4.23.E29] || [[Item:Q1781|<math>z = \cos@@{w}</math>]] || <code>z = cos(w)</code> || <code>z = Cos[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.074539570+3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0745395706783705, 3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.23.E30 4.23.E30] || [[Item:Q1782|<math>z = \tan@@{w}</math>]] || <code>z = tan(w)</code> || <code>z = Tan[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.373342253+.295839425*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.373342253-2.532587699*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.455084871-2.532587699*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.455084871+.295839425*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.373342253+2.532587699*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.373342253-.295839425*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.455084871-.295839425*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.455084871+2.532587699*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.455084871+2.532587699*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.455084871-.295839425*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.373342253-.295839425*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.373342253+2.532587699*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.455084871+.295839425*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.455084871-2.532587699*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.373342253-2.532587699*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.373342253+.295839425*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.3733422538097753, 0.2958394249722609] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3733422538097753, -2.5325876997739294] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.455084870936415, -2.5325876997739294] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.455084870936415, 0.2958394249722609] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3733422538097753, 2.5325876997739294] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3733422538097753, -0.2958394249722609] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.455084870936415, -0.2958394249722609] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.455084870936415, 2.5325876997739294] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.455084870936415, 2.5325876997739294] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.455084870936415, -0.2958394249722609] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3733422538097753, -0.2958394249722609] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3733422538097753, 2.5325876997739294] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.455084870936415, 0.2958394249722609] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.455084870936415, -2.5325876997739294] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3733422538097753, -2.5325876997739294] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3733422538097753, 0.2958394249722609] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E30 4.23.E30] || [[Item:Q1782|<math>z = \tan@@{w}</math>]] || <code>z = tan(w)</code> || <code>z = Tan[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.373342253+.295839425*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.373342253-2.532587699*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.455084871-2.532587699*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.455084871+.295839425*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.3733422538097753, 0.2958394249722609] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3733422538097753, -2.5325876997739294] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.455084870936415, -2.5325876997739294] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.455084870936415, 0.2958394249722609] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.23.E31 4.23.E31] || [[Item:Q1783|<math>w = \Asin@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E31 4.23.E31] || [[Item:Q1783|<math>w = \Asin@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.6905247538249891, 0.022188930362652126] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6905247538249891, 2.806238194383538] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1379023709212013, 2.806238194383538] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1379023709212013, 0.022188930362652126] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.23.E31 4.23.E31] || [[Item:Q1783|<math>\Asin@@{z} = (-1)^{k}\asin@@{z}+k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]=(- 1)^(k)* ArcSin[z]+ k*Pi</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[-1, k, Pi], ArcSin[z], Times[-1, Power[-1, k], ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[-1, k, Pi], ArcSin[z], Times[-1, Power[-1, k], ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[-1, k, Pi], ArcSin[z], Times[-1, Power[-1, k], ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[-1, k, Pi], ArcSin[z], Times[-1, Power[-1, k], ArcSin[z]]], Or[Inequality[-1, Less, Re[z], LessEqual, 1], NotElement[z, Reals]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E31 4.23.E31] || [[Item:Q1783|<math>\Asin@@{z} = (-1)^{k}\asin@@{z}+k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]=(- 1)^(k)* ArcSin[z]+ k*Pi</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-1.694215036493581, 2.784049264020886] <- {Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-6.283185307179586 <- {Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-7.9774003436731675, 2.784049264020886] <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.694215036493581, -2.784049264020886] <- {Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.23.E32 4.23.E32] || [[Item:Q1784|<math>w = \Acos@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcCos[z]]], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcCos[z]]], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcCos[z]]], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcCos[z]]], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.23.E32 4.23.E32] || [[Item:Q1784|<math>w = \Acos@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]</code> || Error || Failure || - || Successful
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| [https://dlmf.nist.gov/4.23.E32 4.23.E32] || [[Item:Q1784|<math>\Acos@@{z} = +\acos@@{z}+2k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= + ArcCos[z]+ 2*k*Pi</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Times[-2, k, Pi], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Times[-2, k, Pi], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Times[-2, k, Pi], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Times[-2, k, Pi], And[Inequality[-1, Less, Re[z], Less, 1], Equal[Im[z], 0]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.23.E32 4.23.E32] || [[Item:Q1784|<math>\Acos@@{z} = +\acos@@{z}+2k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= + ArcCos[z]+ 2*k*Pi</code> || Error || Failure || - || Successful
|-
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| [https://dlmf.nist.gov/4.23.E32 4.23.E32] || [[Item:Q1784|<math>\Acos@@{z} = -\acos@@{z}+2k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= - ArcCos[z]+ 2*k*Pi</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.23.E32 4.23.E32] || [[Item:Q1784|<math>\Acos@@{z} = -\acos@@{z}+2k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= - ArcCos[z]+ 2*k*Pi</code> || Error || Failure || - || Successful
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| [https://dlmf.nist.gov/4.23.E33 4.23.E33] || [[Item:Q1785|<math>w = \Atan@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, 1+t^2], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTan[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTan[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTan[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTan[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E33 4.23.E33] || [[Item:Q1785|<math>w = \Atan@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, 1+t^2], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.950565953372289, 1.4142135623730951] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br><code>Complex[0.950565953372289, -1.4142135623730951] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br><code>Complex[-1.8778611713739013, -1.4142135623730951] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br><code>Complex[-1.8778611713739013, 1.4142135623730951] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br></div></div>  
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| [https://dlmf.nist.gov/4.23.E33 4.23.E33] || [[Item:Q1785|<math>\Atan@@{z} = \atan@@{z}+k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, z}]= ArcTan[z]+ k*Pi</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[-1, k, Pi], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[-1, k, Pi], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[-1, k, Pi], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[-1, k, Pi], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E33 4.23.E33] || [[Item:Q1785|<math>\Atan@@{z} = \atan@@{z}+k\pi</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, z}]= ArcTan[z]+ k*Pi</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-3.141592653589793 <- {Rule[k, 1], Rule[z, Rational[1, 2]]}</code><br><code>-6.283185307179586 <- {Rule[k, 2], Rule[z, Rational[1, 2]]}</code><br><code>-9.42477796076938 <- {Rule[k, 3], Rule[z, Rational[1, 2]]}</code><br></div></div>  
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| [https://dlmf.nist.gov/4.23.E34 4.23.E34] || [[Item:Q1786|<math>\asin@@{z} = \asin@@{\beta}+\iunit\sign@{y}\ln@{\alpha+(\alpha^{2}-1)^{1/2}}</math>]] || <code>arcsin(z)= arcsin(beta)+ I*signum(y)*ln(alpha +((alpha)^(2)- 1)^(1/ 2))</code> || <code>ArcSin[z]= ArcSin[\[Beta]]+ I*Sign[y]*Log[\[Alpha]+((\[Alpha])^(2)- 1)^(1/ 2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.6002700987-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.6002700987-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.6002700987-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.6002700987+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.6002700987+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.6002700987+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485135+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485135+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485135+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485135-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485135-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485135-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485135-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485135-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485135-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485135+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485135+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485135+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.6002700987+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.6002700987+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.6002700987+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.6002700987-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.6002700987-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.6002700987-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183-4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.847107519-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.847107519-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.847107519-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.847107519+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.847107519+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.847107519+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.847107519+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.847107519+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.847107519+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.847107519+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.847107519+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.847107519+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>3.741862753+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>3.741862753+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>3.741862753+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>3.741862753+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>3.741862753+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>3.741862753+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136+4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>3.741862753+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>3.741862753+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>3.741862753+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>3.741862753-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>3.741862753-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>3.741862753-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136-1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-3.741862753-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-3.741862753-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-3.741862753-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-3.741862753+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-3.741862753+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-3.741862753+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-3.741862753+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-3.741862753+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-3.741862753+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-3.741862753+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-3.741862753+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-3.741862753+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.847107519+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.847107519+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.847107519+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.847107519+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.847107519+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.847107519+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136+4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.847107519+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.847107519+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.847107519+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.847107519-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.847107519-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.847107519-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136-1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br></div></div> || Skip
| [https://dlmf.nist.gov/4.23.E34 4.23.E34] || [[Item:Q1786|<math>\asin@@{z} = \asin@@{\beta}+\iunit\sign@{y}\ln@{\alpha+(\alpha^{2}-1)^{1/2}}</math>]] || <code>arcsin(z)= arcsin(beta)+ I*signum(y)*ln(alpha +((alpha)^(2)- 1)^(1/ 2))</code> || <code>ArcSin[z]= ArcSin[\[Beta]]+ I*Sign[y]*Log[\[Alpha]+((\[Alpha])^(2)- 1)^(1/ 2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8471075182467906, -1.3920246320104428] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8471075182467906, -1.3920246320104428] <- {Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8471075182467906, -1.3920246320104428] <- {Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8471075182467906, 1.3920246320104432] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.23.E35 4.23.E35] || [[Item:Q1787|<math>\acos@@{z} = \acos@@{\beta}-\iunit\sign@{y}\ln@{\alpha+(\alpha^{2}-1)^{1/2}}</math>]] || <code>arccos(z)= arccos(beta)- I*signum(y)*ln(alpha +((alpha)^(2)- 1)^(1/ 2))</code> || <code>ArcCos[z]= ArcCos[\[Beta]]- I*Sign[y]*Log[\[Alpha]+((\[Alpha])^(2)- 1)^(1/ 2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.6002700987+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.6002700987+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.6002700987+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.6002700997+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.6002700997+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.6002700997+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.6002700997+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.6002700997+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.6002700997+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.6002700987-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485135-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485135+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485135+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485135+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485135+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485135+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485135+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485135-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.6002700987-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.6002700997+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.6002700997+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.6002700997+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183-1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.6002700997+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.6002700997+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.6002700997+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.6002700987+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.6002700987+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.6002700987+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.8471075183+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.8471075183+4.176073896*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.8471075183+1.392024632*I <- {alpha = 2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.847107519+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.847107519+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.847107519+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.847107518-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.847107518-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.847107518-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.847107518-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-.847107518-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-.847107518-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-.847107519-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.847107519-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.847107519-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-3.741862753-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-3.741862753-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-3.741862753-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-3.741862754-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-3.741862754-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-3.741862754-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136-4.176073895*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-3.741862754-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-3.741862754-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-3.741862754-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-3.741862753+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-3.741862753+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-3.741862753+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>-2.294485136+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>-2.294485136+1.392024633*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-2.294485136-1.392024631*I <- {alpha = -2^(1/2)-I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>3.741862753+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>3.741862753+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>3.741862753+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>3.741862754-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>3.741862754-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>3.741862754-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>3.741862754-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>3.741862754-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>3.741862754-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>3.741862753-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>3.741862753-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>3.741862753-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.847107519-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.847107519-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.847107519-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.847107518-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.847107518-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.847107518-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136-4.176073895*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.847107518-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>.847107518-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>.847107518-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>.847107519+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br><code>.847107519+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 2}</code><br><code>.847107519+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 1}</code><br><code>2.294485136+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 2}</code><br><code>2.294485136+1.392024633*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), y = 3}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 1}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 2}</code><br><code>2.294485136-1.392024631*I <- {alpha = -2^(1/2)+I*2^(1/2), beta = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), y = 3}</code><br></div></div> || Skip
| [https://dlmf.nist.gov/4.23.E35 4.23.E35] || [[Item:Q1787|<math>\acos@@{z} = \acos@@{\beta}-\iunit\sign@{y}\ln@{\alpha+(\alpha^{2}-1)^{1/2}}</math>]] || <code>arccos(z)= arccos(beta)- I*signum(y)*ln(alpha +((alpha)^(2)- 1)^(1/ 2))</code> || <code>ArcCos[z]= ArcCos[\[Beta]]- I*Sign[y]*Log[\[Alpha]+((\[Alpha])^(2)- 1)^(1/ 2)]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}</code><br><code>-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}</code><br><code>-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.8471075182467906, 1.3920246320104428] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8471075182467906, 1.3920246320104428] <- {Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8471075182467906, 1.3920246320104428] <- {Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8471075182467906, -1.3920246320104432] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.23.E36 4.23.E36] || [[Item:Q1788|<math>\atan@@{z} = \tfrac{1}{2}\atan@{\frac{2x}{1-x^{2}-y^{2}}}+\tfrac{1}{4}i\ln@{\frac{x^{2}+(y+1)^{2}}{x^{2}+(y-1)^{2}}}</math>]] || <code>arctan(z)=(1)/(2)*arctan((2*x)/(1 - (x)^(2)- (y)^(2)))+(1)/(4)*I*ln(((x)^(2)+(y + 1)^(2))/((x)^(2)+(y - 1)^(2)))</code> || <code>ArcTan[z]=Divide[1,2]*ArcTan[Divide[2*x,1 - (x)^(2)- (y)^(2)]]+Divide[1,4]*I*Log[Divide[(x)^(2)+(y + 1)^(2),(x)^(2)+(y - 1)^(2)]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.746385980-.817820081e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>1.424635426-.817820081e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.302146094+.146336119e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>1.585510703+.1472906747*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.452384678+.816996087e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>1.353686898+.915047869e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>1.486812923+.2286462750*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>1.424635426+.1736308037*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>1.362457928+.1570958531*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>1.746385980-.7229369479*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>1.424635426-.7229369479*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>1.302146094-.6265213279*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>1.585510703-.4938642651*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.452384678-.5594553311*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>1.353686898-.5496501529*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>1.486812923-.4125086648*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>1.424635426-.4675241361*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>1.362457928-.4840590867*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.6392372620-.7229369479*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.9609878165-.7229369479*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-1.083477148-.6265213279*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-.8001125393-.4938642651*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-.9332385639-.5594553311*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-1.031936344-.5496501529*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-.8988103192-.4125086648*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-.9609878165-.4675241361*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-1.023165314-.4840590867*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.6392372620-.817820081e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.9609878165-.817820081e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-1.083477148+.146336119e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-.8001125393+.1472906747*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-.9332385639+.816996087e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-1.031936344+.915047869e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-.8988103192+.2286462750*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-.9609878165+.1736308037*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-1.023165314+.1570958531*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.746385980479988, -0.081782008243384] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4246354260833458, -0.081782008243384] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3021460945199137, 0.014633611959612158] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5855107032816669, 0.14729067472515475] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4523846787062042, 0.08169960860828199] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3536868987812638, 0.0915047868966023] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4868129233567264, 0.22864627483381172] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4246354260833458, 0.1736308036396113] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.362457928809965, 0.15709585301347506] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.746385980479988, -0.7229369479736661] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4246354260833458, -0.7229369479736661] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3021460945199137, -0.62652132777067] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5855107032816669, -0.49386426500512737] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4523846787062042, -0.5594553311220002] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3536868987812638, -0.5496501528336799] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4868129233567264, -0.4125086648964704] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4246354260833458, -0.46752413609067084] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.362457928809965, -0.4840590867168071] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6392372626858975, -0.7229369479736661] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9609878170825397, -0.7229369479736661] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0834771486459718, -0.62652132777067] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8001125398842186, -0.49386426500512737] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9332385644596812, -0.5594553311220002] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0319363443846217, -0.5496501528336799] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.898810319809159, -0.4125086648964704] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9609878170825397, -0.46752413609067084] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0231653143559205, -0.4840590867168071] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6392372626858975, -0.081782008243384] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9609878170825397, -0.081782008243384] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0834771486459718, 0.014633611959612158] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.8001125398842186, 0.14729067472515475] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9332385644596812, 0.08169960860828199] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0319363443846217, 0.0915047868966023] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.898810319809159, 0.22864627483381172] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9609878170825397, 0.1736308036396113] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0231653143559205, 0.15709585301347506] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.23.E36 4.23.E36] || [[Item:Q1788|<math>\atan@@{z} = \tfrac{1}{2}\atan@{\frac{2x}{1-x^{2}-y^{2}}}+\tfrac{1}{4}i\ln@{\frac{x^{2}+(y+1)^{2}}{x^{2}+(y-1)^{2}}}</math>]] || <code>arctan(z)=(1)/(2)*arctan((2*x)/(1 - (x)^(2)- (y)^(2)))+(1)/(4)*I*ln(((x)^(2)+(y + 1)^(2))/((x)^(2)+(y - 1)^(2)))</code> || <code>ArcTan[z]=Divide[1,2]*ArcTan[Divide[2*x,1 - (x)^(2)- (y)^(2)]]+Divide[1,4]*I*Log[Divide[(x)^(2)+(y + 1)^(2),(x)^(2)+(y - 1)^(2)]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.746385980-.817820081e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>1.424635426-.817820081e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.302146094+.146336119e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>1.585510703+.1472906747*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.746385980479988, -0.081782008243384] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4246354260833458, -0.081782008243384] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3021460945199137, 0.014633611959612158] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5855107032816669, 0.14729067472515475] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.23.E39 4.23.E39] || [[Item:Q1791|<math>\Gudermannian@{x} = \int_{0}^{x}\sech@@{t}\diff{t}</math>]] || <code>arctan(sinh(x))= int(sech(t), t = 0..x)</code> || <code>Gudermannian[x]= Integrate[Sech[t], {t, 0, x}]</code> || Successful || Failure || - || Error
| [https://dlmf.nist.gov/4.23.E39 4.23.E39] || [[Item:Q1791|<math>\Gudermannian@{x} = \int_{0}^{x}\sech@@{t}\diff{t}</math>]] || <code>arctan(sinh(x))= int(sech(t), t = 0..x)</code> || <code>Gudermannian[x]= Integrate[Sech[t], {t, 0, x}]</code> || Successful || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.23.E40 4.23.E40] || [[Item:Q1792|<math>2\atan@{e^{x}}-\tfrac{1}{2}\pi\\ = \asin@{\tanh@@{x}}</math>]] || <code>2*arctan(exp(x))-(1)/(2)*Pi = arcsin(tanh(x))</code> || <code>2*ArcTan[Exp[x]]-Divide[1,2]*Pi = ArcSin[Tanh[x]]</code> || Error || Error || - || -  
| [https://dlmf.nist.gov/4.23.E40 4.23.E40] || [[Item:Q1792|<math>2\atan@{e^{x}}-\tfrac{1}{2}\pi\\ = \asin@{\tanh@@{x}}</math>]] || <code>2*arctan(exp(x))-(1)/(2)*Pi = arcsin(tanh(x))</code> || <code>2*ArcTan[Exp[x]]-Divide[1,2]*Pi = ArcSin[Tanh[x]]</code> || Error || Error || - || -  
Line 551: Line 551:
| [https://dlmf.nist.gov/4.23.E40 4.23.E40] || [[Item:Q1792|<math>\atan@{\sinh@@{x}} = \acot@{\csch@@{x}}</math>]] || <code>arctan(sinh(x))= arccot(csch(x))</code> || <code>ArcTan[Sinh[x]]= ArcCot[Csch[x]]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.23.E40 4.23.E40] || [[Item:Q1792|<math>\atan@{\sinh@@{x}} = \acot@{\csch@@{x}}</math>]] || <code>arctan(sinh(x))= arccot(csch(x))</code> || <code>ArcTan[Sinh[x]]= ArcCot[Csch[x]]</code> || Failure || Successful || Skip || -  
|-
|-
| [https://dlmf.nist.gov/4.23.E41 4.23.E41] || [[Item:Q1793|<math>\aGudermannian@{x} = \int_{0}^{x}\sec@@{t}\diff{t}</math>]] || <code>arctanh(sin(x))= int(sec(t), t = 0..x)</code> || <code>InverseGudermannian[x]= Integrate[Sec[t], {t, 0, x}]</code> || Successful || Failure || - || Error
| [https://dlmf.nist.gov/4.23.E41 4.23.E41] || [[Item:Q1793|<math>\aGudermannian@{x} = \int_{0}^{x}\sec@@{t}\diff{t}</math>]] || <code>arctanh(sin(x))= int(sec(t), t = 0..x)</code> || <code>InverseGudermannian[x]= Integrate[Sec[t], {t, 0, x}]</code> || Successful || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\aGudermannian@{x} = \ln@@{\tan@{\tfrac{1}{2}x+\tfrac{1}{4}\pi}}</math>]] || <code>arctanh(sin(x))= ln(tan((1)/(2)*x +(1)/(4)*Pi))</code> || <code>InverseGudermannian[x]= Log[Tan[Divide[1,2]*x +Divide[1,4]*Pi]]</code> || Failure || Successful || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.2e-8-3.141592654*I <- {x = 2}</code><br><code>.9e-9-3.141592654*I <- {x = 3}</code><br></div></div> || -  
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\aGudermannian@{x} = \ln@@{\tan@{\tfrac{1}{2}x+\tfrac{1}{4}\pi}}</math>]] || <code>arctanh(sin(x))= ln(tan((1)/(2)*x +(1)/(4)*Pi))</code> || <code>InverseGudermannian[x]= Log[Tan[Divide[1,2]*x +Divide[1,4]*Pi]]</code> || Failure || Successful || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.2e-8-3.141592654*I <- {x = 2}</code><br><code>.9e-9-3.141592654*I <- {x = 3}</code><br></div></div> || -  
Line 557: Line 557:
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\ln@@{\tan@{\tfrac{1}{2}x+\tfrac{1}{4}\pi}} = \ln@{\sec@@{x}+\tan@@{x}}</math>]] || <code>ln(tan((1)/(2)*x +(1)/(4)*Pi))= ln(sec(x)+ tan(x))</code> || <code>Log[Tan[Divide[1,2]*x +Divide[1,4]*Pi]]= Log[Sec[x]+ Tan[x]]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\ln@@{\tan@{\tfrac{1}{2}x+\tfrac{1}{4}\pi}} = \ln@{\sec@@{x}+\tan@@{x}}</math>]] || <code>ln(tan((1)/(2)*x +(1)/(4)*Pi))= ln(sec(x)+ tan(x))</code> || <code>Log[Tan[Divide[1,2]*x +Divide[1,4]*Pi]]= Log[Sec[x]+ Tan[x]]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\ln@{\sec@@{x}+\tan@@{x}} = \asinh@{\tan@@{x}}</math>]] || <code>ln(sec(x)+ tan(x))= arcsinh(tan(x))</code> || <code>Log[Sec[x]+ Tan[x]]= ArcSinh[Tan[x]]</code> || Failure || Failure || Skip || Skip
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\ln@{\sec@@{x}+\tan@@{x}} = \asinh@{\tan@@{x}}</math>]] || <code>ln(sec(x)+ tan(x))= arcsinh(tan(x))</code> || <code>Log[Sec[x]+ Tan[x]]= ArcSinh[Tan[x]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[3.046904887125347, 3.141592653589793] <- {Rule[x, 2]}</code><br><code>Complex[0.28413631677879303, 3.141592653589793] <- {Rule[x, 3]}</code><br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\asinh@{\tan@@{x}} = \acsch@{\cot@@{x}}</math>]] || <code>arcsinh(tan(x))= arccsch(cot(x))</code> || <code>ArcSinh[Tan[x]]= ArcCsch[Cot[x]]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\asinh@{\tan@@{x}} = \acsch@{\cot@@{x}}</math>]] || <code>arcsinh(tan(x))= arccsch(cot(x))</code> || <code>ArcSinh[Tan[x]]= ArcCsch[Cot[x]]</code> || Failure || Successful || Skip || -  
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\acsch@{\cot@@{x}} = \acosh@{\sec@@{x}}</math>]] || <code>arccsch(cot(x))= arccosh(sec(x))</code> || <code>ArcCsch[Cot[x]]= ArcCosh[Sec[x]]</code> || Failure || Failure || Skip || Skip
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\acsch@{\cot@@{x}} = \acosh@{\sec@@{x}}</math>]] || <code>arccsch(cot(x))= arccosh(sec(x))</code> || <code>ArcCsch[Cot[x]]= ArcCosh[Sec[x]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-3.046904887125347, -3.141592653589793] <- {Rule[x, 2]}</code><br><code>Complex[-0.2841363167787935, -3.141592653589793] <- {Rule[x, 3]}</code><br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\acosh@{\sec@@{x}} = \asech@{\cos@@{x}}</math>]] || <code>arccosh(sec(x))= arcsech(cos(x))</code> || <code>ArcCosh[Sec[x]]= ArcSech[Cos[x]]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\acosh@{\sec@@{x}} = \asech@{\cos@@{x}}</math>]] || <code>arccosh(sec(x))= arcsech(cos(x))</code> || <code>ArcCosh[Sec[x]]= ArcSech[Cos[x]]</code> || Failure || Successful || Skip || -  
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\asech@{\cos@@{x}} = \atanh@{\sin@@{x}}</math>]] || <code>arcsech(cos(x))= arctanh(sin(x))</code> || <code>ArcSech[Cos[x]]= ArcTanh[Sin[x]]</code> || Failure || Failure || Skip || Skip
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\asech@{\cos@@{x}} = \atanh@{\sin@@{x}}</math>]] || <code>arcsech(cos(x))= arctanh(sin(x))</code> || <code>ArcSech[Cos[x]]= ArcTanh[Sin[x]]</code> || Failure || Failure || Skip || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.0, 3.141592653589793] <- {Rule[x, 2]}</code><br><code>Complex[5.273559366969494*^-16, 3.141592653589793] <- {Rule[x, 3]}</code><br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\atanh@{\sin@@{x}} = \acoth@{\csc@@{x}}</math>]] || <code>arctanh(sin(x))= arccoth(csc(x))</code> || <code>ArcTanh[Sin[x]]= ArcCoth[Csc[x]]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.23.E42 4.23.E42] || [[Item:Q1794|<math>\atanh@{\sin@@{x}} = \acoth@{\csc@@{x}}</math>]] || <code>arctanh(sin(x))= arccoth(csc(x))</code> || <code>ArcTanh[Sin[x]]= ArcCoth[Csc[x]]</code> || Failure || Successful || Skip || -  
Line 585: Line 585:
| [https://dlmf.nist.gov/4.24.E12 4.24.E12] || [[Item:Q1806|<math>\deriv{}{z}\acot@@{z} = -\frac{1}{1+z^{2}}</math>]] || <code>diff(arccot(z), z)= -(1)/(1 + (z)^(2))</code> || <code>D[ArcCot[z], z]= -Divide[1,1 + (z)^(2)]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.24.E12 4.24.E12] || [[Item:Q1806|<math>\deriv{}{z}\acot@@{z} = -\frac{1}{1+z^{2}}</math>]] || <code>diff(arccot(z), z)= -(1)/(1 + (z)^(2))</code> || <code>D[ArcCot[z], z]= -Divide[1,1 + (z)^(2)]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.24.E13 4.24.E13] || [[Item:Q1807|<math>\Asin@@{u}+\Asin@@{v} = \Asin@{u(1-v^{2})^{1/2}+ v(1-u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*(1 - (v)^(2))^(1/ 2)+ v*(1 - (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E13 4.24.E13] || [[Item:Q1807|<math>\Asin@@{u}+\Asin@@{v} = \Asin@{u(1-v^{2})^{1/2}+ v(1-u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*(1 - (v)^(2))^(1/ 2)+ v*(1 - (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.24.E13 4.24.E13] || [[Item:Q1807|<math>\Asin@@{u}-\Asin@@{v} = \Asin@{u(1-v^{2})^{1/2}- v(1-u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*(1 - (v)^(2))^(1/ 2)- v*(1 - (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E13 4.24.E13] || [[Item:Q1807|<math>\Asin@@{u}-\Asin@@{v} = \Asin@{u(1-v^{2})^{1/2}- v(1-u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*(1 - (v)^(2))^(1/ 2)- v*(1 - (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.24.E14 4.24.E14] || [[Item:Q1808|<math>\Acos@@{u}+\Acos@@{v} = \Acos@{uv-((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, u, 1}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2), 1}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.24.E14 4.24.E14] || [[Item:Q1808|<math>\Acos@@{u}+\Acos@@{v} = \Acos@{uv-((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, u, 1}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2), 1}]</code> || Error || Failure || - || Error  
Line 593: Line 593:
| [https://dlmf.nist.gov/4.24.E14 4.24.E14] || [[Item:Q1808|<math>\Acos@@{u}-\Acos@@{v} = \Acos@{uv+((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, u, 1}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2), 1}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.24.E14 4.24.E14] || [[Item:Q1808|<math>\Acos@@{u}-\Acos@@{v} = \Acos@{uv+((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, u, 1}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2), 1}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.24.E15 4.24.E15] || [[Item:Q1809|<math>\Atan@@{u}+\Atan@@{v} = \Atan@{\frac{u+ v}{1- uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]+ Integrate[Divide[1, 1+t^2], {t, 0, v}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u + v,1 - u*v]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E15 4.24.E15] || [[Item:Q1809|<math>\Atan@@{u}+\Atan@@{v} = \Atan@{\frac{u+ v}{1- uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]+ Integrate[Divide[1, 1+t^2], {t, 0, v}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u + v,1 - u*v]}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[3.141592653589793, 3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.141592653589793, -3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.24.E15 4.24.E15] || [[Item:Q1809|<math>\Atan@@{u}-\Atan@@{v} = \Atan@{\frac{u- v}{1+ uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]- Integrate[Divide[1, 1+t^2], {t, 0, v}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u - v,1 + u*v]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E15 4.24.E15] || [[Item:Q1809|<math>\Atan@@{u}-\Atan@@{v} = \Atan@{\frac{u- v}{1+ uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]- Integrate[Divide[1, 1+t^2], {t, 0, v}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u - v,1 + u*v]}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[3.141592653589793, 3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.141592653589793, -3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@@{u}+\Acos@@{v} = \Asin@{uv+((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@@{u}+\Acos@@{v} = \Asin@{uv+((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]</code> || Error || Failure || - || Skip
|-
|-
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@@{u}-\Acos@@{v} = \Asin@{uv-((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@@{u}-\Acos@@{v} = \Asin@{uv-((1-u^{2})(1-v^{2}))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]</code> || Error || Failure || - || Skip
|-
|-
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@{uv+((1-u^{2})(1-v^{2}))^{1/2}} = \Acos@{v(1-u^{2})^{1/2}- u(1-v^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, v*(1 - (u)^(2))^(1/ 2)- u*(1 - (v)^(2))^(1/ 2), 1}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@{uv+((1-u^{2})(1-v^{2}))^{1/2}} = \Acos@{v(1-u^{2})^{1/2}- u(1-v^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, v*(1 - (u)^(2))^(1/ 2)- u*(1 - (v)^(2))^(1/ 2), 1}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@{uv-((1-u^{2})(1-v^{2}))^{1/2}} = \Acos@{v(1-u^{2})^{1/2}+ u(1-v^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, v*(1 - (u)^(2))^(1/ 2)+ u*(1 - (v)^(2))^(1/ 2), 1}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.24.E16 4.24.E16] || [[Item:Q1810|<math>\Asin@{uv-((1-u^{2})(1-v^{2}))^{1/2}} = \Acos@{v(1-u^{2})^{1/2}+ u(1-v^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, v*(1 - (u)^(2))^(1/ 2)+ u*(1 - (v)^(2))^(1/ 2), 1}]</code> || Error || Failure || - || Error
|-
|-
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@@{u}+\Acot@@{v} = \Atan@{\frac{uv+ 1}{v- u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]+ Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v + 1,v - u]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@@{u}+\Acot@@{v} = \Atan@{\frac{uv+ 1}{v- u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]+ Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v + 1,v - u]}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@@{u}-\Acot@@{v} = \Atan@{\frac{uv- 1}{v+ u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]- Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v - 1,v + u]}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@@{u}-\Acot@@{v} = \Atan@{\frac{uv- 1}{v+ u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, u}]- Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v - 1,v + u]}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@{\frac{uv+ 1}{v- u}} = \Acot@{\frac{v- u}{uv+ 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v + 1,v - u]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,Divide[v - u,u*v + 1]]}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@{\frac{uv+ 1}{v- u}} = \Acot@{\frac{v- u}{uv+ 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v + 1,v - u]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,Divide[v - u,u*v + 1]]}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@{\frac{uv- 1}{v+ u}} = \Acot@{\frac{v+ u}{uv- 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v - 1,v + u]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,Divide[v + u,u*v - 1]]}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.24.E17 4.24.E17] || [[Item:Q1811|<math>\Atan@{\frac{uv- 1}{v+ u}} = \Acot@{\frac{v+ u}{uv- 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v - 1,v + u]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,Divide[v + u,u*v - 1]]}]</code> || Error || Failure || - || Error
|-
|-
| [https://dlmf.nist.gov/4.26.E1 4.26.E1] || [[Item:Q1817|<math>\int\sin@@{x}\diff{x} = -\cos@@{x}</math>]] || <code>int(sin(x), x)= - cos(x)</code> || <code>Integrate[Sin[x], x]= - Cos[x]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.26.E1 4.26.E1] || [[Item:Q1817|<math>\int\sin@@{x}\diff{x} = -\cos@@{x}</math>]] || <code>int(sin(x), x)= - cos(x)</code> || <code>Integrate[Sin[x], x]= - Cos[x]</code> || Successful || Successful || - || -  
Line 715: Line 715:
| [https://dlmf.nist.gov/4.34.E6 4.34.E6] || [[Item:Q1866|<math>\deriv{}{z}\coth@@{z} = -\csch^{2}@@{z}</math>]] || <code>diff(coth(z), z)= - (csch(z))^(2)</code> || <code>D[Coth[z], z]= - (Csch[z])^(2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.34.E6 4.34.E6] || [[Item:Q1866|<math>\deriv{}{z}\coth@@{z} = -\csch^{2}@@{z}</math>]] || <code>diff(coth(z), z)= - (csch(z))^(2)</code> || <code>D[Coth[z], z]= - (Csch[z])^(2)</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.34.E7 4.34.E7] || [[Item:Q1867|<math>\deriv[2]{w}{z}-a^{2}w = 0</math>]] || <code>diff(w, [z$(2)])- (a)^(2)* w = 0</code> || <code>D[w, {z, 2}]- (a)^(2)* w = 0</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245-5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.34.E7 4.34.E7] || [[Item:Q1867|<math>\deriv[2]{w}{z}-a^{2}w = 0</math>]] || <code>diff(w, [z$(2)])- (a)^(2)* w = 0</code> || <code>D[w, {z, 2}]- (a)^(2)* w = 0</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.34.E8 4.34.E8] || [[Item:Q1868|<math>\left(\deriv{w}{z}\right)^{2}-a^{2}w^{2} = 1</math>]] || <code>(diff(w, z))^(2)- (a)^(2)* (w)^(2)= 1</code> || <code>(D[w, z])^(2)- (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.34.E8 4.34.E8] || [[Item:Q1868|<math>\left(\deriv{w}{z}\right)^{2}-a^{2}w^{2} = 1</math>]] || <code>(diff(w, z))^(2)- (a)^(2)* (w)^(2)= 1</code> || <code>(D[w, z])^(2)- (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.34.E9 4.34.E9] || [[Item:Q1869|<math>\left(\deriv{w}{z}\right)^{2}-a^{2}w^{2} = -1</math>]] || <code>(diff(w, z))^(2)- (a)^(2)* (w)^(2)= - 1</code> || <code>(D[w, z])^(2)- (a)^(2)* (w)^(2)= - 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>16.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>16.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>16.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>16.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>16.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>16.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.34.E9 4.34.E9] || [[Item:Q1869|<math>\left(\deriv{w}{z}\right)^{2}-a^{2}w^{2} = -1</math>]] || <code>(diff(w, z))^(2)- (a)^(2)* (w)^(2)= - 1</code> || <code>(D[w, z])^(2)- (a)^(2)* (w)^(2)= - 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.34.E10 4.34.E10] || [[Item:Q1870|<math>\deriv{w}{z}+a^{2}w^{2} = 1</math>]] || <code>diff(w, z)+ (a)^(2)* (w)^(2)= 1</code> || <code>D[w, z]+ (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998-0.*I <- {a = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.34.E10 4.34.E10] || [[Item:Q1870|<math>\deriv{w}{z}+a^{2}w^{2} = 1</math>]] || <code>diff(w, z)+ (a)^(2)* (w)^(2)= 1</code> || <code>D[w, z]+ (a)^(2)* (w)^(2)= 1</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}</code><br><code>-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}</code><br><code>14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.34.E11 4.34.E11] || [[Item:Q1871|<math>w = A\cosh@{az}+B\sinh@{az}</math>]] || <code>w = A*cosh(a*z)+ B*sinh(a*z)</code> || <code>w = A*Cosh[a*z]+ B*Sinh[a*z]</code> || Failure || Failure || Skip || Skip  
| [https://dlmf.nist.gov/4.34.E11 4.34.E11] || [[Item:Q1871|<math>w = A\cosh@{az}+B\sinh@{az}</math>]] || <code>w = A*cosh(a*z)+ B*sinh(a*z)</code> || <code>w = A*Cosh[a*z]+ B*Sinh[a*z]</code> || Failure || Failure || Skip || Skip  
|-
|-
| [https://dlmf.nist.gov/4.34.E12 4.34.E12] || [[Item:Q1872|<math>w = (1/a)\sinh@{az+c}</math>]] || <code>w =(1/ a)* sinh(a*z + c)</code> || <code>w =(1/ a)* Sinh[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.560620374+2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.267806750*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-3.381303725*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-.4267167058*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-46.81988780*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.560620374*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-.552876601*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+2.401710418*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-43.99146068*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+.552876601*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.560620374*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+43.99146068*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-2.401710418*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+3.381303725*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.267806750*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+46.81988780*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+.4267167058*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-4.108989171*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.589052846*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-34.43827298*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-.384416402*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-1.280562047*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.239374278*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-31.60984586*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+2.444010722*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725+1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780+31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.552876601+4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068+34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047-3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586-46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171-.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298-43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-.384416402*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-34.43827298*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.589052846*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-4.108989171*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+2.444010722*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780-31.60984586*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.239374278*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725-1.280562047*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298+43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171+.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-2.401710418*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+43.99146068*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.560620374*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+.552876601*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+.4267167058*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586+46.81988780*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.267806750*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047+3.381303725*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722+1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278+.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.280562047+.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.444010722-1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60984586+43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.239374278-2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402-1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846-2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.108989171+3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.384416402+1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43827298+46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.589052846+.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058+1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750+2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.381303725-4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.4267167058-1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81988780-34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.267806750-.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418-1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374-.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.552876601-1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.401710418+1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99146068-31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.560620374+2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846+2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402+1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43827298-46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.589052846-.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.108989171-3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.384416402-1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-46.81988780*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278-.4267167058*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-3.381303725*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722-1.267806750*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60984586-43.99146068*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.239374278+2.401710418*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.280562047-.552876601*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.444010722+1.560620374*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374+.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068+31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.560620374-2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601+1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418-1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+31.60984586*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750-2.444010722*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+1.280562047*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058-1.239374278*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81988780+34.43827298*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.267806750+.384416402*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.381303725+4.108989171*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4267167058+1.589052846*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2805620501609194, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.444010722839117, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-31.609845930171662, 43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2393742767469784, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, -1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, -2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.1089891749071095, 3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.38441640190707305, 1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-34.43827305491785, 46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5890528479992119, 0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, 2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.3813037286208787, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.42671670668133976, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[46.81988786426215, -34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2678067530707247, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, -1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, -0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[34.43827305491785, -46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5890528479992119, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.1089891749071095, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.38441640190707305, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -46.81988786426215] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, -0.42671670668133976] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -3.3813037286208787] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, -1.2678067530707247] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[31.609845930171662, -43.991460739515965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2393742767469784, 2.4017104180648507] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2805620501609194, -0.5528766038746884] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.444010722839117, 1.5606203716754656] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, 31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.5606203716754656, -2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 31.609845930171662] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, -2.444010722839117] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 1.2805620501609194] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, -1.2393742767469784] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-46.81988786426215, 34.43827305491785] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2678067530707247, 0.38441640190707305] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.3813037286208787, 4.1089891749071095] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.42671670668133976, 1.5890528479992119] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.34.E12 4.34.E12] || [[Item:Q1872|<math>w = (1/a)\sinh@{az+c}</math>]] || <code>w =(1/ a)* sinh(a*z + c)</code> || <code>w =(1/ a)* Sinh[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.560620374+2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99146068-31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.401710418+1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.552876601-1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.34.E13 4.34.E13] || [[Item:Q1873|<math>w = (1/a)\cosh@{az+c}</math>]] || <code>w =(1/ a)* cosh(a*z + c)</code> || <code>w =(1/ a)* Cosh[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.439486274+2.433863476*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99015111-31.60804529*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.429374695+1.121005682*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>3.350840350+4.086833100*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.439486274-.394563648*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99015111-34.43647241*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.429374695-1.707421442*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>3.350840350+1.258405976*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.388940850-.394563648*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81857823-34.43647241*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.399052429-1.707421442*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.522413226+1.258405976*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.388940850+2.433863476*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-46.81857823-31.60804529*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.399052429+1.121005682*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.522413226+4.086833100*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.707421442+.399052429*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43647241+46.81857823*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.394563648+1.388940850*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.258405976-.522413226*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.707421442-2.429374695*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>34.43647241+43.99015111*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.394563648-1.439486274*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.258405976-3.350840350*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.121005682-2.429374695*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60804529+43.99015111*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.433863476-1.439486274*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.086833100-3.350840350*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.121005682+.399052429*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>31.60804529+46.81857823*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.433863476+1.388940850*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.086833100-.522413226*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.429374695+1.121005682*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.350840350+4.086833100*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.439486274+2.433863476*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-43.99015111-31.60804529*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.429374695-1.707421442*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>3.350840350+1.258405976*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.439486274-.394563648*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-43.99015111-34.43647241*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.399052429-1.707421442*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.522413226+1.258405976*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.388940850-.394563648*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-46.81857823-34.43647241*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.399052429+1.121005682*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.522413226+4.086833100*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.388940850+2.433863476*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-46.81857823-31.60804529*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.394563648+1.388940850*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.258405976-.522413226*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.707421442+.399052429*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>34.43647241+46.81857823*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.394563648-1.439486274*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.258405976-3.350840350*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.707421442-2.429374695*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>34.43647241+43.99015111*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.433863476-1.439486274*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.086833100-3.350840350*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.121005682-2.429374695*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>31.60804529+43.99015111*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.433863476+1.388940850*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.086833100-.522413226*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.121005682+.399052429*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>31.60804529+46.81857823*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43647241-43.99015111*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.707421442+2.429374695*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.258405976+3.350840350*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.394563648+1.439486274*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>34.43647241-46.81857823*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.707421442-.399052429*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.258405976+.522413226*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.394563648-1.388940850*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60804529-46.81857823*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.121005682-.399052429*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.086833100+.522413226*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.433863476-1.388940850*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>31.60804529-43.99015111*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.121005682+2.429374695*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.086833100+3.350840350*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.433863476+1.439486274*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99015111+34.43647241*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.439486274+.394563648*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>3.350840350-1.258405976*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.429374695+1.707421442*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-43.99015111+31.60804529*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.439486274-2.433863476*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>3.350840350-4.086833100*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.429374695-1.121005682*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81857823+31.60804529*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.388940850-2.433863476*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.522413226-4.086833100*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.399052429-1.121005682*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-46.81857823+34.43647241*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.388940850+.394563648*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.522413226-1.258405976*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.399052429+1.707421442*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.258405976+3.350840350*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.394563648+1.439486274*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>34.43647241-43.99015111*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.707421442+2.429374695*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.258405976+.522413226*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.394563648-1.388940850*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>34.43647241-46.81857823*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.707421442-.399052429*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.086833100+.522413226*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.433863476-1.388940850*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>31.60804529-46.81857823*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.121005682-.399052429*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.086833100+3.350840350*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.433863476+1.439486274*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>31.60804529-43.99015111*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.121005682+2.429374695*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.350840350-1.258405976*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.429374695+1.707421442*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-43.99015111+34.43647241*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.439486274+.394563648*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>3.350840350-4.086833100*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.429374695-1.121005682*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-43.99015111+31.60804529*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.439486274-2.433863476*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.522413226-4.086833100*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.399052429-1.121005682*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-46.81857823+31.60804529*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.388940850-2.433863476*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.522413226-1.258405976*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.399052429+1.707421442*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-46.81857823+34.43647241*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.388940850+.394563648*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.399052429+1.707421442*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.522413226-1.258405976*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.388940850+.394563648*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81857823+34.43647241*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.399052429-1.121005682*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.522413226-4.086833100*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.388940850-2.433863476*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>46.81857823+31.60804529*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.429374695-1.121005682*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.350840350-4.086833100*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.439486274-2.433863476*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99015111+31.60804529*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.429374695+1.707421442*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.350840350-1.258405976*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.439486274+.394563648*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>43.99015111+34.43647241*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.433863476+1.439486274*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>4.086833100+3.350840350*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.121005682+2.429374695*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60804529-43.99015111*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.433863476-1.388940850*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>4.086833100+.522413226*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.121005682-.399052429*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-31.60804529-46.81857823*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.394563648-1.388940850*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.258405976+.522413226*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.707421442-.399052429*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43647241-46.81857823*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.394563648+1.439486274*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.258405976+3.350840350*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.707421442+2.429374695*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-34.43647241-43.99015111*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.388940850+.394563648*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>46.81857823+34.43647241*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.399052429+1.707421442*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.522413226-1.258405976*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.388940850-2.433863476*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>46.81857823+31.60804529*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>.399052429-1.121005682*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.522413226-4.086833100*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.439486274-2.433863476*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>43.99015111+31.60804529*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.429374695-1.121005682*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.350840350-4.086833100*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.439486274+.394563648*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>43.99015111+34.43647241*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.429374695+1.707421442*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.350840350-1.258405976*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.121005682+2.429374695*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-31.60804529-43.99015111*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.433863476+1.439486274*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.086833100+3.350840350*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.121005682-.399052429*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-31.60804529-46.81857823*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.433863476-1.388940850*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>4.086833100+.522413226*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.707421442-.399052429*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-34.43647241-46.81857823*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.394563648-1.388940850*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.258405976+.522413226*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.707421442+2.429374695*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-34.43647241-43.99015111*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.394563648+1.439486274*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.258405976+3.350840350*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>4.086833100-.522413226*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.433863476+1.388940850*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60804529+46.81857823*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.121005682+.399052429*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>4.086833100-3.350840350*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.433863476-1.439486274*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-31.60804529+43.99015111*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.121005682-2.429374695*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.258405976-3.350840350*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.394563648-1.439486274*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43647241+43.99015111*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.707421442-2.429374695*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.258405976-.522413226*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-.394563648+1.388940850*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-34.43647241+46.81857823*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.707421442+.399052429*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.522413226+4.086833100*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.399052429+1.121005682*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81857823-31.60804529*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.388940850+2.433863476*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-.522413226+1.258405976*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.399052429-1.707421442*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>46.81857823-34.43647241*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.388940850-.394563648*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.350840350+1.258405976*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.429374695-1.707421442*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99015111-34.43647241*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.439486274-.394563648*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.350840350+4.086833100*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.429374695+1.121005682*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>43.99015111-31.60804529*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.439486274+2.433863476*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-31.60804529+46.81857823*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.121005682+.399052429*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.086833100-.522413226*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.433863476+1.388940850*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-31.60804529+43.99015111*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.121005682-2.429374695*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>4.086833100-3.350840350*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>2.433863476-1.439486274*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-34.43647241+43.99015111*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.707421442-2.429374695*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.258405976-3.350840350*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.394563648-1.439486274*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-34.43647241+46.81857823*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.707421442+.399052429*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.258405976-.522413226*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.394563648+1.388940850*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>46.81857823-31.60804529*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.388940850+2.433863476*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.522413226+4.086833100*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.399052429+1.121005682*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>46.81857823-34.43647241*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.388940850-.394563648*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.522413226+1.258405976*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>.399052429-1.707421442*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>43.99015111-34.43647241*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.439486274-.394563648*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.350840350+1.258405976*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.429374695-1.707421442*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>43.99015111-31.60804529*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.439486274+2.433863476*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.350840350+4.086833100*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.429374695+1.121005682*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || Skip
| [https://dlmf.nist.gov/4.34.E13 4.34.E13] || [[Item:Q1873|<math>w = (1/a)\cosh@{az+c}</math>]] || <code>w =(1/ a)* cosh(a*z + c)</code> || <code>w =(1/ a)* Cosh[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.439486274+2.433863476*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-43.99015111-31.60804529*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>2.429374695+1.121005682*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>3.350840350+4.086833100*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4394862722813944, 2.433863476686773] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-43.990151188366596, -31.608045369688465] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.4293746952834034, 1.121005681222388] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.350840354280354, 4.086833103365105] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.34.E14 4.34.E14] || [[Item:Q1874|<math>w = (1/a)\coth@{az+c}</math>]] || <code>w =(1/ a)* coth(a*z + c)</code> || <code>w =(1/ a)* Coth[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.029591669+1.718277978*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829+1.767757934*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262+1.824036919*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374+1.065683009*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669-1.110149146*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829-1.060669190*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262-1.004390205*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374-1.762744115*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455-1.110149146*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295-1.060669190*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862-1.004390205*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750-1.762744115*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455+1.718277978*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295+1.767757934*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862+1.824036919*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750+1.065683009*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205+1.745254862*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190+1.767749295*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146+1.798835455*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115+1.063236750*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205-1.083172262*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190-1.060677829*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146-1.029591669*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115-1.765190374*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919-1.083172262*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934-1.060677829*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978-1.029591669*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009-1.765190374*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919+1.745254862*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934+1.767749295*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978+1.798835455*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009+1.063236750*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862+1.004390205*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750+1.762744115*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455+1.110149146*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295+1.060669190*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862-1.824036919*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750-1.065683009*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455-1.718277978*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295-1.767757934*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262-1.824036919*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374-1.065683009*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669-1.718277978*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829-1.767757934*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262+1.004390205*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374+1.762744115*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669+1.110149146*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829+1.060669190*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978+1.029591669*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009+1.765190374*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919+1.083172262*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934+1.060677829*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978-1.798835455*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009-1.063236750*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919-1.745254862*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934-1.767749295*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146-1.798835455*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115-1.063236750*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205-1.745254862*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190-1.767749295*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146+1.029591669*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115+1.765190374*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205+1.083172262*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190+1.060677829*I <- {a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190+1.060677829*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205+1.083172262*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115+1.765190374*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146+1.029591669*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190-1.767749295*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205-1.745254862*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115-1.063236750*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146-1.798835455*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934-1.767749295*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919-1.745254862*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009-1.063236750*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978-1.798835455*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934+1.060677829*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919+1.083172262*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009+1.765190374*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978+1.029591669*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829+1.060669190*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669+1.110149146*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374+1.762744115*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262+1.004390205*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829-1.767757934*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669-1.718277978*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374-1.065683009*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262-1.824036919*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295-1.767757934*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455-1.718277978*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750-1.065683009*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862-1.824036919*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295+1.060669190*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455+1.110149146*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750+1.762744115*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862+1.004390205*I <- {a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009+1.063236750*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978+1.798835455*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934+1.767749295*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919+1.745254862*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009-1.765190374*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978-1.029591669*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934-1.060677829*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919-1.083172262*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115-1.765190374*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146-1.029591669*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190-1.060677829*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205-1.083172262*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115+1.063236750*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146+1.798835455*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190+1.767749295*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205+1.745254862*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750+1.065683009*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862+1.824036919*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295+1.767757934*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455+1.718277978*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750-1.762744115*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862-1.004390205*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295-1.060669190*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455-1.110149146*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374-1.762744115*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262-1.004390205*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829-1.060669190*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669-1.110149146*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374+1.065683009*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262+1.824036919*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829+1.767757934*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669+1.718277978*I <- {a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862+1.004390205*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750+1.762744115*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455+1.110149146*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295+1.060669190*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862-1.824036919*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750-1.065683009*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455-1.718277978*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295-1.767757934*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262-1.824036919*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374-1.065683009*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669-1.718277978*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829-1.767757934*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262+1.004390205*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374+1.762744115*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669+1.110149146*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829+1.060669190*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978+1.029591669*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009+1.765190374*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919+1.083172262*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934+1.060677829*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978-1.798835455*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009-1.063236750*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919-1.745254862*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934-1.767749295*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146-1.798835455*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115-1.063236750*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205-1.745254862*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190-1.767749295*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146+1.029591669*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115+1.765190374*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205+1.083172262*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190+1.060677829*I <- {a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669+1.718277978*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829+1.767757934*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262+1.824036919*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374+1.065683009*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669-1.110149146*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829-1.060669190*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262-1.004390205*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374-1.762744115*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455-1.110149146*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295-1.060669190*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862-1.004390205*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750-1.762744115*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455+1.718277978*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295+1.767757934*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862+1.824036919*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750+1.065683009*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205+1.745254862*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190+1.767749295*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146+1.798835455*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115+1.063236750*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205-1.083172262*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190-1.060677829*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146-1.029591669*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115-1.765190374*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919-1.083172262*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934-1.060677829*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978-1.029591669*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009-1.765190374*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919+1.745254862*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934+1.767749295*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978+1.798835455*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009+1.063236750*I <- {a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009+1.063236750*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978+1.798835455*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934+1.767749295*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919+1.745254862*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.065683009-1.765190374*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.718277978-1.029591669*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767757934-1.060677829*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.824036919-1.083172262*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115-1.765190374*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146-1.029591669*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190-1.060677829*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205-1.083172262*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.762744115+1.063236750*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.110149146+1.798835455*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060669190+1.767749295*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.004390205+1.745254862*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750+1.065683009*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862+1.824036919*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295+1.767757934*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455+1.718277978*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.063236750-1.762744115*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.745254862-1.004390205*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.767749295-1.060669190*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.798835455-1.110149146*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374-1.762744115*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262-1.004390205*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829-1.060669190*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669-1.110149146*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.765190374+1.065683009*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.083172262+1.824036919*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.060677829+1.767757934*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.029591669+1.718277978*I <- {a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190+1.060677829*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205+1.083172262*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115+1.765190374*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146+1.029591669*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060669190-1.767749295*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.004390205-1.745254862*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.762744115-1.063236750*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.110149146-1.798835455*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934-1.767749295*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919-1.745254862*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009-1.063236750*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978-1.798835455*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767757934+1.060677829*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.824036919+1.083172262*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.065683009+1.765190374*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.718277978+1.029591669*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829+1.060669190*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669+1.110149146*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374+1.762744115*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262+1.004390205*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829-1.767757934*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.029591669-1.718277978*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374-1.065683009*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262-1.824036919*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295-1.767757934*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455-1.718277978*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750-1.065683009*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862-1.824036919*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.767749295+1.060669190*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.798835455+1.110149146*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.063236750+1.762744115*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.745254862+1.004390205*I <- {a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0295916694660097, 1.7182779787395532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, 1.7677579338582863] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, 1.824036919584044] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, 1.065683009892447] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, -1.110149146006637] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, -1.060669190887904] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, -1.0043902051621463] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, -1.7627441148537433] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, -1.110149146006637] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, -1.060669190887904] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, -1.0043902051621463] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, -1.7627441148537433] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, 1.7182779787395532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, 1.7677579338582863] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, 1.824036919584044] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, 1.065683009892447] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, 1.7452548625381532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, 1.7677492956368994] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, 1.7988354552801806] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, 1.063236750087345] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, -1.083172262208037] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, -1.0606778291092909] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, -1.0295916694660097] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, -1.7651903746588453] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, -1.083172262208037] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, -1.0606778291092909] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, -1.0295916694660097] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, -1.7651903746588453] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, 1.7452548625381532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, 1.7677492956368994] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, 1.7988354552801806] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, 1.063236750087345] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, 1.0043902051621463] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, 1.7627441148537433] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, 1.110149146006637] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, 1.060669190887904] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, -1.824036919584044] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, -1.065683009892447] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, -1.7182779787395532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, -1.7677579338582863] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, -1.824036919584044] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, -1.065683009892447] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, -1.7182779787395532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, -1.7677579338582863] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, 1.0043902051621463] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, 1.7627441148537433] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, 1.110149146006637] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, 1.060669190887904] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, 1.0295916694660097] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, 1.7651903746588453] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, 1.083172262208037] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, 1.0606778291092909] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, -1.7988354552801806] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, -1.063236750087345] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, -1.7452548625381532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, -1.7677492956368994] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, -1.7988354552801806] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, -1.063236750087345] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, -1.7452548625381532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, -1.7677492956368994] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, 1.0295916694660097] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, 1.7651903746588453] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, 1.083172262208037] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, 1.0606778291092909] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, 1.0606778291092909] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, 1.083172262208037] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, 1.7651903746588453] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, 1.0295916694660097] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, -1.7677492956368994] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, -1.7452548625381532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, -1.063236750087345] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, -1.7988354552801806] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, -1.7677492956368994] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, -1.7452548625381532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, -1.063236750087345] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, -1.7988354552801806] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, 1.0606778291092909] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, 1.083172262208037] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, 1.7651903746588453] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, 1.0295916694660097] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, 1.060669190887904] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, 1.110149146006637] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, 1.7627441148537433] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, 1.0043902051621463] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, -1.7677579338582863] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, -1.7182779787395532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, -1.065683009892447] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, -1.824036919584044] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, -1.7677579338582863] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, -1.7182779787395532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, -1.065683009892447] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, -1.824036919584044] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, 1.060669190887904] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, 1.110149146006637] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, 1.7627441148537433] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, 1.0043902051621463] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, 1.063236750087345] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, 1.7988354552801806] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, 1.7677492956368994] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, 1.7452548625381532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, -1.7651903746588453] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, -1.0295916694660097] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, -1.0606778291092909] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, -1.083172262208037] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, -1.7651903746588453] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, -1.0295916694660097] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, -1.0606778291092909] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, -1.083172262208037] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, 1.063236750087345] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, 1.7988354552801806] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, 1.7677492956368994] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, 1.7452548625381532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, 1.065683009892447] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, 1.824036919584044] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, 1.7677579338582863] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, 1.7182779787395532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, -1.7627441148537433] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, -1.0043902051621463] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, -1.060669190887904] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, -1.110149146006637] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, -1.7627441148537433] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, -1.0043902051621463] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, -1.060669190887904] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, -1.110149146006637] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, 1.065683009892447] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, 1.824036919584044] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, 1.7677579338582863] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, 1.7182779787395532] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, 1.0043902051621463] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, 1.7627441148537433] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, 1.110149146006637] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, 1.060669190887904] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, -1.824036919584044] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, -1.065683009892447] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, -1.7182779787395532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, -1.7677579338582863] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, -1.824036919584044] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, -1.065683009892447] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, -1.7182779787395532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, -1.7677579338582863] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, 1.0043902051621463] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, 1.7627441148537433] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, 1.110149146006637] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, 1.060669190887904] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, 1.0295916694660097] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, 1.7651903746588453] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, 1.083172262208037] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, 1.0606778291092909] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, -1.7988354552801806] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, -1.063236750087345] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, -1.7452548625381532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, -1.7677492956368994] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, -1.7988354552801806] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, -1.063236750087345] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, -1.7452548625381532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, -1.7677492956368994] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, 1.0295916694660097] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, 1.7651903746588453] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, 1.083172262208037] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, 1.0606778291092909] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, 1.7182779787395532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, 1.7677579338582863] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, 1.824036919584044] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, 1.065683009892447] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, -1.110149146006637] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, -1.060669190887904] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, -1.0043902051621463] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, -1.7627441148537433] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, -1.110149146006637] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, -1.060669190887904] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, -1.0043902051621463] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, -1.7627441148537433] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, 1.7182779787395532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, 1.7677579338582863] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, 1.824036919584044] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, 1.065683009892447] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, 1.7452548625381532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, 1.7677492956368994] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, 1.7988354552801806] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, 1.063236750087345] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, -1.083172262208037] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, -1.0606778291092909] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, -1.0295916694660097] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, -1.7651903746588453] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, -1.083172262208037] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, -1.0606778291092909] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, -1.0295916694660097] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, -1.7651903746588453] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, 1.7452548625381532] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, 1.7677492956368994] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, 1.7988354552801806] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, 1.063236750087345] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, 1.063236750087345] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, 1.7988354552801806] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, 1.7677492956368994] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, 1.7452548625381532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.065683009892447, -1.7651903746588453] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7182779787395532, -1.0295916694660097] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677579338582863, -1.0606778291092909] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.824036919584044, -1.083172262208037] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, -1.7651903746588453] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, -1.0295916694660097] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, -1.0606778291092909] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, -1.083172262208037] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7627441148537433, 1.063236750087345] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.110149146006637, 1.7988354552801806] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.060669190887904, 1.7677492956368994] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0043902051621463, 1.7452548625381532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, 1.065683009892447] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, 1.824036919584044] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, 1.7677579338582863] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, 1.7182779787395532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.063236750087345, -1.7627441148537433] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7452548625381532, -1.0043902051621463] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7677492956368994, -1.060669190887904] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7988354552801806, -1.110149146006637] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, -1.7627441148537433] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, -1.0043902051621463] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, -1.060669190887904] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, -1.110149146006637] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7651903746588453, 1.065683009892447] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.083172262208037, 1.824036919584044] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0606778291092909, 1.7677579338582863] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0295916694660097, 1.7182779787395532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, 1.0606778291092909] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, 1.083172262208037] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, 1.7651903746588453] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, 1.0295916694660097] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.060669190887904, -1.7677492956368994] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0043902051621463, -1.7452548625381532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7627441148537433, -1.063236750087345] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.110149146006637, -1.7988354552801806] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, -1.7677492956368994] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, -1.7452548625381532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, -1.063236750087345] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, -1.7988354552801806] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677579338582863, 1.0606778291092909] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.824036919584044, 1.083172262208037] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.065683009892447, 1.7651903746588453] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7182779787395532, 1.0295916694660097] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, 1.060669190887904] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, 1.110149146006637] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, 1.7627441148537433] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, 1.0043902051621463] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, -1.7677579338582863] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0295916694660097, -1.7182779787395532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, -1.065683009892447] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, -1.824036919584044] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, -1.7677579338582863] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, -1.7182779787395532] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, -1.065683009892447] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, -1.824036919584044] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7677492956368994, 1.060669190887904] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7988354552801806, 1.110149146006637] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.063236750087345, 1.7627441148537433] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7452548625381532, 1.0043902051621463] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.34.E14 4.34.E14] || [[Item:Q1874|<math>w = (1/a)\coth@{az+c}</math>]] || <code>w =(1/ a)* coth(a*z + c)</code> || <code>w =(1/ a)* Coth[a*z + c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.029591669+1.718277978*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.060677829+1.767757934*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>1.083172262+1.824036919*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>1.765190374+1.065683009*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0295916694660097, 1.7182779787395532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0606778291092909, 1.7677579338582863] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.083172262208037, 1.824036919584044] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.7651903746588453, 1.065683009892447] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E1 4.35.E1] || [[Item:Q1875|<math>\sinh@{u+ v} = \sinh@@{u}\cosh@@{v}+\cosh@@{u}\sinh@@{v}</math>]] || <code>sinh(u + v)= sinh(u)*cosh(v)+ cosh(u)*sinh(v)</code> || <code>Sinh[u + v]= Sinh[u]*Cosh[v]+ Cosh[u]*Sinh[v]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.35.E1 4.35.E1] || [[Item:Q1875|<math>\sinh@{u+ v} = \sinh@@{u}\cosh@@{v}+\cosh@@{u}\sinh@@{v}</math>]] || <code>sinh(u + v)= sinh(u)*cosh(v)+ cosh(u)*sinh(v)</code> || <code>Sinh[u + v]= Sinh[u]*Cosh[v]+ Cosh[u]*Sinh[v]</code> || Successful || Successful || - || -  
Line 819: Line 819:
| [https://dlmf.nist.gov/4.35.E33 4.35.E33] || [[Item:Q1907|<math>\cosh@{nz}-\sinh@{nz} = (\cosh@@{z}-\sinh@@{z})^{n}</math>]] || <code>cosh(n*z)- sinh(n*z)=(cosh(z)- sinh(z))^(n)</code> || <code>Cosh[n*z]- Sinh[n*z]=(Cosh[z]- Sinh[z])^(n)</code> || Successful || Failure || - || Successful  
| [https://dlmf.nist.gov/4.35.E33 4.35.E33] || [[Item:Q1907|<math>\cosh@{nz}-\sinh@{nz} = (\cosh@@{z}-\sinh@@{z})^{n}</math>]] || <code>cosh(n*z)- sinh(n*z)=(cosh(z)- sinh(z))^(n)</code> || <code>Cosh[n*z]- Sinh[n*z]=(Cosh[z]- Sinh[z])^(n)</code> || Successful || Failure || - || Successful  
|-
|-
| [https://dlmf.nist.gov/4.35.E34 4.35.E34] || [[Item:Q1908|<math>\sinh@@{z} = \sinh@@{x}\cos@@{y}+i\cosh@@{x}\sin@@{y}</math>]] || <code>sinh(z)= sinh(x)*cos(y)+ I*cosh(x)*sin(y)</code> || <code>Sinh[z]= Sinh[x]*Cos[y]+ I*Cosh[x]*Sin[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.3332024445+.853077958*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.7908177296+.748416289*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.465201834+1.933775988*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.657839572-1.014242973*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.811067956-1.269419321*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>3.892326060+1.620614454*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-5.110919454-6.320109918*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>4.470668432-7.002963610*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>10.21938248+.730786997*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>-.3332024445-3.449993122*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.7908177296-3.554654791*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>1.465201834-2.369295092*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.657839572-5.317314053*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.811067956-5.572490401*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>3.892326060-2.682456626*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-5.110919454-10.62318100*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>4.470668432-11.30603469*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>10.21938248-3.572284083*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.9367253855-3.449993122*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.1872947886-3.554654791*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.8616788935-2.369295092*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-2.261362512-5.317314053*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.207545014-5.572490401*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>3.288803120-2.682456626*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-5.714442396-10.62318100*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>3.867145490-11.30603469*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>9.615859542-3.572284083*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.9367253855+.853077958*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.1872947886+.748416289*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.8616788935+1.933775988*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-2.261362512-1.014242973*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.207545014-1.269419321*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>3.288803120+1.620614454*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-5.714442396-6.320109918*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>3.867145490-7.002963610*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>9.615859542+.730786997*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.33320244491697526, 0.8530779599233089] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7908177289090546, 0.7484162907172458] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4652018335710113, 1.933775989717134] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6578395715538454, -1.014242971876882] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.8110679551913766, -1.269419319777727] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.8923260598535405, 1.6206144550907666] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.110919453310433, -6.320109912960862] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.470668429834325, -7.002963605572144] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.219382479885297, 0.7307869993511091] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33320244491697526, -3.449993122755264] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7908177289090546, -3.554654791961327] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4652018335710113, -2.3692950929614387] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6578395715538454, -5.317314054555455] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.8110679551913766, -5.5724904024563] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.8923260598535405, -2.682456627587806] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.110919453310433, -10.623180995639434] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.470668429834325, -11.306034688250715] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.219382479885297, -3.5722840833274634] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.936725384652497, -3.449993122755264] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18729478917353282, -3.554654791961327] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8616788938354896, -2.3692950929614387] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.2613625112893674, -5.317314054555455] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.207545015455855, -5.5724904024563] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.2888031201180192, -2.682456627587806] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.714442393045954, -10.623180995639434] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.867145490098804, -11.306034688250715] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[9.615859540149774, -3.5722840833274634] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.936725384652497, 0.8530779599233089] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18729478917353282, 0.7484162907172458] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8616788938354896, 1.933775989717134] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.2613625112893674, -1.014242971876882] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.207545015455855, -1.269419319777727] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.2888031201180192, 1.6206144550907666] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.714442393045954, -6.320109912960862] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.867145490098804, -7.002963605572144] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[9.615859540149774, 0.7307869993511091] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E34 4.35.E34] || [[Item:Q1908|<math>\sinh@@{z} = \sinh@@{x}\cos@@{y}+i\cosh@@{x}\sin@@{y}</math>]] || <code>sinh(z)= sinh(x)*cos(y)+ I*cosh(x)*sin(y)</code> || <code>Sinh[z]= Sinh[x]*Cos[y]+ I*Cosh[x]*Sin[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.3332024445+.853077958*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.7908177296+.748416289*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.465201834+1.933775988*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.657839572-1.014242973*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.33320244491697526, 0.8530779599233089] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.7908177289090546, 0.7484162907172458] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4652018335710113, 1.933775989717134] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6578395715538454, -1.014242971876882] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E35 4.35.E35] || [[Item:Q1909|<math>\cosh@@{z} = \cosh@@{x}\cos@@{y}+i\sinh@@{x}\sin@@{y}</math>]] || <code>cosh(z)= cosh(x)*cos(y)+ I*sinh(x)*sin(y)</code> || <code>Cosh[z]= Cosh[x]*Cos[y]+ I*Sinh[x]*Sin[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.4940560329+.9224954029*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.9818221171+.842785687*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.867312242+1.745548707*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.693049015-1.140504690*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827-1.386501727*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>4.064219497+1.399570539*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-5.099907002-6.518357974*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>4.529299684-7.197834787*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383+.497670518*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>-.4940560329-2.900290815*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.9818221171-2.980000531*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>1.867312242-2.077237511*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.693049015-4.963290908*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827-5.209287945*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>4.064219497-2.423215679*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-5.099907002-10.34114419*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>4.529299684-11.02062100*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383-3.325115700*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.4940560329+.9224954029*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.9818221171+.842785687*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>1.867312242+1.745548707*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.693049015-1.140504690*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827-1.386501727*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>4.064219497+1.399570539*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-5.099907002-6.518357974*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>4.529299684-7.197834787*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383+.497670518*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-.4940560329-2.900290815*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.9818221171-2.980000531*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.867312242-2.077237511*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.693049015-4.963290908*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>1.905299827-5.209287945*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>4.064219497-2.423215679*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-5.099907002-10.34114419*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>4.529299684-11.02062100*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>10.30658383-3.325115700*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.49405603343642457, 0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, 0.842785688781432] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, 1.7455487082452315] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, -1.1405046889875898] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, -1.3865017261470267] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, 1.3995705401768257] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, -6.518357970685734] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, -7.1978347835911265] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, 0.4976705196653832] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.49405603343642457, -2.9002908159270753] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, -2.9800005315469886] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, -2.077237512083189] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, -4.963290909316011] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, -5.209287946475447] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, -2.423215680151595] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, -10.341144191014155] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, -11.020621003919548] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, -3.325115700663037] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.49405603343642457, 0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, 0.842785688781432] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, 1.7455487082452315] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, -1.1405046889875898] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, -1.3865017261470267] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, 1.3995705401768257] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, -6.518357970685734] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, -7.1978347835911265] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, 0.4976705196653832] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.49405603343642457, -2.9002908159270753] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, -2.9800005315469886] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, -2.077237512083189] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, -4.963290909316011] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.905299827010468, -5.209287946475447] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.064219496610047, -2.423215680151595] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.099906999325039, -10.341144191014155] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[4.529299682663532, -11.020621003919548] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[10.306583825824177, -3.325115700663037] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E35 4.35.E35] || [[Item:Q1909|<math>\cosh@@{z} = \cosh@@{x}\cos@@{y}+i\sinh@@{x}\sin@@{y}</math>]] || <code>cosh(z)= cosh(x)*cos(y)+ I*sinh(x)*sin(y)</code> || <code>Cosh[z]= Cosh[x]*Cos[y]+ I*Sinh[x]*Sin[y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.4940560329+.9224954029*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.9818221171+.842785687*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>1.867312242+1.745548707*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.693049015-1.140504690*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.49405603343642457, 0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9818221164102445, 0.842785688781432] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.867312241811268, 1.7455487082452315] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.6930490153249411, -1.1405046889875898] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E36 4.35.E36] || [[Item:Q1910|<math>\tanh@@{z} = \frac{\sinh@{2x}+i\sin@{2y}}{\cosh@{2x}+\cos@{2y}}</math>]] || <code>tanh(z)=(sinh(2*x)+ I*sin(2*y))/(cosh(2*x)+ cos(2*y))</code> || <code>Tanh[z]=Divide[Sinh[2*x]+ I*Sin[2*y],Cosh[2*x]+ Cos[2*y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.34450810e-1-.2308812766*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.48362120e-1+.2843295099*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3503564896+.1000398483*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.103580521+.705848261e-2*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.94538543e-1+.6926426155e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.1529882581+.5075568373e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.116319149+.3635417141e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.115135510+.4463533433e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.1231238357+.4224994141e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.34450810e-1-.3126238940*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.48362120e-1+.2025868925*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.3503564896+.1829723089e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.103580521-.7468413477e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.94538543e-1-.1247835583e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.1529882581-.3098693365e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.116319149-.4538844597e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.115135510-.3710728305e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.1231238357-.3949267597e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-2.202297464-.3126238940*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-2.285110394+.2025868925*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-1.886391784+.1829723089e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-2.133167753-.7468413477e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-2.142209731-.1247835583e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-2.083760016-.3098693365e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-2.120429125-.4538844597e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-2.121612764-.3710728305e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-2.113624438-.3949267597e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-2.202297464-.2308812766*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-2.285110394+.2843295099*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-1.886391784+.1000398483*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-2.133167753+.705848261e-2*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-2.142209731+.6926426155e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-2.083760016+.5075568373e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-2.120429125+.3635417141e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-2.121612764+.4463533433e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-2.113624438+.4224994141e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.03445081006213968, -0.23088127675619197] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04836211984008565, 0.28432950974904503] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.3503564901139231, 0.1000398481293705] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1035805212542007, 0.007058482483423091] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.09453854283036178, 0.06926426143155207] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.15298825837870134, 0.050755683601642274] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1163191491550224, 0.03635417128666136] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.11513551004722444, 0.04463533420482403] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.12312383622223133, 0.04224994128297907] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03445081006213968, -0.3126238938828315] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04836211984008565, 0.20258689262240545] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.3503564901139231, 0.018297231002730938] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1035805212542007, -0.07468413464321647] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.09453854283036178, -0.012478355695087498] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.15298825837870134, -0.03098693352499729] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1163191491550224, -0.045388445839978205] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.11513551004722444, -0.03710728292181553] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.12312383622223133, -0.039492675843660494] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.202297464739529, -0.3126238938828315] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.2851103946417544, 0.20258689262240545] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8863917846877454, 0.018297231002730938] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.133167753547468, -0.07468413464321647] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.142209731971307, -0.012478355695087498] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.0837600164229673, -0.03098693352499729] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.120429125646646, -0.045388445839978205] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.121612764754444, -0.03710728292181553] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1136244385794374, -0.039492675843660494] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.202297464739529, -0.23088127675619197] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.2851103946417544, 0.28432950974904503] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8863917846877454, 0.1000398481293705] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.133167753547468, 0.007058482483423091] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.142209731971307, 0.06926426143155207] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.0837600164229673, 0.050755683601642274] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.120429125646646, 0.03635417128666136] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.121612764754444, 0.04463533420482403] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1136244385794374, 0.04224994128297907] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E36 4.35.E36] || [[Item:Q1910|<math>\tanh@@{z} = \frac{\sinh@{2x}+i\sin@{2y}}{\cosh@{2x}+\cos@{2y}}</math>]] || <code>tanh(z)=(sinh(2*x)+ I*sin(2*y))/(cosh(2*x)+ cos(2*y))</code> || <code>Tanh[z]=Divide[Sinh[2*x]+ I*Sin[2*y],Cosh[2*x]+ Cos[2*y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.34450810e-1-.2308812766*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.48362120e-1+.2843295099*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3503564896+.1000398483*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.103580521+.705848261e-2*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.03445081006213968, -0.23088127675619197] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04836211984008565, 0.28432950974904503] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.3503564901139231, 0.1000398481293705] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.1035805212542007, 0.007058482483423091] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E37 4.35.E37] || [[Item:Q1911|<math>\coth@@{z} = \frac{\sinh@{2x}-i\sin@{2y}}{\cosh@{2x}-\cos@{2y}}</math>]] || <code>coth(z)=(sinh(2*x)- I*sin(2*y))/(cosh(2*x)- cos(2*y))</code> || <code>Coth[z]=Divide[Sinh[2*x]- I*Sin[2*y],Cosh[2*x]- Cos[2*y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.249484083e-1+.1849879852*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.716327538e-1-.2040171895*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-.4014084428-.1323526933*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-.913666750e-1+.16417892e-3*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-.830061840e-1-.5969908833e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-.1427840868-.4323836007e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-.1049663965-.2813503899e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-.1037952457-.3637328698e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-.1118078878-.3402539673e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.249484083e-1+.2502551384*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.716327538e-1-.1387500363*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-.4014084428-.6708554007e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-.913666750e-1+.6543133212e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-.830061840e-1+.556806487e-2*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-.1427840868+.2202879313e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-.1049663965+.3713211421e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-.1037952457+.2889386622e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-.1118078878+.3124175647e-1*I <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-1.760976694+.2502551384*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-1.714292349-.1387500363*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>-2.187333545-.6708554007e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.877291777+.6543133212e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.868931286+.556806487e-2*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-1.928709189+.2202879313e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-1.890891499+.3713211421e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-1.889720348+.2889386622e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-1.897732990+.3124175647e-1*I <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>-1.760976694+.1849879852*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-1.714292349-.2040171895*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-2.187333545-.1323526933*I <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.877291777+.16417892e-3*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.868931286-.5969908833e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-1.928709189-.4323836007e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-1.890891499-.2813503899e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-1.889720348-.3637328698e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-1.897732990-.3402539673e-1*I <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.024948408389711685, 0.18498798535387256] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.07163275379178491, -0.20401718940971514] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.401408442677776, -0.1323526931640852] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.09136667517255426, 1.6417903322245991*^-4] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.08300618383167302, -0.05969908823308465] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.14278408647935859, -0.04323835997086724] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.10496639594574086, -0.02813503889543659] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.10379524528372142, -0.03637328687686709] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.11180788687148402, -0.03402539662874251] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.024948408389711685, 0.25025513835493285] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.07163275379178491, -0.13875003640865485] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.401408442677776, -0.06708554016302493] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.09136667517255426, 0.06543133203428272] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.08300618383167302, 0.005568064767975618] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.14278408647935859, 0.022028793030193033] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.10496639594574086, 0.03713211410562368] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.10379524528372142, 0.02889386612419318] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.11180788687148402, 0.031241756372317762] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7609766941815619, 0.25025513835493285] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7142923487794886, -0.13875003640865485] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.187333545249049, -0.06708554016302493] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8772917777438276, 0.06543133203428272] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8689312864029466, 0.005568064767975618] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.928709189050632, 0.022028793030193033] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8908914985170142, 0.03713211410562368] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8897203478549949, 0.02889386612419318] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8977329894427575, 0.031241756372317762] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7609766941815619, 0.18498798535387256] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7142923487794886, -0.20401718940971514] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.187333545249049, -0.1323526931640852] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8772917777438276, 1.6417903322245991*^-4] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8689312864029466, -0.05969908823308465] <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.928709189050632, -0.04323835997086724] <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8908914985170142, -0.02813503889543659] <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8897203478549949, -0.03637328687686709] <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8977329894427575, -0.03402539662874251] <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E37 4.35.E37] || [[Item:Q1911|<math>\coth@@{z} = \frac{\sinh@{2x}-i\sin@{2y}}{\cosh@{2x}-\cos@{2y}}</math>]] || <code>coth(z)=(sinh(2*x)- I*sin(2*y))/(cosh(2*x)- cos(2*y))</code> || <code>Coth[z]=Divide[Sinh[2*x]- I*Sin[2*y],Cosh[2*x]- Cos[2*y]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.249484083e-1+.1849879852*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.716327538e-1-.2040171895*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>-.4014084428-.1323526933*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-.913666750e-1+.16417892e-3*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.024948408389711685, 0.18498798535387256] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.07163275379178491, -0.20401718940971514] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.401408442677776, -0.1323526931640852] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.09136667517255426, 1.6417903322245991*^-4] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E38 4.35.E38] || [[Item:Q1912|<math>|\sinh@@{z}| = (\sinh^{2}@@{x}+\sin^{2}@@{y})^{1/2}</math>]] || <code>abs(sinh(z))=((sinh(x))^(2)+ (sin(y))^(2))^(1/ 2)</code> || <code>Abs[Sinh[z]]=((Sinh[x])^(2)+ (Sin[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.727197533 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.686687095 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.988950286 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.550602076 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-1.457010728 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-7.880559200 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-7.886463490 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.727197533 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.686687095 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.988950286 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.550602076 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-1.457010728 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-7.880559200 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-7.886463490 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.727197533 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.686687095 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.988950286 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.550602076 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-1.457010728 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-7.880559200 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-7.886463490 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.727197533 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.686687095 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.988950286 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.550602076 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.566515173 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-1.457010728 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-7.880559200 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-7.886463490 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-7.846274740 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5665151719485948 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.457010726449194 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.880559199441702 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.88646349274228 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-7.846274733417189 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E38 4.35.E38] || [[Item:Q1912|<math>|\sinh@@{z}| = (\sinh^{2}@@{x}+\sin^{2}@@{y})^{1/2}</math>]] || <code>abs(sinh(z))=((sinh(x))^(2)+ (sin(y))^(2))^(1/ 2)</code> || <code>Abs[Sinh[z]]=((Sinh[x])^(2)+ (Sin[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.727197533 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.686687095 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.988950286 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.550602076 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6866870962353082 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.9889502867617381 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.5506020747613944 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E38 4.35.E38] || [[Item:Q1912|<math>(\sinh^{2}@@{x}+\sin^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2x}-\cos@{2y})\right)^{1/2}</math>]] || <code>((sinh(x))^(2)+ (sin(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*x)- cos(2*y)))^(1/ 2)</code> || <code>((Sinh[x])^(2)+ (Sin[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*x]- Cos[2*y]))^(1/ 2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.35.E38 4.35.E38] || [[Item:Q1912|<math>(\sinh^{2}@@{x}+\sin^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2x}-\cos@{2y})\right)^{1/2}</math>]] || <code>((sinh(x))^(2)+ (sin(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*x)- cos(2*y)))^(1/ 2)</code> || <code>((Sinh[x])^(2)+ (Sin[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*x]- Cos[2*y]))^(1/ 2)</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.35.E39 4.35.E39] || [[Item:Q1913|<math>|\cosh@@{z}| = (\sinh^{2}@@{x}+\cos^{2}@@{y})^{1/2}</math>]] || <code>abs(cosh(z))=((sinh(x))^(2)+ (cos(y))^(2))^(1/ 2)</code> || <code>Abs[Cosh[z]]=((Sinh[x])^(2)+ (Cos[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.647885813 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.694634194 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.404726137 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.725544377 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-1.818207785 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-8.091094362 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-8.085174392 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.647885813 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.694634194 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.404726137 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.725544377 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-1.818207785 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-8.091094362 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-8.085174392 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.647885813 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>.694634194 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.404726137 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>-1.725544377 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>-1.818207785 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>-8.091094362 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>-8.085174392 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.647885813 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.694634194 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.404726137 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.725544377 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>-1.709316469 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>-1.818207785 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>-8.091094362 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>-8.085174392 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>-8.125332632 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7093164669153913 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.8182077832423638 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.091094362320007 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.08517439161649 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-8.125332626911012 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E39 4.35.E39] || [[Item:Q1913|<math>|\cosh@@{z}| = (\sinh^{2}@@{x}+\cos^{2}@@{y})^{1/2}</math>]] || <code>abs(cosh(z))=((sinh(x))^(2)+ (cos(y))^(2))^(1/ 2)</code> || <code>Abs[Cosh[z]]=((Sinh[x])^(2)+ (Cos[y])^(2))^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.647885813 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>.694634194 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.404726137 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>-1.725544377 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.694634195495673 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.40472613814456393 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-1.7255443754392632 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.35.E39 4.35.E39] || [[Item:Q1913|<math>(\sinh^{2}@@{x}+\cos^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2x}+\cos@{2y})\right)^{1/2}</math>]] || <code>((sinh(x))^(2)+ (cos(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*x)+ cos(2*y)))^(1/ 2)</code> || <code>((Sinh[x])^(2)+ (Cos[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*x]+ Cos[2*y]))^(1/ 2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.35.E39 4.35.E39] || [[Item:Q1913|<math>(\sinh^{2}@@{x}+\cos^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2x}+\cos@{2y})\right)^{1/2}</math>]] || <code>((sinh(x))^(2)+ (cos(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*x)+ cos(2*y)))^(1/ 2)</code> || <code>((Sinh[x])^(2)+ (Cos[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*x]+ Cos[2*y]))^(1/ 2)</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.35.E40 4.35.E40] || [[Item:Q1914|<math>|\tanh@@{z}| = \left(\frac{\cosh@{2x}-\cos@{2y}}{\cosh@{2x}+\cos@{2y}}\right)^{1/2}</math>]] || <code>abs(tanh(z))=((cosh(2*x)- cos(2*y))/(cosh(2*x)+ cos(2*y)))^(1/ 2)</code> || <code>Abs[Tanh[z]]=(Divide[Cosh[2*x]- Cos[2*y],Cosh[2*x]+ Cos[2*y]])^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1650695e-2 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.72745631e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3488272508 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.103763936 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.1536842364 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.117055546 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.115875028 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = 2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br><code>.1650695e-2 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.72745631e-1 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.3488272508 <- {z = 2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.103763936 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.1536842364 <- {z = 2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.117055546 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.115875028 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = 2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.1650695e-2 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 1}</code><br><code>-.72745631e-1 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 2}</code><br><code>.3488272508 <- {z = -2^(1/2)-I*2^(1/2), x = 1, y = 3}</code><br><code>.103763936 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 2}</code><br><code>.1536842364 <- {z = -2^(1/2)-I*2^(1/2), x = 2, y = 3}</code><br><code>.117055546 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 1}</code><br><code>.115875028 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = -2^(1/2)-I*2^(1/2), x = 3, y = 3}</code><br><code>.1650695e-2 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.72745631e-1 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3488272508 <- {z = -2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.103763936 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br><code>.94891501e-1 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 2}</code><br><code>.1536842364 <- {z = -2^(1/2)+I*2^(1/2), x = 2, y = 3}</code><br><code>.117055546 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 1}</code><br><code>.115875028 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 2}</code><br><code>.1238694600 <- {z = -2^(1/2)+I*2^(1/2), x = 3, y = 3}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.09489150033109173 <- {Rule[x, 2], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.1536842354728708 <- {Rule[x, 2], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11705554561068499 <- {Rule[x, 3], Rule[y, 1], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.11587502674174255 <- {Rule[x, 3], Rule[y, 2], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.12386945911934422 <- {Rule[x, 3], Rule[y, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.35.E40 4.35.E40] || [[Item:Q1914|<math>|\tanh@@{z}| = \left(\frac{\cosh@{2x}-\cos@{2y}}{\cosh@{2x}+\cos@{2y}}\right)^{1/2}</math>]] || <code>abs(tanh(z))=((cosh(2*x)- cos(2*y))/(cosh(2*x)+ cos(2*y)))^(1/ 2)</code> || <code>Abs[Tanh[z]]=(Divide[Cosh[2*x]- Cos[2*y],Cosh[2*x]+ Cos[2*y]])^(1/ 2)</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1650695e-2 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}</code><br><code>-.72745631e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}</code><br><code>.3488272508 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}</code><br><code>.103763936 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>-0.07274563209398122 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.3488272498892625 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>0.10376393520222194 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.36.E1 4.36.E1] || [[Item:Q1915|<math>\sinh@@{z} = z\prod_{n=1}^{\infty}\left(1+\frac{z^{2}}{n^{2}\pi^{2}}\right)</math>]] || <code>sinh(z)= z*product(1 +((z)^(2))/((n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Sinh[z]= z*Product[1 +Divide[(z)^(2),(n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.36.E1 4.36.E1] || [[Item:Q1915|<math>\sinh@@{z} = z\prod_{n=1}^{\infty}\left(1+\frac{z^{2}}{n^{2}\pi^{2}}\right)</math>]] || <code>sinh(z)= z*product(1 +((z)^(2))/((n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Sinh[z]= z*Product[1 +Divide[(z)^(2),(n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Failure || Successful || Skip || -  
Line 847: Line 847:
| [https://dlmf.nist.gov/4.36.E5 4.36.E5] || [[Item:Q1919|<math>\csch@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{(-1)^{n}}{z^{2}+n^{2}\pi^{2}}</math>]] || <code>csch(z)=(1)/(z)+ 2*z*sum(((- 1)^(n))/((z)^(2)+ (n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Csch[z]=Divide[1,z]+ 2*z*Sum[Divide[(- 1)^(n),(z)^(2)+ (n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.36.E5 4.36.E5] || [[Item:Q1919|<math>\csch@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{(-1)^{n}}{z^{2}+n^{2}\pi^{2}}</math>]] || <code>csch(z)=(1)/(z)+ 2*z*sum(((- 1)^(n))/((z)^(2)+ (n)^(2)* (Pi)^(2)), n = 1..infinity)</code> || <code>Csch[z]=Divide[1,z]+ 2*z*Sum[Divide[(- 1)^(n),(z)^(2)+ (n)^(2)* (Pi)^(2)], {n, 1, Infinity}]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.37.E1 4.37.E1] || [[Item:Q1920|<math>\Asinh@@{z} = \int_{0}^{z}\frac{\diff{t}}{(1+t^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]= Integrate[Divide[1,(1 + (t)^(2))^(1/ 2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[0, Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
| [https://dlmf.nist.gov/4.37.E1 4.37.E1] || [[Item:Q1920|<math>\Asinh@@{z} = \int_{0}^{z}\frac{\diff{t}}{(1+t^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]= Integrate[Divide[1,(1 + (t)^(2))^(1/ 2)], {t, 0, z}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.37.E2 4.37.E2] || [[Item:Q1921|<math>\Acosh@@{z} = \int_{1}^{z}\frac{\diff{t}}{(t^{2}-1)^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= Integrate[Divide[1,((t)^(2)- 1)^(1/ 2)], {t, 1, z}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.37.E2 4.37.E2] || [[Item:Q1921|<math>\Acosh@@{z} = \int_{1}^{z}\frac{\diff{t}}{(t^{2}-1)^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= Integrate[Divide[1,((t)^(2)- 1)^(1/ 2)], {t, 1, z}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.37.E3 4.37.E3] || [[Item:Q1922|<math>\Atanh@@{z} = \int_{0}^{z}\frac{\diff{t}}{1-t^{2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, z}]= Integrate[Divide[1,1 - (t)^(2)], {t, 0, z}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.37.E3 4.37.E3] || [[Item:Q1922|<math>\Atanh@@{z} = \int_{0}^{z}\frac{\diff{t}}{1-t^{2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, z}]= Integrate[Divide[1,1 - (t)^(2)], {t, 0, z}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.37.E4 4.37.E4] || [[Item:Q1923|<math>\Acsch@@{z} = \Asinh@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, Divide[1,z]}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, 1/ z}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.37.E4 4.37.E4] || [[Item:Q1923|<math>\Acsch@@{z} = \Asinh@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, Divide[1,z]}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, 1/ z}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.37.E5 4.37.E5] || [[Item:Q1924|<math>\Asech@@{z} = \Acosh@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, Divide[1,z]}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, 1/ z}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.37.E5 4.37.E5] || [[Item:Q1924|<math>\Asech@@{z} = \Acosh@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, Divide[1,z]}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, 1/ z}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.37.E6 4.37.E6] || [[Item:Q1925|<math>\Acoth@@{z} = \Atanh@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,z]}]= Integrate[Divide[1, 1-t^2], {t, 0, 1/ z}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.37.E6 4.37.E6] || [[Item:Q1925|<math>\Acoth@@{z} = \Atanh@{1/z}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,z]}]= Integrate[Divide[1, 1-t^2], {t, 0, 1/ z}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.37.E7 4.37.E7] || [[Item:Q1926|<math>\acsch@@{z} = \asinh@{1/z}</math>]] || <code>arccsch(z)= arcsinh(1/ z)</code> || <code>ArcCsch[z]= ArcSinh[1/ z]</code> || Failure || Successful || Successful || -  
| [https://dlmf.nist.gov/4.37.E7 4.37.E7] || [[Item:Q1926|<math>\acsch@@{z} = \asinh@{1/z}</math>]] || <code>arccsch(z)= arcsinh(1/ z)</code> || <code>ArcCsch[z]= ArcSinh[1/ z]</code> || Failure || Successful || Successful || -  
Line 915: Line 915:
| [https://dlmf.nist.gov/4.37.E25 4.37.E25] || [[Item:Q1944|<math>\atanh@@{x} = -\tfrac{1}{2}\pi i+\tfrac{1}{2}\ln@{\frac{x+1}{x-1}}</math>]] || <code>arctanh(x)= -(1)/(2)*Pi*I +(1)/(2)*ln((x + 1)/(x - 1))</code> || <code>ArcTanh[x]= -Divide[1,2]*Pi*I +Divide[1,2]*Log[Divide[x + 1,x - 1]]</code> || Failure || Failure || Error || Error  
| [https://dlmf.nist.gov/4.37.E25 4.37.E25] || [[Item:Q1944|<math>\atanh@@{x} = -\tfrac{1}{2}\pi i+\tfrac{1}{2}\ln@{\frac{x+1}{x-1}}</math>]] || <code>arctanh(x)= -(1)/(2)*Pi*I +(1)/(2)*ln((x + 1)/(x - 1))</code> || <code>ArcTanh[x]= -Divide[1,2]*Pi*I +Divide[1,2]*Log[Divide[x + 1,x - 1]]</code> || Failure || Failure || Error || Error  
|-
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| [https://dlmf.nist.gov/4.37.E26 4.37.E26] || [[Item:Q1945|<math>z = \sinh@@{w}</math>]] || <code>z = sinh(w)</code> || <code>z = Sinh[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.112452092-.737321978*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.112452092-3.565749102*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.715975032-3.565749102*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.715975032-.737321978*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.112452092+3.565749102*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.112452092+.737321978*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.715975032+.737321978*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.715975032+3.565749102*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.715975032+3.565749102*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.715975032+.737321978*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.112452092+.737321978*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.112452092+3.565749102*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.715975032-.737321978*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.715975032-3.565749102*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.112452092-3.565749102*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.112452092-.737321978*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1124520925053343, -0.7373219789661911] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1124520925053343, -3.565749103712381] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.715975032240856, -3.565749103712381] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.715975032240856, -0.7373219789661911] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1124520925053343, 3.565749103712381] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1124520925053343, 0.7373219789661911] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.715975032240856, 0.7373219789661911] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.715975032240856, 3.565749103712381] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.715975032240856, 3.565749103712381] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.715975032240856, 0.7373219789661911] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1124520925053343, 0.7373219789661911] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1124520925053343, 3.565749103712381] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.715975032240856, -0.7373219789661911] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.715975032240856, -3.565749103712381] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1124520925053343, -3.565749103712381] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1124520925053343, -0.7373219789661911] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E26 4.37.E26] || [[Item:Q1945|<math>z = \sinh@@{w}</math>]] || <code>z = sinh(w)</code> || <code>z = Sinh[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.112452092-.737321978*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.112452092-3.565749102*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.715975032-3.565749102*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.715975032-.737321978*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1124520925053343, -0.7373219789661911] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1124520925053343, -3.565749103712381] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.715975032240856, -3.565749103712381] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.715975032240856, -0.7373219789661911] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.37.E27 4.37.E27] || [[Item:Q1946|<math>z = \cosh@@{w}</math>]] || <code>z = cosh(w)</code> || <code>z = Cosh[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.074539570-.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+3.325606671*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+.497179547*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+.497179547*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+3.325606671*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-.497179547*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-3.325606671*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-3.325606671*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-.497179547*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+3.325606671*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570+.497179547*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+.497179547*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554+3.325606671*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0745395706783705, -0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 3.3256066725373055] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 0.4971795477911152] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 0.4971795477911152] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 3.3256066725373055] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -0.4971795477911152] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -3.3256066725373055] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -3.3256066725373055] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -0.4971795477911152] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 3.3256066725373055] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, 0.4971795477911152] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 0.4971795477911152] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, 3.3256066725373055] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E27 4.37.E27] || [[Item:Q1946|<math>z = \cosh@@{w}</math>]] || <code>z = cosh(w)</code> || <code>z = Cosh[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.074539570-.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>1.074539570-3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.753887554-.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.0745395706783705, -0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0745395706783705, -3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.7538875540678198, -0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.37.E28 4.37.E28] || [[Item:Q1947|<math>z = \tanh@@{w}</math>]] || <code>z = tanh(w)</code> || <code>z = Tanh[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.295839425+1.373342253*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.295839425-1.455084871*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.532587699-1.455084871*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.532587699+1.373342253*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>.295839425+1.455084871*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.295839425-1.373342253*I <- {w = 2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.532587699-1.373342253*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.532587699+1.455084871*I <- {w = 2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.532587699+1.455084871*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.532587699-1.373342253*I <- {w = -2^(1/2)-I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.295839425-1.373342253*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.295839425+1.455084871*I <- {w = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br><code>2.532587699+1.373342253*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>2.532587699-1.455084871*I <- {w = -2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-.295839425-1.455084871*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-.295839425+1.373342253*I <- {w = -2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.2958394249722609, 1.3733422538097753] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.2958394249722609, -1.455084870936415] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.5325876997739294, -1.455084870936415] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.5325876997739294, 1.3733422538097753] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.2958394249722609, 1.455084870936415] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.2958394249722609, -1.3733422538097753] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.5325876997739294, -1.3733422538097753] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.5325876997739294, 1.455084870936415] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.5325876997739294, 1.455084870936415] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.5325876997739294, -1.3733422538097753] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.2958394249722609, -1.3733422538097753] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.2958394249722609, 1.455084870936415] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.5325876997739294, 1.3733422538097753] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.5325876997739294, -1.455084870936415] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.2958394249722609, -1.455084870936415] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.2958394249722609, 1.3733422538097753] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E28 4.37.E28] || [[Item:Q1947|<math>z = \tanh@@{w}</math>]] || <code>z = tanh(w)</code> || <code>z = Tanh[w]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.295839425+1.373342253*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}</code><br><code>.295839425-1.455084871*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.532587699-1.455084871*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.532587699+1.373342253*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.2958394249722609, 1.3733422538097753] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.2958394249722609, -1.455084870936415] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.5325876997739294, -1.455084870936415] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.5325876997739294, 1.3733422538097753] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.37.E29 4.37.E29] || [[Item:Q1948|<math>w = \Asinh@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[w, Times[-1, ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E29 4.37.E29] || [[Item:Q1948|<math>w = \Asinh@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.022188930362652126, 0.6905247538249891] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.022188930362652126, 2.1379023709212013] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.806238194383538, 2.1379023709212013] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.806238194383538, 0.6905247538249891] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.37.E29 4.37.E29] || [[Item:Q1948|<math>\Asinh@@{z} = (-1)^{k}\asinh@@{z}+k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]=(- 1)^(k)* ArcSinh[z]+ k*Pi*I</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[Complex[0, -1], k, Pi], ArcSinh[z], Times[-1, Power[-1, k], ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[Complex[0, -1], k, Pi], ArcSinh[z], Times[-1, Power[-1, k], ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[Complex[0, -1], k, Pi], ArcSinh[z], Times[-1, Power[-1, k], ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[ConditionalExpression[Plus[Times[Complex[0, -1], k, Pi], ArcSinh[z], Times[-1, Power[-1, k], ArcSinh[z]]], Or[Unequal[Re[z], 0], Inequality[-1, Less, Im[z], Less, 0], Inequality[0, Less, Im[z], Less, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E29 4.37.E29] || [[Item:Q1948|<math>\Asinh@@{z} = (-1)^{k}\asinh@@{z}+k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]=(- 1)^(k)* ArcSinh[z]+ k*Pi*I</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[2.784049264020886, -1.694215036493581] <- {Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.784049264020886, -7.9774003436731675] <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.784049264020886, -4.588970270686005] <- {Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.37.E30 4.37.E30] || [[Item:Q1949|<math>w = \Acosh@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.37.E30 4.37.E30] || [[Item:Q1949|<math>w = \Acosh@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]</code> || Error || Failure || - || Error  
Line 929: Line 929:
| [https://dlmf.nist.gov/4.37.E30 4.37.E30] || [[Item:Q1949|<math>\Acosh@@{z} = +\acosh@@{z}+2k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= + ArcCosh[z]+ 2*k*Pi*I</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.37.E30 4.37.E30] || [[Item:Q1949|<math>\Acosh@@{z} = +\acosh@@{z}+2k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= + ArcCosh[z]+ 2*k*Pi*I</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.37.E30 4.37.E30] || [[Item:Q1949|<math>\Acosh@@{z} = -\acosh@@{z}+2k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= - ArcCosh[z]+ 2*k*Pi*I</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.37.E30 4.37.E30] || [[Item:Q1949|<math>\Acosh@@{z} = -\acosh@@{z}+2k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= - ArcCosh[z]+ 2*k*Pi*I</code> || Error || Failure || - || Error
|-
|-
| [https://dlmf.nist.gov/4.37.E31 4.37.E31] || [[Item:Q1950|<math>w = \Atanh@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, 1-t^2], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTanh[z]]], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTanh[z]]], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTanh[z]]], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Plus[w, Times[-1, ArcTanh[z]]], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E31 4.37.E31] || [[Item:Q1950|<math>w = \Atanh@@{z}</math>]] || <code>Error</code> || <code>w = Integrate[Divide[1, 1-t^2], {t, 0, z}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8649074180390404, 1.4142135623730951] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br><code>Complex[0.8649074180390404, -1.4142135623730951] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br><code>Complex[-1.96351970670715, -1.4142135623730951] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br><code>Complex[-1.96351970670715, 1.4142135623730951] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}</code><br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.37.E31 4.37.E31] || [[Item:Q1950|<math>\Atanh@@{z} = \atanh@@{z}+k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, z}]= ArcTanh[z]+ k*Pi*I</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[Complex[0, -1], k, Pi], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[Complex[0, -1], k, Pi], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[Complex[0, -1], k, Pi], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[z, Rational[1, 2]], Rule[ConditionalExpression[Times[Complex[0, -1], k, Pi], Or[Unequal[Im[z], 0], Inequality[-1, Less, Re[z], LessEqual, 1]]], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.37.E31 4.37.E31] || [[Item:Q1950|<math>\Atanh@@{z} = \atanh@@{z}+k\pi i</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, z}]= ArcTanh[z]+ k*Pi*I</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.0, -3.141592653589793] <- {Rule[k, 1], Rule[z, Rational[1, 2]]}</code><br><code>Complex[0.0, -6.283185307179586] <- {Rule[k, 2], Rule[z, Rational[1, 2]]}</code><br><code>Complex[0.0, -9.42477796076938] <- {Rule[k, 3], Rule[z, Rational[1, 2]]}</code><br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.38.E9 4.38.E9] || [[Item:Q1959|<math>\deriv{}{z}\asinh@@{z} = (1+z^{2})^{-1/2}</math>]] || <code>diff(arcsinh(z), z)=(1 + (z)^(2))^(- 1/ 2)</code> || <code>D[ArcSinh[z], z]=(1 + (z)^(2))^(- 1/ 2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.38.E9 4.38.E9] || [[Item:Q1959|<math>\deriv{}{z}\asinh@@{z} = (1+z^{2})^{-1/2}</math>]] || <code>diff(arcsinh(z), z)=(1 + (z)^(2))^(- 1/ 2)</code> || <code>D[ArcSinh[z], z]=(1 + (z)^(2))^(- 1/ 2)</code> || Successful || Successful || - || -  
Line 951: Line 951:
| [https://dlmf.nist.gov/4.38.E14 4.38.E14] || [[Item:Q1964|<math>\deriv{}{z}\acoth@@{z} = \frac{1}{1-z^{2}}</math>]] || <code>diff(arccoth(z), z)=(1)/(1 - (z)^(2))</code> || <code>D[ArcCoth[z], z]=Divide[1,1 - (z)^(2)]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.38.E14 4.38.E14] || [[Item:Q1964|<math>\deriv{}{z}\acoth@@{z} = \frac{1}{1-z^{2}}</math>]] || <code>diff(arccoth(z), z)=(1)/(1 - (z)^(2))</code> || <code>D[ArcCoth[z], z]=Divide[1,1 - (z)^(2)]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.38.E15 4.38.E15] || [[Item:Q1965|<math>\Asinh@@{u}+\Asinh@@{v} = \Asinh@{u(1+v^{2})^{1/2}+ v(1+u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*(1 + (v)^(2))^(1/ 2)+ v*(1 + (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.38.E15 4.38.E15] || [[Item:Q1965|<math>\Asinh@@{u}+\Asinh@@{v} = \Asinh@{u(1+v^{2})^{1/2}+ v(1+u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*(1 + (v)^(2))^(1/ 2)+ v*(1 + (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.38.E15 4.38.E15] || [[Item:Q1965|<math>\Asinh@@{u}-\Asinh@@{v} = \Asinh@{u(1+v^{2})^{1/2}- v(1+u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*(1 + (v)^(2))^(1/ 2)- v*(1 + (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.38.E15 4.38.E15] || [[Item:Q1965|<math>\Asinh@@{u}-\Asinh@@{v} = \Asinh@{u(1+v^{2})^{1/2}- v(1+u^{2})^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*(1 + (v)^(2))^(1/ 2)- v*(1 + (u)^(2))^(1/ 2)}]</code> || Error || Failure || - || Skip
|-
|-
| [https://dlmf.nist.gov/4.38.E16 4.38.E16] || [[Item:Q1966|<math>\Acosh@@{u}+\Acosh@@{v} = \Acosh@{uv+((u^{2}-1)(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u}]+ Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u*v +(((u)^(2)- 1)*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.38.E16 4.38.E16] || [[Item:Q1966|<math>\Acosh@@{u}+\Acosh@@{v} = \Acosh@{uv+((u^{2}-1)(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u}]+ Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u*v +(((u)^(2)- 1)*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
Line 959: Line 959:
| [https://dlmf.nist.gov/4.38.E16 4.38.E16] || [[Item:Q1966|<math>\Acosh@@{u}-\Acosh@@{v} = \Acosh@{uv-((u^{2}-1)(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u}]- Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u*v -(((u)^(2)- 1)*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.38.E16 4.38.E16] || [[Item:Q1966|<math>\Acosh@@{u}-\Acosh@@{v} = \Acosh@{uv-((u^{2}-1)(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u}]- Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u*v -(((u)^(2)- 1)*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.38.E17 4.38.E17] || [[Item:Q1967|<math>\Atanh@@{u}+\Atanh@@{v} = \Atanh@{\frac{u+ v}{1+ uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]+ Integrate[Divide[1, 1-t^2], {t, 0, v}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u + v,1 + u*v]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.38.E17 4.38.E17] || [[Item:Q1967|<math>\Atanh@@{u}+\Atanh@@{v} = \Atanh@{\frac{u+ v}{1+ uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]+ Integrate[Divide[1, 1-t^2], {t, 0, v}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u + v,1 + u*v]}]</code> || Error || Failure || - || Skip
|-
|-
| [https://dlmf.nist.gov/4.38.E17 4.38.E17] || [[Item:Q1967|<math>\Atanh@@{u}-\Atanh@@{v} = \Atanh@{\frac{u- v}{1- uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]- Integrate[Divide[1, 1-t^2], {t, 0, v}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u - v,1 - u*v]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.38.E17 4.38.E17] || [[Item:Q1967|<math>\Atanh@@{u}-\Atanh@@{v} = \Atanh@{\frac{u- v}{1- uv}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]- Integrate[Divide[1, 1-t^2], {t, 0, v}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u - v,1 - u*v]}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.0, 1.6296538327419778] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, 3.141592653589793] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -3.141592653589793] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1102230246251565*^-16, -3.141592653589793] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@@{u}+\Acosh@@{v} = \Asinh@{uv+((1+u^{2})(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v +((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@@{u}+\Acosh@@{v} = \Asinh@{uv+((1+u^{2})(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v +((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
Line 967: Line 967:
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@@{u}-\Acosh@@{v} = \Asinh@{uv-((1+u^{2})(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v -((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@@{u}-\Acosh@@{v} = \Asinh@{uv-((1+u^{2})(v^{2}-1))^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v -((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]</code> || Error || Failure || - || Error  
|-
|-
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@{uv+((1+u^{2})(v^{2}-1))^{1/2}} = \Acosh@{v(1+u^{2})^{1/2}+ u(v^{2}-1)^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v +((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v*(1 + (u)^(2))^(1/ 2)+ u*((v)^(2)- 1)^(1/ 2)}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@{uv+((1+u^{2})(v^{2}-1))^{1/2}} = \Acosh@{v(1+u^{2})^{1/2}+ u(v^{2}-1)^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v +((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v*(1 + (u)^(2))^(1/ 2)+ u*((v)^(2)- 1)^(1/ 2)}]</code> || Error || Failure || - || Error
|-
|-
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@{uv-((1+u^{2})(v^{2}-1))^{1/2}} = \Acosh@{v(1+u^{2})^{1/2}- u(v^{2}-1)^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v -((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v*(1 + (u)^(2))^(1/ 2)- u*((v)^(2)- 1)^(1/ 2)}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.38.E18 4.38.E18] || [[Item:Q1968|<math>\Asinh@{uv-((1+u^{2})(v^{2}-1))^{1/2}} = \Acosh@{v(1+u^{2})^{1/2}- u(v^{2}-1)^{1/2}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v -((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v*(1 + (u)^(2))^(1/ 2)- u*((v)^(2)- 1)^(1/ 2)}]</code> || Error || Failure || - || Error
|-
|-
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@@{u}+\Acoth@@{v} = \Atanh@{\frac{uv+ 1}{v+ u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]+ Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v + 1,v + u]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@@{u}+\Acoth@@{v} = \Atanh@{\frac{uv+ 1}{v+ u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]+ Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v + 1,v + u]}]</code> || Error || Failure || - || Skip
|-
|-
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@@{u}-\Acoth@@{v} = \Atanh@{\frac{uv- 1}{v- u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]- Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v - 1,v - u]}]</code> || Error || Failure || - || Error
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@@{u}-\Acoth@@{v} = \Atanh@{\frac{uv- 1}{v- u}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, u}]- Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v - 1,v - u]}]</code> || Error || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[5.551115123125783*^-17, -1.6296538327419778] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.282309879460564, -1.6296538327419778] <- {Rule[u, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.551115123125783*^-17, -1.6296538327419778] <- {Rule[u, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.282309879460564, 1.6296538327419778] <- {Rule[u, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>
|-
|-
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@{\frac{uv+ 1}{v+ u}} = \Acoth@{\frac{v+ u}{uv+ 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v + 1,v + u]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,Divide[v + u,u*v + 1]]}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@{\frac{uv+ 1}{v+ u}} = \Acoth@{\frac{v+ u}{uv+ 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v + 1,v + u]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,Divide[v + u,u*v + 1]]}]</code> || Error || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@{\frac{uv- 1}{v- u}} = \Acoth@{\frac{v- u}{uv- 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v - 1,v - u]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,Divide[v - u,u*v - 1]]}]</code> || Error || Failure || - || Skip
| [https://dlmf.nist.gov/4.38.E19 4.38.E19] || [[Item:Q1969|<math>\Atanh@{\frac{uv- 1}{v- u}} = \Acoth@{\frac{v- u}{uv- 1}}</math>]] || <code>Error</code> || <code>Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v - 1,v - u]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,Divide[v - u,u*v - 1]]}]</code> || Error || Failure || - || Error
|-
|-
| [https://dlmf.nist.gov/4.40.E1 4.40.E1] || [[Item:Q1973|<math>\int\sinh@@{x}\diff{x} = \cosh@@{x}</math>]] || <code>int(sinh(x), x)= cosh(x)</code> || <code>Integrate[Sinh[x], x]= Cosh[x]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.40.E1 4.40.E1] || [[Item:Q1973|<math>\int\sinh@@{x}\diff{x} = \cosh@@{x}</math>]] || <code>int(sinh(x), x)= cosh(x)</code> || <code>Integrate[Sinh[x], x]= Cosh[x]</code> || Successful || Successful || - || -  
Line 991: Line 991:
| [https://dlmf.nist.gov/4.40.E6 4.40.E6] || [[Item:Q1978|<math>\int\coth@@{x}\diff{x} = \ln@{\sinh@@{x}}</math>]] || <code>int(coth(x), x)= ln(sinh(x))</code> || <code>Integrate[Coth[x], x]= Log[Sinh[x]]</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.40.E6 4.40.E6] || [[Item:Q1978|<math>\int\coth@@{x}\diff{x} = \ln@{\sinh@@{x}}</math>]] || <code>int(coth(x), x)= ln(sinh(x))</code> || <code>Integrate[Coth[x], x]= Log[Sinh[x]]</code> || Successful || Successful || - || -  
|-
|-
| [https://dlmf.nist.gov/4.40.E7 4.40.E7] || [[Item:Q1979|<math>\int_{0}^{\infty}e^{-x}\frac{\sin@{ax}}{\sinh@@{x}}\diff{x} = \tfrac{1}{2}\pi\coth@{\tfrac{1}{2}\pi a}-\frac{1}{a}</math>]] || <code>int(exp(- x)*(sin(a*x))/(sinh(x)), x = 0..infinity)=(1)/(2)*Pi*coth((1)/(2)*Pi*a)-(1)/(a)</code> || <code>Integrate[Exp[- x]*Divide[Sin[a*x],Sinh[x]], {x, 0, Infinity}]=Divide[1,2]*Pi*Coth[Divide[1,2]*Pi*a]-Divide[1,a]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.40.E7 4.40.E7] || [[Item:Q1979|<math>\int_{0}^{\infty}e^{-x}\frac{\sin@{ax}}{\sinh@@{x}}\diff{x} = \tfrac{1}{2}\pi\coth@{\tfrac{1}{2}\pi a}-\frac{1}{a}</math>]] || <code>int(exp(- x)*(sin(a*x))/(sinh(x)), x = 0..infinity)=(1)/(2)*Pi*coth((1)/(2)*Pi*a)-(1)/(a)</code> || <code>Integrate[Exp[- x]*Divide[Sin[a*x],Sinh[x]], {x, 0, Infinity}]=Divide[1,2]*Pi*Coth[Divide[1,2]*Pi*a]-Divide[1,a]</code> || Failure || Failure || Skip || Successful
|-
|-
| [https://dlmf.nist.gov/4.40.E8 4.40.E8] || [[Item:Q1980|<math>\int_{0}^{\infty}\frac{\sinh@{ax}}{\sinh@{\pi x}}\diff{x} = \tfrac{1}{2}\tan@{\tfrac{1}{2}a}</math>]] || <code>int((sinh(a*x))/(sinh(Pi*x)), x = 0..infinity)=(1)/(2)*tan((1)/(2)*a)</code> || <code>Integrate[Divide[Sinh[a*x],Sinh[Pi*x]], {x, 0, Infinity}]=Divide[1,2]*Tan[Divide[1,2]*a]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.40.E8 4.40.E8] || [[Item:Q1980|<math>\int_{0}^{\infty}\frac{\sinh@{ax}}{\sinh@{\pi x}}\diff{x} = \tfrac{1}{2}\tan@{\tfrac{1}{2}a}</math>]] || <code>int((sinh(a*x))/(sinh(Pi*x)), x = 0..infinity)=(1)/(2)*tan((1)/(2)*a)</code> || <code>Integrate[Divide[Sinh[a*x],Sinh[Pi*x]], {x, 0, Infinity}]=Divide[1,2]*Tan[Divide[1,2]*a]</code> || Failure || Failure || Skip || Successful
|-
|-
| [https://dlmf.nist.gov/4.40.E9 4.40.E9] || [[Item:Q1981|<math>\int_{-\infty}^{\infty}\frac{e^{ax}}{\left(\cosh@{\tfrac{1}{2}x}\right)^{2}}\diff{x} = \frac{4\pi a}{\sin@{\pi a}}</math>]] || <code>int((exp(a*x))/((cosh((1)/(2)*x))^(2)), x = - infinity..infinity)=(4*Pi*a)/(sin(Pi*a))</code> || <code>Integrate[Divide[Exp[a*x],(Cosh[Divide[1,2]*x])^(2)], {x, - Infinity, Infinity}]=Divide[4*Pi*a,Sin[Pi*a]]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.40.E9 4.40.E9] || [[Item:Q1981|<math>\int_{-\infty}^{\infty}\frac{e^{ax}}{\left(\cosh@{\tfrac{1}{2}x}\right)^{2}}\diff{x} = \frac{4\pi a}{\sin@{\pi a}}</math>]] || <code>int((exp(a*x))/((cosh((1)/(2)*x))^(2)), x = - infinity..infinity)=(4*Pi*a)/(sin(Pi*a))</code> || <code>Integrate[Divide[Exp[a*x],(Cosh[Divide[1,2]*x])^(2)], {x, - Infinity, Infinity}]=Divide[4*Pi*a,Sin[Pi*a]]</code> || Failure || Failure || Skip || Skip
|-
|-
| [https://dlmf.nist.gov/4.40.E11 4.40.E11] || [[Item:Q1983|<math>\int\asinh@@{x}\diff{x} = x\asinh@@{x}-(1+x^{2})^{1/2}</math>]] || <code>int(arcsinh(x), x)= x*arcsinh(x)-(1 + (x)^(2))^(1/ 2)</code> || <code>Integrate[ArcSinh[x], x]= x*ArcSinh[x]-(1 + (x)^(2))^(1/ 2)</code> || Successful || Successful || - || -  
| [https://dlmf.nist.gov/4.40.E11 4.40.E11] || [[Item:Q1983|<math>\int\asinh@@{x}\diff{x} = x\asinh@@{x}-(1+x^{2})^{1/2}</math>]] || <code>int(arcsinh(x), x)= x*arcsinh(x)-(1 + (x)^(2))^(1/ 2)</code> || <code>Integrate[ArcSinh[x], x]= x*ArcSinh[x]-(1 + (x)^(2))^(1/ 2)</code> || Successful || Successful || - || -  
Line 1,009: Line 1,009:
| [https://dlmf.nist.gov/4.40.E16 4.40.E16] || [[Item:Q1988|<math>\int\acoth@@{x}\diff{x} = x\acoth@@{x}+\tfrac{1}{2}\ln@{x^{2}-1}</math>]] || <code>int(arccoth(x), x)= x*arccoth(x)+(1)/(2)*ln((x)^(2)- 1)</code> || <code>Integrate[ArcCoth[x], x]= x*ArcCoth[x]+Divide[1,2]*Log[(x)^(2)- 1]</code> || Successful || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.0, 1.5707963267948966] <- {Rule[x, 2]}</code><br><code>Complex[0.0, 1.5707963267948966] <- {Rule[x, 3]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.40.E16 4.40.E16] || [[Item:Q1988|<math>\int\acoth@@{x}\diff{x} = x\acoth@@{x}+\tfrac{1}{2}\ln@{x^{2}-1}</math>]] || <code>int(arccoth(x), x)= x*arccoth(x)+(1)/(2)*ln((x)^(2)- 1)</code> || <code>Integrate[ArcCoth[x], x]= x*ArcCoth[x]+Divide[1,2]*Log[(x)^(2)- 1]</code> || Successful || Failure || - || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.0, 1.5707963267948966] <- {Rule[x, 2]}</code><br><code>Complex[0.0, 1.5707963267948966] <- {Rule[x, 3]}</code><br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E1 4.42.E1] || [[Item:Q1989|<math>\sin@@{A} = \frac{a}{c}</math>]] || <code>sin(A)=(a)/(c)</code> || <code>Sin[A]=Divide[a,c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540-.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>3.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540+1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540+1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540-.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>3.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>3.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540+1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540-.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540-.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>3.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540+1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540-1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>3.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540+.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540+.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540-1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>3.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>3.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540+.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540-1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540-1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>3.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540+.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.151535540-.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540-1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540+.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540+.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540-1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540+.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540-1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540-1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540+.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535540-.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540-.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540+1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540+1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540-.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540+1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540-.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535540-.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535540+1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535540+.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E1 4.42.E1] || [[Item:Q1989|<math>\sin@@{A} = \frac{a}{c}</math>]] || <code>sin(A)=(a)/(c)</code> || <code>Sin[A]=Divide[a,c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535540-.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>3.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535540+1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E1 4.42.E1] || [[Item:Q1989|<math>\frac{a}{c} = \frac{1}{\csc@@{A}}</math>]] || <code>(a)/(c)=(1)/(csc(A))</code> || <code>Divide[a,c]=Divide[1,Csc[A]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541+.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541-1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541-1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541+.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541-1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541+.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541+.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541-1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541+1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541-.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541-.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541+1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541-.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541+1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541+1.301761470*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541-.6982385295*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.151535541+.3017614705*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>3.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541+1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541-.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541-.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>3.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541+1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541-.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>3.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541+1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541+1.301761470*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541-.6982385295*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>3.151535541+.3017614705*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>3.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541+.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541-1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541-1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>3.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541+.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541-1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>3.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541+.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.151535541+.6982385295*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.151535541-1.301761470*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>3.151535541-.3017614705*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E1 4.42.E1] || [[Item:Q1989|<math>\frac{a}{c} = \frac{1}{\csc@@{A}}</math>]] || <code>(a)/(c)=(1)/(csc(A))</code> || <code>Divide[a,c]=Divide[1,Csc[A]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.151535541+.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.151535541-1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E2 4.42.E2] || [[Item:Q1990|<math>\cos@@{A} = \frac{b}{c}</math>]] || <code>cos(A)=(b)/(c)</code> || <code>Cos[A]=Divide[b,c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.6603260076-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076-1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924+.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.339673992+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924+2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.6603260076+1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E2 4.42.E2] || [[Item:Q1990|<math>\cos@@{A} = \frac{b}{c}</math>]] || <code>cos(A)=(b)/(c)</code> || <code>Cos[A]=Divide[b,c]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.6603260076-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.3396739924-2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.339673992-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.3396739924-.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E2 4.42.E2] || [[Item:Q1990|<math>\frac{b}{c} = \frac{1}{\sec@@{A}}</math>]] || <code>(b)/(c)=(1)/(sec(A))</code> || <code>Divide[b,c]=Divide[1,Sec[A]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.6603260076+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076+1.911393109*I <- {A = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924-.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.339673992-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924-2.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.6603260076-1.911393109*I <- {A = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E2 4.42.E2] || [[Item:Q1990|<math>\frac{b}{c} = \frac{1}{\sec@@{A}}</math>]] || <code>(b)/(c)=(1)/(sec(A))</code> || <code>Divide[b,c]=Divide[1,Sec[A]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.6603260076+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.3396739924+2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.339673992+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.3396739924+.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E3 4.42.E3] || [[Item:Q1991|<math>\tan@@{A} = \frac{a}{b}</math>]] || <code>tan(A)=(a)/(b)</code> || <code>Tan[A]=Divide[a,b]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.9591286913+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1+.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1+2.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1+2.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1+.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1+2.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1+.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1+.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1+2.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1-2.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1-.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1-.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1-2.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1-.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1-2.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1-2.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1-.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913-1.118374137*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1-2.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1-.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1-.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1-2.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1-.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1-2.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1-2.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1-.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309-1.118374137*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1+.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1+2.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1+2.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1+.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1+2.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1+.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130869e-1+.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130869e-1+2.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309+1.118374137*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E3 4.42.E3] || [[Item:Q1991|<math>\tan@@{A} = \frac{a}{b}</math>]] || <code>tan(A)=(a)/(b)</code> || <code>Tan[A]=Divide[a,b]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.9591286913+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130869e-1+.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130869e-1+2.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E3 4.42.E3] || [[Item:Q1991|<math>\frac{a}{b} = \frac{1}{\cot@@{A}}</math>]] || <code>(a)/(b)=(1)/(cot(A))</code> || <code>Divide[a,b]=Divide[1,Cot[A]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.9591286913-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1-.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1-2.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1-2.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1-.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1-2.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1-.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1-.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1-2.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1+2.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1+.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1+.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.9591286913+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1+2.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1+.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1+2.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1+2.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.040871309+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1+.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.9591286913+1.118374138*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1+2.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1+.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1+.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1+2.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1+.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1+2.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1+2.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1+.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309+1.118374138*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1-.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1-2.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1-2.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.040871309-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1-.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.9591286913-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1-2.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1-.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.4087130870e-1-.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.9591286913-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.4087130870e-1-2.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.040871309-1.118374138*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E3 4.42.E3] || [[Item:Q1991|<math>\frac{a}{b} = \frac{1}{\cot@@{A}}</math>]] || <code>(a)/(b)=(1)/(cot(A))</code> || <code>Divide[a,b]=Divide[1,Cot[A]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.9591286913-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.4087130870e-1-.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.040871309-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.4087130870e-1-2.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E4 4.42.E4] || [[Item:Q1992|<math>\frac{a}{\sin@@{A}} = \frac{b}{\sin@@{B}}</math>]] || <code>(a)/(sin(A))=(b)/(sin(B))</code> || <code>Divide[a,Sin[A]]=Divide[b,Sin[B]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1808221319+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E4 4.42.E4] || [[Item:Q1992|<math>\frac{a}{\sin@@{A}} = \frac{b}{\sin@@{B}}</math>]] || <code>(a)/(sin(A))=(b)/(sin(B))</code> || <code>Divide[a,Sin[A]]=Divide[b,Sin[B]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1808221319+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E4 4.42.E4] || [[Item:Q1992|<math>\frac{b}{\sin@@{B}} = \frac{c}{\sin@@{C}}</math>]] || <code>(b)/(sin(B))=(c)/(sin(C))</code> || <code>Divide[b,Sin[B]]=Divide[c,Sin[C]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1808221319+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704-1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440-1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.108425440-1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.289247572-.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.470069704+1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.108425440+1.470069704*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.1808221319+1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.289247572+.1808221319*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.470069704-1.108425440*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.1808221319-1.289247572*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.1084254405491907, 1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.1084254405491907, -1.4700697033135184] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 0.0] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 0.18082213138216377] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, -1.2892475719313545] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, -1.1084254405491907] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216385, 0.18082213138216385] <- {Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E4 4.42.E4] || [[Item:Q1992|<math>\frac{b}{\sin@@{B}} = \frac{c}{\sin@@{C}}</math>]] || <code>(b)/(sin(B))=(c)/(sin(C))</code> || <code>Divide[b,Sin[B]]=Divide[c,Sin[C]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.1808221319+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.470069704+1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.289247572-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.1808221319-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E5 4.42.E5] || [[Item:Q1993|<math>c^{2} = a^{2}+b^{2}-2ab\cos@@{C}</math>]] || <code>(c)^(2)= (a)^(2)+ (b)^(2)- 2*a*b*cos(C)</code> || <code>(c)^(2)= (a)^(2)+ (b)^(2)- 2*a*b*Cos[C]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940+11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+14.71739193*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+6.717391938*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-11.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940-19.29114486*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+9.282608052*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+1.282608060*I <- {C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486-9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.717391940-19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+14.71739193*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-15.29114486+6.717391938*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+19.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.717391940+11.29114486*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+9.282608052*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486+1.282608060*I <- {C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -6.7173919335577965] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -14.717391933557796] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -9.282608066442204] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 14.717391933557796] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 6.7173919335577965] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, -19.291144881313684] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.7173919335577965, 11.291144881313683] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 9.282608066442204] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, 1.2826080664422035] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br></div></div>  
| [https://dlmf.nist.gov/4.42.E5 4.42.E5] || [[Item:Q1993|<math>c^{2} = a^{2}+b^{2}-2ab\cos@@{C}</math>]] || <code>(c)^(2)= (a)^(2)+ (b)^(2)- 2*a*b*cos(C)</code> || <code>(c)^(2)= (a)^(2)+ (b)^(2)- 2*a*b*Cos[C]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E6 4.42.E6] || [[Item:Q1994|<math>a = b\cos@@{C}+c\cos@@{B}</math>]] || <code>a = b*cos(C)+ c*cos(B)</code> || <code>a = b*Cos[C]+ c*Cos[B]</code> || Failure || Failure || Skip || Skip  
| [https://dlmf.nist.gov/4.42.E6 4.42.E6] || [[Item:Q1994|<math>a = b\cos@@{C}+c\cos@@{B}</math>]] || <code>a = b*cos(C)+ c*cos(B)</code> || <code>a = b*Cos[C]+ c*Cos[B]</code> || Failure || Failure || Skip || Skip  
Line 1,033: Line 1,033:
| [https://dlmf.nist.gov/4.42.E7 4.42.E7] || [[Item:Q1995|<math>\tfrac{1}{2}bc\sin@@{A} = \left(s(s-a)(s-b)(s-c)\right)^{1/2}</math>]] || <code>(1)/(2)*b*c*sin(A)=(s*(s - a)*(s - b)*(s - c))^(1/ 2)</code> || <code>Divide[1,2]*b*c*Sin[A]=(s*(s - a)*(s - b)*(s - c))^(1/ 2)</code> || Failure || Failure || Skip || Skip  
| [https://dlmf.nist.gov/4.42.E7 4.42.E7] || [[Item:Q1995|<math>\tfrac{1}{2}bc\sin@@{A} = \left(s(s-a)(s-b)(s-c)\right)^{1/2}</math>]] || <code>(1)/(2)*b*c*sin(A)=(s*(s - a)*(s - b)*(s - c))^(1/ 2)</code> || <code>Divide[1,2]*b*c*Sin[A]=(s*(s - a)*(s - b)*(s - c))^(1/ 2)</code> || Failure || Failure || Skip || Skip  
|-
|-
| [https://dlmf.nist.gov/4.42.E8 4.42.E8] || [[Item:Q1996|<math>\cos@@{a} = \cos@@{b}\cos@@{c}+\sin@@{b}\sin@@{c}\cos@@{A}</math>]] || <code>cos(a)= cos(b)*cos(c)+ sin(b)*sin(c)*cos(A)</code> || <code>Cos[a]= Cos[b]*Cos[c]+ Sin[b]*Sin[c]*Cos[A]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.145682713+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089-5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713+11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810700-7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145-8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445392+10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231+9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2.937229145+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>4.818209231-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.825810699+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>7.901121089+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-5.032445393-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.145682713-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || Skip
| [https://dlmf.nist.gov/4.42.E8 4.42.E8] || [[Item:Q1996|<math>\cos@@{a} = \cos@@{b}\cos@@{c}+\sin@@{b}\sin@@{c}\cos@@{A}</math>]] || <code>cos(a)= cos(b)*cos(c)+ sin(b)*sin(c)*cos(A)</code> || <code>Cos[a]= Cos[b]*Cos[c]+ Sin[b]*Sin[c]*Cos[A]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-.145682713+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>7.901121089-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-0.14568270504338976, 7.6200292388764925] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.032445395391095, 7.11069807526626] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[7.901121090331609, -8.845813349495826] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8258107056535384, -10.933484295594681] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E9 4.42.E9] || [[Item:Q1997|<math>\frac{\sin@@{A}}{\sin@@{a}} = \frac{\sin@@{B}}{\sin@@{b}}</math>]] || <code>(sin(A))/(sin(a))=(sin(B))/(sin(b))</code> || <code>Divide[Sin[A],Sin[a]]=Divide[Sin[B],Sin[b]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.42.E9 4.42.E9] || [[Item:Q1997|<math>\frac{\sin@@{A}}{\sin@@{a}} = \frac{\sin@@{B}}{\sin@@{b}}</math>]] || <code>(sin(A))/(sin(a))=(sin(B))/(sin(b))</code> || <code>Divide[Sin[A],Sin[a]]=Divide[Sin[B],Sin[b]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.03858338910209658, 0.2750965290395158] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>2.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.9614166108979034, -0.2750965290395158] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03858338910209658, -0.2750965290395158] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E9 4.42.E9] || [[Item:Q1997|<math>\frac{\sin@@{B}}{\sin@@{b}} = \frac{\sin@@{C}}{\sin@@{c}}</math>]] || <code>(sin(B))/(sin(b))=(sin(C))/(sin(c))</code> || <code>Divide[Sin[B],Sin[b]]=Divide[Sin[C],Sin[c]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221-.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>0.+.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>0.-.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-1.922833221+.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.961416611+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>-2. <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.922833221-.5501930596*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>-.385833893e-1-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>1.961416611-.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br><code>2. <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>.385833893e-1+.2750965298*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.42.E9 4.42.E9] || [[Item:Q1997|<math>\frac{\sin@@{B}}{\sin@@{b}} = \frac{\sin@@{C}}{\sin@@{c}}</math>]] || <code>(sin(B))/(sin(b))=(sin(C))/(sin(c))</code> || <code>Divide[Sin[B],Sin[b]]=Divide[Sin[C],Sin[c]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}</code><br><code>2. <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}</code><br><code>1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}</code><br><code>-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.03858338910209658, 0.2750965290395158] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>2.0 <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.9614166108979034, -0.2750965290395158] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.03858338910209658, -0.2750965290395158] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E10 4.42.E10] || [[Item:Q1998|<math>\sin@@{a}\cos@@{B} = \cos@@{b}\sin@@{c}-\sin@@{b}\cos@@{c}\cos@@{A}</math>]] || <code>sin(a)*cos(B)= cos(b)*sin(c)- sin(b)*cos(c)*cos(A)</code> || <code>Sin[a]*Cos[B]= Cos[b]*Sin[c]- Sin[b]*Cos[c]*Cos[A]</code> || Failure || Failure || Skip || Error
| [https://dlmf.nist.gov/4.42.E10 4.42.E10] || [[Item:Q1998|<math>\sin@@{a}\cos@@{B} = \cos@@{b}\sin@@{c}-\sin@@{b}\cos@@{c}\cos@@{A}</math>]] || <code>sin(a)*cos(B)= cos(b)*sin(c)- sin(b)*cos(c)*cos(A)</code> || <code>Sin[a]*Cos[B]= Cos[b]*Sin[c]- Sin[b]*Cos[c]*Cos[A]</code> || Failure || Failure || Skip || Skip
|-
|-
| [https://dlmf.nist.gov/4.42.E11 4.42.E11] || [[Item:Q1999|<math>\cos@@{a}\cos@@{C} = \sin@@{a}\cot@@{b}-\sin@@{C}\cot@@{B}</math>]] || <code>cos(a)*cos(C)= sin(a)*cot(b)- sin(C)*cot(B)</code> || <code>Cos[a]*Cos[C]= Sin[a]*Cot[b]- Sin[C]*Cot[B]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.858697211-5.121287275*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.858697211-5.121287275*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.936543981-2.563675385*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.936543981-2.563675385*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.217393181+2.524285161*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.217393181+2.524285161*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.139546411+5.160677499*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.139546411+5.160677499*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.936543981+2.563675385*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.936543981+2.563675385*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.858697211+5.121287275*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.858697211+5.121287275*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.139546411-5.160677499*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.139546411-5.160677499*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.217393181-2.524285161*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.217393181-2.524285161*I <- {B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.217393181+2.524285161*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.217393181+2.524285161*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.139546411+5.160677499*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439+3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.139546411+5.160677499*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.858697211-5.121287275*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.858697211-5.121287275*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423+.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.936543981-2.563675385*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637-3.842481330*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653-.19695112e-1*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.936543981-2.563675385*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.139546411-5.160677499*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795-1.318196169*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.139546411-5.160677499*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.862176442*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.167300824+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.217393181-2.524285161*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038-3.822786218*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.089454054+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.628377439-3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581-2.543980273*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.678469795+1.318196169*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.217393181-2.524285161*I <- {B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.936543981+2.563675385*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.936543981+2.563675385*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.076968581+2.543980273*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196-1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.370303252+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.862176442*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.229878653+.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.858697211+5.121287275*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>4.448150022+0.*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>3.909226637+3.842481330*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>3.768802038+3.822786218*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>4.307725423-.19695112e-1*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br><code>-3.397620597+1.278805945*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.858697211+5.121287275*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.999121811+5.140982387*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.538045196+1.298501057*I <- {B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.42.E11 4.42.E11] || [[Item:Q1999|<math>\cos@@{a}\cos@@{C} = \sin@@{a}\cot@@{b}-\sin@@{C}\cot@@{B}</math>]] || <code>cos(a)*cos(C)= sin(a)*cot(b)- sin(C)*cot(B)</code> || <code>Cos[a]*Cos[C]= Sin[a]*Cot[b]- Sin[C]*Cot[B]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-3.538045196-1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.999121811-5.140982387*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.858697211-5.121287275*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}</code><br><code>-3.397620597-1.278805945*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-3.538045200949385, -1.2985010548545435] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.229878658191402, -0.019695112023684347] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-4.217393184338834, 2.524285165473877] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.628377442853231, 3.842481332352105] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.42.E12 4.42.E12] || [[Item:Q2000|<math>\cos@@{A} = -\cos@@{B}\cos@@{C}+\sin@@{B}\sin@@{C}\cos@@{a}</math>]] || <code>cos(A)= - cos(B)*cos(C)+ sin(B)*sin(C)*cos(a)</code> || <code>Cos[A]= - Cos[B]*Cos[C]+ Sin[B]*Sin[C]*Cos[a]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = 2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-11.44281544*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+5.905161186*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-9.727947404*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+7.620029224*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+7.110698060*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-10.93348428*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+8.502163300*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-8.845813328*I <- {A = -2^(1/2)-I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), B = 2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>.825030697-7.620029224*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247+9.727947404*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+8.845813328*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-8.502163300*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)-I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>5.711793376-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>5.711793377+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-4.138861247-5.905161186*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>.825030697+11.44281544*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = 2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>2.505158684+10.93348428*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>2.505158683-7.110698060*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)-I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161+12.32494952*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105-5.023027110*I <- {A = -2^(1/2)+I*2^(1/2), B = -2^(1/2)+I*2^(1/2), C = -2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.42.E12 4.42.E12] || [[Item:Q2000|<math>\cos@@{A} = -\cos@@{B}\cos@@{C}+\sin@@{B}\sin@@{C}\cos@@{a}</math>]] || <code>cos(A)= - cos(B)*cos(C)+ sin(B)*sin(C)*cos(a)</code> || <code>Cos[A]= - Cos[B]*Cos[C]+ Sin[B]*Sin[C]*Cos[a]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}</code><br><code>-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}</code><br><code>-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-7.22177310694216, 5.023027129167406] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.5051586890429873, 7.11069807526626] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.8250306884328387, -11.442815459204912] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[5.711793378780543, -10.933484295594681] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.45.E2 4.45.E2] || [[Item:Q2005|<math>\ln@@{x} = 2^{m}\ln@{1+y}</math>]] || <code>ln(x)= (2)^(m)* ln(1 + y)</code> || <code>Log[x]= (2)^(m)* Log[1 + y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.386294361 <- {m = 1, x = 1, y = 1}</code><br><code>-2.197224578 <- {m = 1, x = 1, y = 2}</code><br><code>-2.772588722 <- {m = 1, x = 1, y = 3}</code><br><code>-.6931471804 <- {m = 1, x = 2, y = 1}</code><br><code>-1.504077397 <- {m = 1, x = 2, y = 2}</code><br><code>-2.079441541 <- {m = 1, x = 2, y = 3}</code><br><code>-.287682072 <- {m = 1, x = 3, y = 1}</code><br><code>-1.098612289 <- {m = 1, x = 3, y = 2}</code><br><code>-1.673976433 <- {m = 1, x = 3, y = 3}</code><br><code>-2.772588722 <- {m = 2, x = 1, y = 1}</code><br><code>-4.394449156 <- {m = 2, x = 1, y = 2}</code><br><code>-5.545177444 <- {m = 2, x = 1, y = 3}</code><br><code>-2.079441541 <- {m = 2, x = 2, y = 1}</code><br><code>-3.701301975 <- {m = 2, x = 2, y = 2}</code><br><code>-4.852030263 <- {m = 2, x = 2, y = 3}</code><br><code>-1.673976433 <- {m = 2, x = 3, y = 1}</code><br><code>-3.295836867 <- {m = 2, x = 3, y = 2}</code><br><code>-4.446565155 <- {m = 2, x = 3, y = 3}</code><br><code>-5.545177445 <- {m = 3, x = 1, y = 1}</code><br><code>-8.788898312 <- {m = 3, x = 1, y = 2}</code><br><code>-11.09035489 <- {m = 3, x = 1, y = 3}</code><br><code>-4.852030264 <- {m = 3, x = 2, y = 1}</code><br><code>-8.095751131 <- {m = 3, x = 2, y = 2}</code><br><code>-10.39720771 <- {m = 3, x = 2, y = 3}</code><br><code>-4.446565156 <- {m = 3, x = 3, y = 1}</code><br><code>-7.690286023 <- {m = 3, x = 3, y = 2}</code><br><code>-9.991742601 <- {m = 3, x = 3, y = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45.E2 4.45.E2] || [[Item:Q2005|<math>\ln@@{x} = 2^{m}\ln@{1+y}</math>]] || <code>ln(x)= (2)^(m)* ln(1 + y)</code> || <code>Log[x]= (2)^(m)* Log[1 + y]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.386294361 <- {m = 1, x = 1, y = 1}</code><br><code>-2.197224578 <- {m = 1, x = 1, y = 2}</code><br><code>-2.772588722 <- {m = 1, x = 1, y = 3}</code><br><code>-.6931471804 <- {m = 1, x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.3862943611198906 <- {Rule[m, 1], Rule[x, 1], Rule[y, 1]}</code><br><code>-2.1972245773362196 <- {Rule[m, 1], Rule[x, 1], Rule[y, 2]}</code><br><code>-2.772588722239781 <- {Rule[m, 1], Rule[x, 1], Rule[y, 3]}</code><br><code>-0.6931471805599453 <- {Rule[m, 1], Rule[x, 2], Rule[y, 1]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.45.E3 4.45.E3] || [[Item:Q2006|<math>\ln@@{x} = \ln@@{\xi}+m\ln@@{10}</math>]] || <code>ln(x)= ln(xi)+ m*ln(10)</code> || <code>Log[x]= Log[\[Xi]]+ m*Log[10]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-2.995732273-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-2.302585093-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-1.897119984-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>-5.298317366-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br><code>-4.605170186-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2, x = 2}</code><br><code>-4.199705077-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2, x = 3}</code><br><code>-7.600902459-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 3, x = 1}</code><br><code>-6.907755279-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 3, x = 2}</code><br><code>-6.502290170-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 3, x = 3}</code><br><code>-2.995732273+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 1, x = 1}</code><br><code>-2.302585093+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 1, x = 2}</code><br><code>-1.897119984+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 1, x = 3}</code><br><code>-5.298317366+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 2, x = 1}</code><br><code>-4.605170186+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 2, x = 2}</code><br><code>-4.199705077+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 2, x = 3}</code><br><code>-7.600902459+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 3, x = 1}</code><br><code>-6.907755279+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 3, x = 2}</code><br><code>-6.502290170+.7853981634*I <- {xi = 2^(1/2)-I*2^(1/2), m = 3, x = 3}</code><br><code>-2.995732273+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 1, x = 1}</code><br><code>-2.302585093+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 1, x = 2}</code><br><code>-1.897119984+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 1, x = 3}</code><br><code>-5.298317366+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 2, x = 1}</code><br><code>-4.605170186+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 2, x = 2}</code><br><code>-4.199705077+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 2, x = 3}</code><br><code>-7.600902459+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 3, x = 1}</code><br><code>-6.907755279+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 3, x = 2}</code><br><code>-6.502290170+2.356194490*I <- {xi = -2^(1/2)-I*2^(1/2), m = 3, x = 3}</code><br><code>-2.995732273-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-2.302585093-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-1.897119984-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>-5.298317366-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br><code>-4.605170186-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 2, x = 2}</code><br><code>-4.199705077-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 2, x = 3}</code><br><code>-7.600902459-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 3, x = 1}</code><br><code>-6.907755279-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 3, x = 2}</code><br><code>-6.502290170-2.356194490*I <- {xi = -2^(1/2)+I*2^(1/2), m = 3, x = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45.E3 4.45.E3] || [[Item:Q2006|<math>\ln@@{x} = \ln@@{\xi}+m\ln@@{10}</math>]] || <code>ln(x)= ln(xi)+ m*ln(10)</code> || <code>Log[x]= Log[\[Xi]]+ m*Log[10]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-2.995732273-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-2.302585093-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-1.897119984-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>-5.298317366-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[-2.9957322735539913, -0.7853981633974483] <- {Rule[m, 1], Rule[x, 1], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-2.302585092994046, -0.7853981633974483] <- {Rule[m, 1], Rule[x, 2], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.8971199848858813, -0.7853981633974483] <- {Rule[m, 1], Rule[x, 3], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-5.298317366548037, -0.7853981633974483] <- {Rule[m, 2], Rule[x, 1], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
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| [https://dlmf.nist.gov/4.45#Ex1 4.45#Ex1] || [[Item:Q2007|<math>m = \floor{\frac{x}{\ln@@{10}}+\frac{1}{2}}</math>]] || <code>m = floor((x)/(ln(10))+(1)/(2))</code> || <code>m = Floor[Divide[x,Log[10]]+Divide[1,2]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1. <- {m = 1, x = 1}</code><br><code>2. <- {m = 2, x = 1}</code><br><code>1. <- {m = 2, x = 2}</code><br><code>1. <- {m = 2, x = 3}</code><br><code>3. <- {m = 3, x = 1}</code><br><code>2. <- {m = 3, x = 2}</code><br><code>2. <- {m = 3, x = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45#Ex1 4.45#Ex1] || [[Item:Q2007|<math>m = \floor{\frac{x}{\ln@@{10}}+\frac{1}{2}}</math>]] || <code>m = floor((x)/(ln(10))+(1)/(2))</code> || <code>m = Floor[Divide[x,Log[10]]+Divide[1,2]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1. <- {m = 1, x = 1}</code><br><code>2. <- {m = 2, x = 1}</code><br><code>1. <- {m = 2, x = 2}</code><br><code>1. <- {m = 2, x = 3}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>1.0 <- {Rule[m, 1], Rule[x, 1]}</code><br><code>2.0 <- {Rule[m, 2], Rule[x, 1]}</code><br><code>1.0 <- {Rule[m, 2], Rule[x, 2]}</code><br><code>1.0 <- {Rule[m, 2], Rule[x, 3]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.45#Ex2 4.45#Ex2] || [[Item:Q2008|<math>y = x-m\ln@@{10}</math>]] || <code>y = x - m*ln(10)</code> || <code>y = x - m*Log[10]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>2.302585093 <- {m = 1, x = 1, y = 1}</code><br><code>3.302585093 <- {m = 1, x = 1, y = 2}</code><br><code>4.302585093 <- {m = 1, x = 1, y = 3}</code><br><code>1.302585093 <- {m = 1, x = 2, y = 1}</code><br><code>2.302585093 <- {m = 1, x = 2, y = 2}</code><br><code>3.302585093 <- {m = 1, x = 2, y = 3}</code><br><code>.302585093 <- {m = 1, x = 3, y = 1}</code><br><code>1.302585093 <- {m = 1, x = 3, y = 2}</code><br><code>2.302585093 <- {m = 1, x = 3, y = 3}</code><br><code>4.605170186 <- {m = 2, x = 1, y = 1}</code><br><code>5.605170186 <- {m = 2, x = 1, y = 2}</code><br><code>6.605170186 <- {m = 2, x = 1, y = 3}</code><br><code>3.605170186 <- {m = 2, x = 2, y = 1}</code><br><code>4.605170186 <- {m = 2, x = 2, y = 2}</code><br><code>5.605170186 <- {m = 2, x = 2, y = 3}</code><br><code>2.605170186 <- {m = 2, x = 3, y = 1}</code><br><code>3.605170186 <- {m = 2, x = 3, y = 2}</code><br><code>4.605170186 <- {m = 2, x = 3, y = 3}</code><br><code>6.907755279 <- {m = 3, x = 1, y = 1}</code><br><code>7.907755279 <- {m = 3, x = 1, y = 2}</code><br><code>8.907755279 <- {m = 3, x = 1, y = 3}</code><br><code>5.907755279 <- {m = 3, x = 2, y = 1}</code><br><code>6.907755279 <- {m = 3, x = 2, y = 2}</code><br><code>7.907755279 <- {m = 3, x = 2, y = 3}</code><br><code>4.907755279 <- {m = 3, x = 3, y = 1}</code><br><code>5.907755279 <- {m = 3, x = 3, y = 2}</code><br><code>6.907755279 <- {m = 3, x = 3, y = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45#Ex2 4.45#Ex2] || [[Item:Q2008|<math>y = x-m\ln@@{10}</math>]] || <code>y = x - m*ln(10)</code> || <code>y = x - m*Log[10]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>2.302585093 <- {m = 1, x = 1, y = 1}</code><br><code>3.302585093 <- {m = 1, x = 1, y = 2}</code><br><code>4.302585093 <- {m = 1, x = 1, y = 3}</code><br><code>1.302585093 <- {m = 1, x = 2, y = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>2.302585092994046 <- {Rule[m, 1], Rule[x, 1], Rule[y, 1]}</code><br><code>3.302585092994046 <- {Rule[m, 1], Rule[x, 1], Rule[y, 2]}</code><br><code>4.302585092994046 <- {Rule[m, 1], Rule[x, 1], Rule[y, 3]}</code><br><code>1.302585092994046 <- {Rule[m, 1], Rule[x, 2], Rule[y, 1]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.45#Ex3 4.45#Ex3] || [[Item:Q2010|<math>m = \floor{\xi+\tfrac{1}{2}}</math>]] || <code>m = floor(xi +(1)/(2))</code> || <code>m = Floor[\[Xi]+Divide[1,2]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1}</code><br><code>0.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2}</code><br><code>1.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 3}</code><br><code>-1.+2.*I <- {xi = 2^(1/2)-I*2^(1/2), m = 1}</code><br><code>0.+2.*I <- {xi = 2^(1/2)-I*2^(1/2), m = 2}</code><br><code>1.+2.*I <- {xi = 2^(1/2)-I*2^(1/2), m = 3}</code><br><code>2.+2.*I <- {xi = -2^(1/2)-I*2^(1/2), m = 1}</code><br><code>3.+2.*I <- {xi = -2^(1/2)-I*2^(1/2), m = 2}</code><br><code>4.+2.*I <- {xi = -2^(1/2)-I*2^(1/2), m = 3}</code><br><code>2.-1.*I <- {xi = -2^(1/2)+I*2^(1/2), m = 1}</code><br><code>3.-1.*I <- {xi = -2^(1/2)+I*2^(1/2), m = 2}</code><br><code>4.-1.*I <- {xi = -2^(1/2)+I*2^(1/2), m = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45#Ex3 4.45#Ex3] || [[Item:Q2010|<math>m = \floor{\xi+\tfrac{1}{2}}</math>]] || <code>m = floor(xi +(1)/(2))</code> || <code>m = Floor[\[Xi]+Divide[1,2]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1}</code><br><code>0.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2}</code><br><code>1.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 3}</code><br><code>-1.+2.*I <- {xi = 2^(1/2)-I*2^(1/2), m = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.0, -1.0] <- {Rule[m, 1], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[1.0, -1.0] <- {Rule[m, 2], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.0, -1.0] <- {Rule[m, 3], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.0, 2.0] <- {Rule[m, 1], Rule[ξ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.45#Ex5 4.45#Ex5] || [[Item:Q2012|<math>\sin@@{x} = (-1)^{m}\sin@@{\theta}</math>]] || <code>sin(x)=(- 1)^(m)* sin(theta)</code> || <code>Sin[x]=(- 1)^(m)* Sin[\[Theta]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>2.993006525+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>3.060832967+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>2.292655548+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>-1.310064555-.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br><code>-1.242238113-.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 2}</code><br><code>-2.010415532-.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 3}</code><br><code>2.993006525+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 3, x = 1}</code><br><code>3.060832967+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 3, x = 2}</code><br><code>2.292655548+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 3, x = 3}</code><br><code>2.993006525-.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 1, x = 1}</code><br><code>3.060832967-.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 1, x = 2}</code><br><code>2.292655548-.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 1, x = 3}</code><br><code>-1.310064555+.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 2, x = 1}</code><br><code>-1.242238113+.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 2, x = 2}</code><br><code>-2.010415532+.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 2, x = 3}</code><br><code>2.993006525-.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 3, x = 1}</code><br><code>3.060832967-.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 3, x = 2}</code><br><code>2.292655548-.3017614705*I <- {theta = 2^(1/2)-I*2^(1/2), m = 3, x = 3}</code><br><code>-1.310064555-.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 1, x = 1}</code><br><code>-1.242238113-.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 1, x = 2}</code><br><code>-2.010415532-.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 1, x = 3}</code><br><code>2.993006525+.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 2, x = 1}</code><br><code>3.060832967+.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 2, x = 2}</code><br><code>2.292655548+.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 2, x = 3}</code><br><code>-1.310064555-.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 3, x = 1}</code><br><code>-1.242238113-.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 3, x = 2}</code><br><code>-2.010415532-.3017614705*I <- {theta = -2^(1/2)-I*2^(1/2), m = 3, x = 3}</code><br><code>-1.310064555+.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-1.242238113+.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-2.010415532+.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>2.993006525-.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br><code>3.060832967-.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 2, x = 2}</code><br><code>2.292655548-.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 2, x = 3}</code><br><code>-1.310064555+.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 3, x = 1}</code><br><code>-1.242238113+.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 3, x = 2}</code><br><code>-2.010415532+.3017614705*I <- {theta = -2^(1/2)+I*2^(1/2), m = 3, x = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45#Ex5 4.45#Ex5] || [[Item:Q2012|<math>\sin@@{x} = (-1)^{m}\sin@@{\theta}</math>]] || <code>sin(x)=(- 1)^(m)* sin(theta)</code> || <code>Sin[x]=(- 1)^(m)* Sin[\[Theta]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>2.993006525+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>3.060832967+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>2.292655548+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>-1.310064555-.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[2.993006526147183, 0.30176146986776087] <- {Rule[m, 1], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[3.060832968164968, 0.30176146986776087] <- {Rule[m, 1], Rule[x, 2], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[2.2926555493991536, 0.30176146986776087] <- {Rule[m, 1], Rule[x, 3], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-1.3100645565313898, -0.30176146986776087] <- {Rule[m, 2], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.45#Ex6 4.45#Ex6] || [[Item:Q2013|<math>\cos@@{x} = (-1)^{m}\cos@@{\theta}</math>]] || <code>cos(x)=(- 1)^(m)* cos(theta)</code> || <code>Cos[x]=(- 1)^(m)* Cos[\[Theta]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.8799762983-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-.764728441e-1-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-.6503185042-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>.2006283135+1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br><code>-.7558208289+1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 2}</code><br><code>-1.329666489+1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 3}</code><br><code>.8799762983-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 3, x = 1}</code><br><code>-.764728441e-1-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 3, x = 2}</code><br><code>-.6503185042-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 3, x = 3}</code><br><code>.8799762983+1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 1, x = 1}</code><br><code>-.764728441e-1+1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 1, x = 2}</code><br><code>-.6503185042+1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 1, x = 3}</code><br><code>.2006283135-1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 2, x = 1}</code><br><code>-.7558208289-1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 2, x = 2}</code><br><code>-1.329666489-1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 2, x = 3}</code><br><code>.8799762983+1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 3, x = 1}</code><br><code>-.764728441e-1+1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 3, x = 2}</code><br><code>-.6503185042+1.911393109*I <- {theta = 2^(1/2)-I*2^(1/2), m = 3, x = 3}</code><br><code>.8799762983-1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 1, x = 1}</code><br><code>-.764728441e-1-1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 1, x = 2}</code><br><code>-.6503185042-1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 1, x = 3}</code><br><code>.2006283135+1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 2, x = 1}</code><br><code>-.7558208289+1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 2, x = 2}</code><br><code>-1.329666489+1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 2, x = 3}</code><br><code>.8799762983-1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 3, x = 1}</code><br><code>-.764728441e-1-1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 3, x = 2}</code><br><code>-.6503185042-1.911393109*I <- {theta = -2^(1/2)-I*2^(1/2), m = 3, x = 3}</code><br><code>.8799762983+1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-.764728441e-1+1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-.6503185042+1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>.2006283135-1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br><code>-.7558208289-1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 2, x = 2}</code><br><code>-1.329666489-1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 2, x = 3}</code><br><code>.8799762983+1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 3, x = 1}</code><br><code>-.764728441e-1+1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 3, x = 2}</code><br><code>-.6503185042+1.911393109*I <- {theta = -2^(1/2)+I*2^(1/2), m = 3, x = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45#Ex6 4.45#Ex6] || [[Item:Q2013|<math>\cos@@{x} = (-1)^{m}\cos@@{\theta}</math>]] || <code>cos(x)=(- 1)^(m)* cos(theta)</code> || <code>Cos[x]=(- 1)^(m)* Cos[\[Theta]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>.8799762983-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 1}</code><br><code>-.764728441e-1-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 2}</code><br><code>-.6503185042-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 3}</code><br><code>.2006283135+1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 1}</code><br>... skip entries to safe data<br></div></div> || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>Complex[0.8799762975628643, -1.9113931101642103] <- {Rule[m, 1], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.07647284485241784, -1.9113931101642103] <- {Rule[m, 1], Rule[x, 2], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[-0.6503185049057209, -1.9113931101642103] <- {Rule[m, 1], Rule[x, 3], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br><code>Complex[0.2006283141734152, 1.9113931101642103] <- {Rule[m, 2], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}</code><br>... skip entries to safe data<br></div></div>  
|-
|-
| [https://dlmf.nist.gov/4.45.E8 4.45.E8] || [[Item:Q2014|<math>2\atan@@{\frac{x}{1+(1+x^{2})^{1/2}}} = \atan@@{x}</math>]] || <code>2*arctan((x)/(1 +(1 + (x)^(2))^(1/ 2)))= arctan(x)</code> || <code>2*ArcTan[Divide[x,1 +(1 + (x)^(2))^(1/ 2)]]= ArcTan[x]</code> || Successful || Failure || - || Error
| [https://dlmf.nist.gov/4.45.E8 4.45.E8] || [[Item:Q2014|<math>2\atan@@{\frac{x}{1+(1+x^{2})^{1/2}}} = \atan@@{x}</math>]] || <code>2*arctan((x)/(1 +(1 + (x)^(2))^(1/ 2)))= arctan(x)</code> || <code>2*ArcTan[Divide[x,1 +(1 + (x)^(2))^(1/ 2)]]= ArcTan[x]</code> || Successful || Failure || - || Successful
|-
|-
| [https://dlmf.nist.gov/4.45.E10 4.45.E10] || [[Item:Q2016|<math>\atan@@{x} = 2^{n}\atan@@{x_{n}}</math>]] || <code>arctan(x)= (2)^(n)* arctan(x[n])</code> || <code>ArcTan[x]= (2)^(n)* ArcTan[Subscript[x, n]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.600225078-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 1}</code><br><code>-1.278474524-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 2}</code><br><code>-1.136577470-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 3}</code><br><code>-3.985848320-1.282309880*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 2, x = 1}</code><br><code>-3.664097766-1.282309880*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 2, x = 2}</code><br><code>-3.522200712-1.282309880*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 2, x = 3}</code><br><code>-8.757094804-2.564619759*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 3, x = 1}</code><br><code>-8.435344250-2.564619759*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 3, x = 2}</code><br><code>-8.293447196-2.564619759*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 3, x = 3}</code><br><code>-1.600225078+.6411549398*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 1, x = 1}</code><br><code>-1.278474524+.6411549398*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 1, x = 2}</code><br><code>-1.136577470+.6411549398*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 1, x = 3}</code><br><code>-3.985848320+1.282309880*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 2, x = 1}</code><br><code>-3.664097766+1.282309880*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 2, x = 2}</code><br><code>-3.522200712+1.282309880*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 2, x = 3}</code><br><code>-8.757094804+2.564619759*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 3, x = 1}</code><br><code>-8.435344250+2.564619759*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 3, x = 2}</code><br><code>-8.293447196+2.564619759*I <- {x[n] = 2^(1/2)-I*2^(1/2), n = 3, x = 3}</code><br><code>3.171021406+.6411549398*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 1, x = 1}</code><br><code>3.492771960+.6411549398*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 1, x = 2}</code><br><code>3.634669014+.6411549398*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 1, x = 3}</code><br><code>5.556644648+1.282309880*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 2, x = 1}</code><br><code>5.878395202+1.282309880*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 2, x = 2}</code><br><code>6.020292256+1.282309880*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 2, x = 3}</code><br><code>10.32789113+2.564619759*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 3, x = 1}</code><br><code>10.64964169+2.564619759*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 3, x = 2}</code><br><code>10.79153874+2.564619759*I <- {x[n] = -2^(1/2)-I*2^(1/2), n = 3, x = 3}</code><br><code>3.171021406-.6411549398*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 1, x = 1}</code><br><code>3.492771960-.6411549398*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 1, x = 2}</code><br><code>3.634669014-.6411549398*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 1, x = 3}</code><br><code>5.556644648-1.282309880*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 2, x = 1}</code><br><code>5.878395202-1.282309880*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 2, x = 2}</code><br><code>6.020292256-1.282309880*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 2, x = 3}</code><br><code>10.32789113-2.564619759*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 3, x = 1}</code><br><code>10.64964169-2.564619759*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 3, x = 2}</code><br><code>10.79153874-2.564619759*I <- {x[n] = -2^(1/2)+I*2^(1/2), n = 3, x = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45.E10 4.45.E10] || [[Item:Q2016|<math>\atan@@{x} = 2^{n}\atan@@{x_{n}}</math>]] || <code>arctan(x)= (2)^(n)* arctan(x[n])</code> || <code>ArcTan[x]= (2)^(n)* ArcTan[Subscript[x, n]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-1.600225078-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 1}</code><br><code>-1.278474524-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 2}</code><br><code>-1.136577470-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 3}</code><br><code>-3.985848320-1.282309880*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 2, x = 1}</code><br>... skip entries to safe data<br></div></div> || Successful
|-
|-
| [https://dlmf.nist.gov/4.45.E13 4.45.E13] || [[Item:Q2022|<math>\atan@@{x} = 16\atan@@{x_{4}}</math>]] || <code>arctan(x)= 16*arctan(x[4])</code> || <code>ArcTan[x]= 16*ArcTan[Subscript[x, 4]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-18.29958778-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-17.97783722-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-17.83594017-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>-18.29958778+5.129239518*I <- {x[4] = 2^(1/2)-I*2^(1/2), x = 1}</code><br><code>-17.97783722+5.129239518*I <- {x[4] = 2^(1/2)-I*2^(1/2), x = 2}</code><br><code>-17.83594017+5.129239518*I <- {x[4] = 2^(1/2)-I*2^(1/2), x = 3}</code><br><code>19.87038410+5.129239518*I <- {x[4] = -2^(1/2)-I*2^(1/2), x = 1}</code><br><code>20.19213466+5.129239518*I <- {x[4] = -2^(1/2)-I*2^(1/2), x = 2}</code><br><code>20.33403171+5.129239518*I <- {x[4] = -2^(1/2)-I*2^(1/2), x = 3}</code><br><code>19.87038410-5.129239518*I <- {x[4] = -2^(1/2)+I*2^(1/2), x = 1}</code><br><code>20.19213466-5.129239518*I <- {x[4] = -2^(1/2)+I*2^(1/2), x = 2}</code><br><code>20.33403171-5.129239518*I <- {x[4] = -2^(1/2)+I*2^(1/2), x = 3}</code><br></div></div> || Error
| [https://dlmf.nist.gov/4.45.E13 4.45.E13] || [[Item:Q2022|<math>\atan@@{x} = 16\atan@@{x_{4}}</math>]] || <code>arctan(x)= 16*arctan(x[4])</code> || <code>ArcTan[x]= 16*ArcTan[Subscript[x, 4]]</code> || Failure || Failure || <div class="toccolours mw-collapsible mw-collapsed">Fail<div class="mw-collapsible-content"><code>-18.29958778-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 1}</code><br><code>-17.97783722-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 2}</code><br><code>-17.83594017-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 3}</code><br><code>-18.29958778+5.129239518*I <- {x[4] = 2^(1/2)-I*2^(1/2), x = 1}</code><br>... skip entries to safe data<br></div></div> || Successful
|-
|-
| [https://dlmf.nist.gov/4.45.E15 4.45.E15] || [[Item:Q2024|<math>\ln@@{z} = \ln@@{|z|}+i\phase@@{z}</math>]] || <code>ln(z)= ln(abs(z))+ I*argument(z)</code> || <code>Log[z]= Log[Abs[z]]+ I*Arg[z]</code> || Failure || Successful || Skip || -  
| [https://dlmf.nist.gov/4.45.E15 4.45.E15] || [[Item:Q2024|<math>\ln@@{z} = \ln@@{|z|}+i\phase@@{z}</math>]] || <code>ln(z)= ln(abs(z))+ I*argument(z)</code> || <code>Log[z]= Log[Abs[z]]+ I*Arg[z]</code> || Failure || Successful || Skip || -  

Latest revision as of 14:35, 19 January 2020

DLMF Formula Maple Mathematica Symbolic
Maple
Symbolic
Mathematica
Numeric
Maple
Numeric
Mathematica
4.2.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \genlog{a}@@{z} = \ifrac{\ln@@{z}}{\ln@@{a}}} log[a](z)=(ln(z))/(ln(a)) Log[a,z]=Divide[Log[z],Log[a]] Successful Successful - -
4.2.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \genlog{a}@@{z} = \frac{\genlog{b}@@{z}}{\genlog{b}@@{a}}} log[a](z)=(log[b](z))/(log[b](a)) Log[a,z]=Divide[Log[b,z],Log[b,a]] Successful Successful - -
4.2.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \genlog{a}@@{b} = \frac{1}{\genlog{b}@@{a}}} log[a](b)=(1)/(log[b](a)) Log[a,b]=Divide[1,Log[b,a]] Successful Successful - -
4.2.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{e} = 1} ln(exp(1))= 1 Log[E]= 1 Successful Successful - -
4.2.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{1}^{e}\frac{\diff{t}}{t} = 1} int((1)/(t), t = 1..exp(1))= 1 Integrate[Divide[1,t], {t, 1, E}]= 1 Successful Successful - -
4.2.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \genlog{e}@@{z} = \ln@@{z}} log[exp(1)](z)= ln(z) Log[E,z]= Log[z] Successful Successful - -
4.2.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \genlog{10}@@{z} = \ifrac{(\ln@@{z})}{(\ln@@{10})}} log[10](z)=(ln(z))/(ln(10)) Log[10,z]=Divide[Log[z],Log[10]] Successful Successful - -
4.2.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ifrac{(\ln@@{z})}{(\ln@@{10})} = (\genlog{10}@@{e})\ln@@{z}} (ln(z))/(ln(10))=(log[10](exp(1)))* ln(z) Divide[Log[z],Log[10]]=(Log[10,E])* Log[z] Successful Successful - -
4.2.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{z} = (\ln@@{10})\genlog{10}@@{z}} ln(z)=(ln(10))* log[10](z) Log[z]=(Log[10])* Log[10,z] Successful Successful - -
4.2.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \exp@{z+2\pi i} = \exp@@{z}} exp(z + 2*Pi*I)= exp(z) Exp[z + 2*Pi*I]= Exp[z] Successful Successful - -
4.2.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \exp@{-z} = 1/\exp@{z}} exp(- z)= 1/ exp(z) Exp[- z]= 1/ Exp[z] Successful Successful - -
4.2.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\exp@@{z}| = \exp@{\realpart@@{z}}} abs(exp(z))= exp(Re(z)) Abs[Exp[z]]= Exp[Re[z]] Successful Successful - -
4.2.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \phase@{\exp@@{z}} = \imagpart@@{z}+2k\pi} argument(exp(z))= Im(z)+ 2*k*Pi Arg[Exp[z]]= Im[z]+ 2*k*Pi Failure Failure
Fail
-18.84955592 <- {z = 2^(1/2)+I*2^(1/2), k = 3}
-18.84955592 <- {z = 2^(1/2)-I*2^(1/2), k = 3}
-18.84955592 <- {z = -2^(1/2)-I*2^(1/2), k = 3}
-18.84955592 <- {z = -2^(1/2)+I*2^(1/2), k = 3}
Fail
-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
-18.84955592153876 <- {Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.2.E24 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \exp@@{z} = e^{x}\cos@@{y}+ie^{x}\sin@@{y}} exp(z)= exp(x)*cos(y)+ I*exp(x)*sin(y) Exp[z]= Exp[x]*Cos[y]+ I*Exp[x]*Sin[y] Failure Failure
Fail
-.8272584772+1.775573363*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
1.772639846+1.591201978*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
3.332514076+3.679324696*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-3.350888586-2.154747662*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[-0.8272584783533998, 1.7755733643246545] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.7726398453192989, 1.591201979498678] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[3.332514075382279, 3.679324697962366] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-3.3508885868787868, -2.154747660864471] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.2.E26 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z^{a} = \exp@{a\Ln@@{z}}} (z)^(a)= exp(a*ln(z)) (z)^(a)= Exp[a*Log[z]] Successful Failure - Successful
4.2.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z^{a} = \exp@{a\ln@@{z}}} (z)^(a)= exp(a*ln(z)) (z)^(a)= Exp[a*Log[z]] Successful Successful - -
4.2.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |z^{a}| = |z|^{\realpart@@{a}}\exp@{-(\imagpart@@{a})\phase@@{z}}} abs((z)^(a))=(abs(z))^(Re(a))* exp(-(Im(a))* argument(z)) Abs[(z)^(a)]=(Abs[z])^(Re[a])* Exp[-(Im[a])* Arg[z]] Failure Failure Successful Successful
4.2.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \phase@{z^{a}} = (\realpart@@{a})\phase@@{z}+(\imagpart@@{a})\ln@@{|z|}} argument((z)^(a))=(Re(a))* argument(z)+(Im(a))* ln(abs(z)) Arg[(z)^(a)]=(Re[a])* Arg[z]+(Im[a])* Log[Abs[z]] Failure Failure
Fail
-6.283185309 <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
6.283185309 <- {a = 2^(1/2)-I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
6.283185309 <- {a = -2^(1/2)-I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
-6.283185309 <- {a = -2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
Fail
-6.283185307179586 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
6.283185307179586 <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
6.283185307179586 <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
-6.283185307179586 <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
4.2#Ex2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \phase@{z^{a}} = a\phase@@{z}} argument((z)^(a))= a*argument(z) Arg[(z)^(a)]= a*Arg[z] Failure Failure
Fail
.980258143-1.110720734*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
.9802581426+1.110720734*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
.980258144+3.332162204*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-5.302927166-3.332162204*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.9802581434685473, -1.1107207345395915] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.9802581434685472, 1.1107207345395915] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.9802581434685469, 3.332162203618774] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-5.302927163711039, -3.332162203618774] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.2.E32 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{z} = \exp@@{z}} exp(z)= exp(z) Exp[z]= Exp[z] Successful Successful - -
4.2.E33 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{z} = (\exp@@{z})\exp@{2kz\pi\iunit}} exp(z)=(exp(z))* exp(2*k*z*Pi*I) Exp[z]=(Exp[z])* Exp[2*k*z*Pi*I] Failure Failure
Fail
.6414354628+4.062928650*I <- {z = 2^(1/2)+I*2^(1/2), k = 3}
-.1544020768e13-.1710664597e12*I <- {z = 2^(1/2)-I*2^(1/2), k = 3}
.8993679173e11+.1849553851e11*I <- {z = -2^(1/2)-I*2^(1/2), k = 3}
.3791252193e-1+.2401424313*I <- {z = -2^(1/2)+I*2^(1/2), k = 3}
Fail
Complex[0.6414354615731531, 4.062928651501303] <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.5440207807554412*^12, -1.710664745395911*^11] <- {Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[8.993679264986926*^10, 1.8495537828408436*^10] <- {Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.03791252182632387, 0.24014243117514714] <- {Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.2.E36 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle -\pi <= \imagpart@@{\left(\frac{1}{a}\Ln@@{w}\right)}} - Pi < = Im((1)/(a)*ln(w)) - Pi < = Im[Divide[1,a]*Log[w]] Failure Failure Successful Successful
4.2.E36 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \imagpart@@{\left(\frac{1}{a}\Ln@@{w}\right)} <= \pi} Im((1)/(a)*ln(w))< = Pi Im[Divide[1,a]*Log[w]]< = Pi Failure Failure Successful Successful
4.4.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{1} = 0} ln(1)= 0 Log[1]= 0 Successful Successful - -
4.4.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{-1+\iunit 0} = +\pi\iunit} ln(- 1 + I*0)= + Pi*I Log[- 1 + I*0]= + Pi*I Successful Successful - -
4.4.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{-1-\iunit 0} = -\pi\iunit} ln(- 1 - I*0)= - Pi*I Log[- 1 - I*0]= - Pi*I Failure Failure
Fail
6.283185308*I <- {}
Fail
Complex[0.0, 6.283185307179586] <- {}
4.4.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{+\iunit} = +\tfrac{1}{2}\pi\iunit} ln(+ I)= +(1)/(2)*Pi*I Log[+ I]= +Divide[1,2]*Pi*I Successful Successful - -
4.4.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{-\iunit} = -\tfrac{1}{2}\pi\iunit} ln(- I)= -(1)/(2)*Pi*I Log[- I]= -Divide[1,2]*Pi*I Successful Successful - -
4.4.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{+\pi\iunit} = -1} exp(+ Pi*I)= - 1 Exp[+ Pi*I]= - 1 Successful Successful - -
4.4.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{-\pi\iunit} = -1} exp(- Pi*I)= - 1 Exp[- Pi*I]= - 1 Successful Successful - -
4.4.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{+\pi\iunit/2} = +\iunit} exp(+ Pi*I/ 2)= + I Exp[+ Pi*I/ 2]= + I Successful Successful - -
4.4.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{-\pi\iunit/2} = -\iunit} exp(- Pi*I/ 2)= - I Exp[- Pi*I/ 2]= - I Successful Successful - -
4.4.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{2\pi k\iunit} = 1} exp(2*Pi*k*I)= 1 Exp[2*Pi*k*I]= 1 Successful Failure - Successful
4.4.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{+\pi\iunit/3} = \frac{1}{2}+\iunit\frac{\sqrt{3}}{2}} exp(+ Pi*I/ 3)=(1)/(2)+ I*(sqrt(3))/(2) Exp[+ Pi*I/ 3]=Divide[1,2]+ I*Divide[Sqrt[3],2] Successful Successful - -
4.4.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{-\pi\iunit/3} = \frac{1}{2}-\iunit\frac{\sqrt{3}}{2}} exp(- Pi*I/ 3)=(1)/(2)- I*(sqrt(3))/(2) Exp[- Pi*I/ 3]=Divide[1,2]- I*Divide[Sqrt[3],2] Successful Successful - -
4.4.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{+ 2\pi\iunit/3} = -\frac{1}{2}+\iunit\frac{\sqrt{3}}{2}} exp(+ 2*Pi*I/ 3)= -(1)/(2)+ I*(sqrt(3))/(2) Exp[+ 2*Pi*I/ 3]= -Divide[1,2]+ I*Divide[Sqrt[3],2] Successful Successful - -
4.4.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{- 2\pi\iunit/3} = -\frac{1}{2}-\iunit\frac{\sqrt{3}}{2}} exp(- 2*Pi*I/ 3)= -(1)/(2)- I*(sqrt(3))/(2) Exp[- 2*Pi*I/ 3]= -Divide[1,2]- I*Divide[Sqrt[3],2] Successful Successful - -
4.4.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{+\pi\iunit/4} = \frac{1}{\sqrt{2}}+\iunit\frac{1}{\sqrt{2}}} exp(+ Pi*I/ 4)=(1)/(sqrt(2))+ I*(1)/(sqrt(2)) Exp[+ Pi*I/ 4]=Divide[1,Sqrt[2]]+ I*Divide[1,Sqrt[2]] Successful Successful - -
4.4.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{-\pi\iunit/4} = \frac{1}{\sqrt{2}}-\iunit\frac{1}{\sqrt{2}}} exp(- Pi*I/ 4)=(1)/(sqrt(2))- I*(1)/(sqrt(2)) Exp[- Pi*I/ 4]=Divide[1,Sqrt[2]]- I*Divide[1,Sqrt[2]] Successful Successful - -
4.4.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{+ 3\pi\iunit/4} = -\frac{1}{\sqrt{2}}+\iunit\frac{1}{\sqrt{2}}} exp(+ 3*Pi*I/ 4)= -(1)/(sqrt(2))+ I*(1)/(sqrt(2)) Exp[+ 3*Pi*I/ 4]= -Divide[1,Sqrt[2]]+ I*Divide[1,Sqrt[2]] Successful Successful - -
4.4.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{- 3\pi\iunit/4} = -\frac{1}{\sqrt{2}}-\iunit\frac{1}{\sqrt{2}}} exp(- 3*Pi*I/ 4)= -(1)/(sqrt(2))- I*(1)/(sqrt(2)) Exp[- 3*Pi*I/ 4]= -Divide[1,Sqrt[2]]- I*Divide[1,Sqrt[2]] Successful Successful - -
4.4.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \iunit^{+\iunit} = e^{-\pi/2}} (I)^(+ I)= exp(- Pi/ 2) (I)^(+ I)= Exp[- Pi/ 2] Successful Successful - -
4.4.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \iunit^{-\iunit} = e^{+\pi/2}} (I)^(- I)= exp(+ Pi/ 2) (I)^(- I)= Exp[+ Pi/ 2] Successful Successful - -
4.4.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{x\to\infty}x^{-a}\ln@@{x} = 0} limit((x)^(- a)* ln(x), x = infinity)= 0 Limit[(x)^(- a)* Log[x], x -> Infinity]= 0 Successful Failure - Successful
4.4.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{x\to 0}x^{a}\ln@@{x} = 0} limit((x)^(a)* ln(x), x = 0)= 0 Limit[(x)^(a)* Log[x], x -> 0]= 0 Failure Failure Skip Successful
4.4.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{n\to\infty}\left(\left(\sum^{n}_{k=1}\frac{1}{k}\right)-\ln@@{n}\right) = \EulerConstant} limit((sum((1)/(k), k = 1..n))- ln(n), n = infinity)= gamma Limit[(Sum[Divide[1,k], {k, 1, n}])- Log[n], n -> Infinity]= EulerGamma Successful Successful - -
4.5.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{x}{1+x} < \ln@{1+x}} (x)/(1 + x)< ln(1 + x) Divide[x,1 + x]< Log[1 + x] Failure Failure Skip Successful
4.5.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{1+x} < x} ln(1 + x)< x Log[1 + x]< x Failure Failure Skip Successful
4.5.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle x < -\ln@{1-x}} x < - ln(1 - x) x < - Log[1 - x] Failure Failure Skip Successful
4.5.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle -\ln@{1-x} < \frac{x}{1-x}} - ln(1 - x)<(x)/(1 - x) - Log[1 - x]<Divide[x,1 - x] Failure Failure Skip Successful
4.5.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\ln@{1-x}| < \tfrac{3}{2}x} abs(ln(1 - x))<(3)/(2)*x Abs[Log[1 - x]]<Divide[3,2]*x Failure Failure Error Successful
4.5.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{x} <= x-1} ln(x)< = x - 1 Log[x]< = x - 1 Failure Failure Successful Successful
4.5.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{x} <= a(x^{1/a}-1)} ln(x)< = a*((x)^(1/ a)- 1) Log[x]< = a*((x)^(1/ a)- 1) Failure Failure Successful Successful
4.5.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\ln@{1+z}| <= -\ln@{1-|z|}} abs(ln(1 + z))< = - ln(1 -abs(z)) Abs[Log[1 + z]]< = - Log[1 -Abs[z]] Failure Failure Successful Successful
4.7.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\ln@@{z} = \frac{1}{z}} diff(ln(z), z)=(1)/(z) D[Log[z], z]=Divide[1,z] Successful Successful - -
4.7.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\Ln@@{z} = \frac{1}{z}} diff(ln(z), z)=(1)/(z) D[Log[z], z]=Divide[1,z] Successful Successful - -
4.7.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[n]{}{z}\ln@@{z} = (-1)^{n-1}(n-1)!z^{-n}} diff(ln(z), [z$(n)])=(- 1)^(n - 1)*factorial(n - 1)*(z)^(- n) D[Log[z], {z, n}]=(- 1)^(n - 1)*(n - 1)!*(z)^(- n) Failure Failure Successful Successful
4.7.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[n]{}{z}\Ln@@{z} = (-1)^{n-1}(n-1)!z^{-n}} diff(ln(z), [z$(n)])=(- 1)^(n - 1)*factorial(n - 1)*(z)^(- n) D[Log[z], {z, n}]=(- 1)^(n - 1)*(n - 1)!*(z)^(- n) Failure Failure Successful Successful
4.7.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}e^{z} = e^{z}} diff(exp(z), z)= exp(z) D[Exp[z], z]= Exp[z] Successful Successful - -
4.7.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}e^{az} = ae^{az}} diff(exp(a*z), z)= a*exp(a*z) D[Exp[a*z], z]= a*Exp[a*z] Successful Successful - -
4.7.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}a^{z} = a^{z}\ln@@{a}} diff((a)^(z), z)= (a)^(z)* ln(a) D[(a)^(z), z]= (a)^(z)* Log[a] Successful Failure - Successful
4.7.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}z^{a} = az^{a-1}} diff((z)^(a), z)= a*(z)^(a - 1) D[(z)^(a), z]= a*(z)^(a - 1) Successful Successful - -
4.7.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[2]{w}{z} = aw} diff(w, [z$(2)])= a*w D[w, {z, 2}]= a*w Failure Failure Skip Successful
4.8.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Ln@{z_{1}z_{2}} = \Ln@@{z_{1}}+\Ln@@{z_{2}}} ln(z[1]*z[2])= ln(z[1])+ ln(z[2]) Log[Subscript[z, 1]*Subscript[z, 2]]= Log[Subscript[z, 1]]+ Log[Subscript[z, 2]] Failure Failure
Fail
.4e-9+6.283185307*I <- {z[1] = 2^(1/2)-I*2^(1/2), z[2] = -2^(1/2)-I*2^(1/2)}
.4e-9+6.283185307*I <- {z[1] = -2^(1/2)-I*2^(1/2), z[2] = 2^(1/2)-I*2^(1/2)}
0.+6.283185307*I <- {z[1] = -2^(1/2)-I*2^(1/2), z[2] = -2^(1/2)-I*2^(1/2)}
0.-6.283185307*I <- {z[1] = -2^(1/2)+I*2^(1/2), z[2] = -2^(1/2)+I*2^(1/2)}
Fail
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.8.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{z_{1}z_{2}} = \ln@@{z_{1}}+\ln@@{z_{2}}} ln(z[1]*z[2])= ln(z[1])+ ln(z[2]) Log[Subscript[z, 1]*Subscript[z, 2]]= Log[Subscript[z, 1]]+ Log[Subscript[z, 2]] Failure Failure Skip
Fail
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
4.8.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Ln@@{\frac{z_{1}}{z_{2}}} = \Ln@@{z_{1}}-\Ln@@{z_{2}}} ln((z[1])/(z[2]))= ln(z[1])- ln(z[2]) Log[Divide[Subscript[z, 1],Subscript[z, 2]]]= Log[Subscript[z, 1]]- Log[Subscript[z, 2]] Failure Failure
Fail
0.+6.283185307*I <- {z[1] = 2^(1/2)-I*2^(1/2), z[2] = -2^(1/2)+I*2^(1/2)}
0.+6.283185307*I <- {z[1] = -2^(1/2)-I*2^(1/2), z[2] = 2^(1/2)+I*2^(1/2)}
0.+6.283185307*I <- {z[1] = -2^(1/2)-I*2^(1/2), z[2] = -2^(1/2)+I*2^(1/2)}
0.-6.283185307*I <- {z[1] = -2^(1/2)+I*2^(1/2), z[2] = -2^(1/2)-I*2^(1/2)}
Fail
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
4.8.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{\frac{z_{1}}{z_{2}}} = \ln@@{z_{1}}-\ln@@{z_{2}}} ln((z[1])/(z[2]))= ln(z[1])- ln(z[2]) Log[Divide[Subscript[z, 1],Subscript[z, 2]]]= Log[Subscript[z, 1]]- Log[Subscript[z, 2]] Failure Failure Skip
Fail
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 6.283185307179586] <- {Rule[Subscript[z, 1], Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[Subscript[z, 2], Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
4.8.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Ln@{z^{n}} = n\Ln@@{z}} ln((z)^(n))= n*ln(z) Log[(z)^(n)]= n*Log[z] Failure Failure
Fail
0.+6.283185307*I <- {z = -2^(1/2)-I*2^(1/2), n = 3}
0.-6.283185307*I <- {z = -2^(1/2)+I*2^(1/2), n = 3}
Fail
Complex[0.0, 6.283185307179586] <- {Rule[n, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -6.283185307179586] <- {Rule[n, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.8.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{z^{n}} = n\ln@@{z}} ln((z)^(n))= n*ln(z) Log[(z)^(n)]= n*Log[z] Failure Failure Skip Successful
4.8.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{\frac{1}{z}} = -\ln@@{z}} ln((1)/(z))= - ln(z) Log[Divide[1,z]]= - Log[z] Failure Failure Skip Successful
4.8.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Ln@{\exp@@{z}} = z+2k\pi\iunit} ln(exp(z))= z + 2*k*Pi*I Log[Exp[z]]= z + 2*k*Pi*I Failure Failure
Fail
0.-18.84955592*I <- {z = 2^(1/2)+I*2^(1/2), k = 3}
0.-18.84955592*I <- {z = 2^(1/2)-I*2^(1/2), k = 3}
0.-18.84955592*I <- {z = -2^(1/2)-I*2^(1/2), k = 3}
0.-18.84955592*I <- {z = -2^(1/2)+I*2^(1/2), k = 3}
Fail
Complex[0.0, -18.84955592153876] <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -18.84955592153876] <- {Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -18.84955592153876] <- {Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -18.84955592153876] <- {Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.8.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{\exp@@{z}} = z} ln(exp(z))= z Log[Exp[z]]= z Failure Failure Skip Successful
4.8.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \exp@{\ln@@{z}} = \exp@{\Ln@@{z}}} exp(ln(z))= exp(ln(z)) Exp[Log[z]]= Exp[Log[z]] Successful Successful - -
4.8.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \exp@{\Ln@@{z}} = z} exp(ln(z))= z Exp[Log[z]]= z Successful Successful - -
4.8.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Ln@{a^{z}} = z\Ln@@{a}+2k\pi\iunit} ln((a)^(z))= z*ln(a)+ 2*k*Pi*I Log[(a)^(z)]= z*Log[a]+ 2*k*Pi*I Failure Failure
Fail
0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}
0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 3}
0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2), k = 3}
0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2), k = 3}
... skip entries to safe data
Fail
Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.3877787807814457*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[4.440892098500626*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.8.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{a^{z}} = z\ln@@{a}+2k\pi\iunit} ln((a)^(z))= z*ln(a)+ 2*k*Pi*I Log[(a)^(z)]= z*Log[a]+ 2*k*Pi*I Failure Failure
Fail
0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 1}
0.-12.56637062*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 2}
0.-18.84955592*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), k = 3}
0.-6.283185308*I <- {a = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), k = 1}
... skip entries to safe data
Fail
Complex[1.1102230246251565*^-16, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.1102230246251565*^-16, -12.566370614359172] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.1102230246251565*^-16, -18.84955592153876] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -6.283185307179586] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.8.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{a^{x}} = x\ln@@{a}} ln((a)^(x))= x*ln(a) Log[(a)^(x)]= x*Log[a] Failure Failure Successful Successful
4.10.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\frac{\diff{z}}{z} = \ln@@{z}} int((1)/(z), z)= ln(z) Integrate[Divide[1,z], z]= Log[z] Successful Successful - -
4.10.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\ln@@{z}\diff{z} = z\ln@@{z}-z} int(ln(z), z)= z*ln(z)- z Integrate[Log[z], z]= z*Log[z]- z Successful Successful - -
4.10.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int z^{n}\ln@@{z}\diff{z} = \frac{z^{n+1}}{n+1}\ln@@{z}-\frac{z^{n+1}}{(n+1)^{2}}} int((z)^(n)* ln(z), z)=((z)^(n + 1))/(n + 1)*ln(z)-((z)^(n + 1))/((n + 1)^(2)) Integrate[(z)^(n)* Log[z], z]=Divide[(z)^(n + 1),n + 1]*Log[z]-Divide[(z)^(n + 1),(n + 1)^(2)] Successful Successful - -
4.10.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\frac{\diff{z}}{z\ln@@{z}} = \ln@{\ln@@{z}}} int((1)/(z*ln(z)), z)= ln(ln(z)) Integrate[Divide[1,z*Log[z]], z]= Log[Log[z]] Successful Successful - -
4.10.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{1}\frac{\ln@@{t}}{1-t}\diff{t} = -\frac{\pi^{2}}{6}} int((ln(t))/(1 - t), t = 0..1)= -((Pi)^(2))/(6) Integrate[Divide[Log[t],1 - t], {t, 0, 1}]= -Divide[(Pi)^(2),6] Successful Successful - -
4.10.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{1}\frac{\ln@@{t}}{1+t}\diff{t} = -\frac{\pi^{2}}{12}} int((ln(t))/(1 + t), t = 0..1)= -((Pi)^(2))/(12) Integrate[Divide[Log[t],1 + t], {t, 0, 1}]= -Divide[(Pi)^(2),12] Successful Successful - -
4.10.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int e^{az}\diff{z} = \frac{e^{az}}{a}} int(exp(a*z), z)=(exp(a*z))/(a) Integrate[Exp[a*z], z]=Divide[Exp[a*z],a] Successful Successful - -
4.10.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\frac{\diff{z}}{e^{az}+b} = \frac{1}{ab}(az-\ln@{e^{az}+b})} int((1)/(exp(a*z)+ b), z)=(1)/(a*b)*(a*z - ln(exp(a*z)+ b)) Integrate[Divide[1,Exp[a*z]+ b], z]=Divide[1,a*b]*(a*z - Log[Exp[a*z]+ b]) Failure Successful Skip -
4.10.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\frac{e^{az}-1}{e^{az}+1}\diff{z} = \frac{2}{a}\ln@{e^{az/2}+e^{-az/2}}} int((exp(a*z)- 1)/(exp(a*z)+ 1), z)=(2)/(a)*ln(exp(a*z/ 2)+ exp(- a*z/ 2)) Integrate[Divide[Exp[a*z]- 1,Exp[a*z]+ 1], z]=Divide[2,a]*Log[Exp[a*z/ 2]+ Exp[- a*z/ 2]] Failure Failure Skip
Fail
Complex[-4.442882938158366, -4.442882938158366] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[4.442882938158366, -4.442882938158366] <- {Rule[a, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[4.442882938158366, 4.442882938158366] <- {Rule[a, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-4.442882938158366, 4.442882938158366] <- {Rule[a, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
4.10.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{-\infty}^{\infty}e^{-cx^{2}}\diff{x} = \sqrt{\frac{\pi}{c}}} int(exp(- c*(x)^(2)), x = - infinity..infinity)=sqrt((Pi)/(c)) Integrate[Exp[- c*(x)^(2)], {x, - Infinity, Infinity}]=Sqrt[Divide[Pi,c]] Successful Failure - Skip
4.10.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\ln@@{2}}\frac{xe^{x}}{e^{x}-1}\diff{x} = \frac{\pi^{2}}{12}} int((x*exp(x))/(exp(x)- 1), x = 0..ln(2))=((Pi)^(2))/(12) Integrate[Divide[x*Exp[x],Exp[x]- 1], {x, 0, Log[2]}]=Divide[(Pi)^(2),12] Successful Successful - -
4.10.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\infty}\frac{\diff{x}}{e^{x}+1} = \ln@@{2}} int((1)/(exp(x)+ 1), x = 0..infinity)= ln(2) Integrate[Divide[1,Exp[x]+ 1], {x, 0, Infinity}]= Log[2] Successful Successful - -
4.12.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \phi(x) = \ln@{x+1}} phi*(x)= ln(x + 1) \[Phi]*(x)= Log[x + 1] Failure Failure Skip Successful
4.12.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \psi(x) = \ell+\ln^{(\ell)}@@{x}} psi*(x)= ell + subs( temp=x, diff( ln(temp), temp$(ell) ) ) \[Psi]*(x)= \[ScriptL]+ (D[Log[temp], {temp, \[ScriptL]}]/.temp-> x) Failure Failure
Fail
.454653676+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 1, x = 3/2}
.565764787+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 2, x = 3/2}
-1.471272250+2.121320343*I <- {psi = 2^(1/2)+I*2^(1/2), ell = 3, x = 3/2}
.454653676-2.121320343*I <- {psi = 2^(1/2)-I*2^(1/2), ell = 1, x = 3/2}
... skip entries to safe data
Fail
Complex[0.45465367689297564, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.5657647880040868, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 2], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.4712722490329502, 2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 3], Rule[ψ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.45465367689297564, -2.1213203435596424] <- {Rule[x, Rational[3, 2]], Rule[ℓ, 1], Rule[ψ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.13.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle We^{W} = x} W*exp(W)= x W*Exp[W]= x Failure Failure
Fail
-5.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 1}
-6.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 2}
-7.838722068+6.652975529*I <- {W = 2^(1/2)+I*2^(1/2), x = 3}
-5.838722068-6.652975529*I <- {W = 2^(1/2)-I*2^(1/2), x = 1}
... skip entries to safe data
Fail
Complex[-5.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}
Complex[-6.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}
Complex[-7.838722072781763, 6.652975531039188] <- {Rule[W, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}
Complex[-5.838722072781763, -6.652975531039188] <- {Rule[W, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}
... skip entries to safe data
4.13#Ex1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \LambertWp@{-1/e} = \LambertWm@{-1/e}} LambertW(0, - 1/ exp(1))= LambertW(-1, - 1/ exp(1)) ProductLog[0, - 1/ E]= ProductLog[-1, - 1/ E] Successful Successful - -
4.13#Ex1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \LambertWm@{-1/e} = -1} LambertW(-1, - 1/ exp(1))= - 1 ProductLog[-1, - 1/ E]= - 1 Successful Successful - -
4.13#Ex2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \LambertWp@{0} = 0} LambertW(0, 0)= 0 ProductLog[0, 0]= 0 Successful Successful - -
4.13#Ex3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \LambertWp@{e} = 1} LambertW(0, exp(1))= 1 ProductLog[0, E]= 1 Successful Successful - -
4.13#Ex4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle U+\ln@@{U} = x} U + ln(U)= x U + Log[U]= x Failure Failure
Fail
1.107360742+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 1}
.107360742+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}
-.892639258+2.199611725*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}
1.107360742-2.199611725*I <- {U = 2^(1/2)-I*2^(1/2), x = 1}
... skip entries to safe data
Fail
Complex[1.1073607429330403, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}
Complex[0.10736074293304043, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}
Complex[-0.8926392570669596, 2.199611725770543] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}
Complex[1.1073607429330403, -2.199611725770543] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}
... skip entries to safe data
4.13#Ex5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle U = U(x)} U = U*(x) U = U*(x) Failure Failure
Fail
-1.414213562-1.414213562*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}
-2.828427124-2.828427124*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}
-1.414213562+1.414213562*I <- {U = 2^(1/2)-I*2^(1/2), x = 2}
-2.828427124+2.828427124*I <- {U = 2^(1/2)-I*2^(1/2), x = 3}
... skip entries to safe data
Fail
Complex[-1.4142135623730951, -1.4142135623730951] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}
Complex[-2.8284271247461903, -2.8284271247461903] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}
Complex[-1.4142135623730951, 1.4142135623730951] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 2]}
Complex[-2.8284271247461903, 2.8284271247461903] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 3]}
... skip entries to safe data
4.13#Ex5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle U(x) = \LambertW@{e^{x}}} U*(x)= LambertW(exp(x)) U*(x)= ProductLog[Exp[x]] Failure Failure
Fail
.414213562+1.414213562*I <- {U = 2^(1/2)+I*2^(1/2), x = 1}
1.271281525+2.828427124*I <- {U = 2^(1/2)+I*2^(1/2), x = 2}
2.034700655+4.242640686*I <- {U = 2^(1/2)+I*2^(1/2), x = 3}
.414213562-1.414213562*I <- {U = 2^(1/2)-I*2^(1/2), x = 1}
... skip entries to safe data
Fail
Complex[0.41421356237309515, 1.4142135623730951] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 1]}
Complex[1.2712815257485788, 2.8284271247461903] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 2]}
Complex[2.0347006555499627, 4.242640687119286] <- {Rule[U, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[x, 3]}
Complex[0.41421356237309515, -1.4142135623730951] <- {Rule[U, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[x, 1]}
... skip entries to safe data
4.13.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{\LambertW}{x} = \frac{e^{-\LambertW}}{1+\LambertW}} diff(LambertW(x), =)*(exp(- LambertW($0)))/(1 + LambertW($0)) D[ProductLog[x], =]*Divide[Exp[- ProductLog[$0]],1 + ProductLog[$0]] Error Error - -
4.13.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \LambertWp@{x} = \sum_{n=1}^{\infty}(-1)^{n-1}\frac{n^{n-2}}{(n-1)!}x^{n}} LambertW(0, x)= sum((- 1)^(n - 1)*((n)^(n - 2))/(factorial(n - 1))*(x)^(n), n = 1..infinity) ProductLog[0, x]= Sum[(- 1)^(n - 1)*Divide[(n)^(n - 2),(n - 1)!]*(x)^(n), {n, 1, Infinity}] Failure Successful Skip -
4.13.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \LambertW@{-e^{-1-(t^{2}/2)}} = \sum_{n=0}^{\infty}(-1)^{n-1}c_{n}t^{n}} LambertW(- exp(- 1 -((t)^(2)/ 2)))= sum((- 1)^(n - 1)* c[n]*(t)^(n), n = 0..infinity) ProductLog[- Exp[- 1 -((t)^(2)/ 2)]]= Sum[(- 1)^(n - 1)* Subscript[c, n]*(t)^(n), {n, 0, Infinity}] Failure Failure Skip Successful
4.14.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{z} = \frac{e^{\iunit z}-e^{-\iunit z}}{2\iunit}} sin(z)=(exp(I*z)- exp(- I*z))/(2*I) Sin[z]=Divide[Exp[I*z]- Exp[- I*z],2*I] Successful Successful - -
4.14.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{z} = \frac{e^{\iunit z}+e^{-\iunit z}}{2}} cos(z)=(exp(I*z)+ exp(- I*z))/(2) Cos[z]=Divide[Exp[I*z]+ Exp[- I*z],2] Successful Successful - -
4.14.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{z}+ i\sin@@{z} = e^{+ iz}} cos(z)+ I*sin(z)= exp(+ I*z) Cos[z]+ I*Sin[z]= Exp[+ I*z] Successful Successful - -
4.14.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{z}- i\sin@@{z} = e^{- iz}} cos(z)- I*sin(z)= exp(- I*z) Cos[z]- I*Sin[z]= Exp[- I*z] Successful Successful - -
4.14.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{z} = \frac{\sin@@{z}}{\cos@@{z}}} tan(z)=(sin(z))/(cos(z)) Tan[z]=Divide[Sin[z],Cos[z]] Successful Successful - -
4.14.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csc@@{z} = \frac{1}{\sin@@{z}}} csc(z)=(1)/(sin(z)) Csc[z]=Divide[1,Sin[z]] Successful Successful - -
4.14.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sec@@{z} = \frac{1}{\cos@@{z}}} sec(z)=(1)/(cos(z)) Sec[z]=Divide[1,Cos[z]] Successful Successful - -
4.14.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@@{z} = \frac{\cos@@{z}}{\sin@@{z}}} cot(z)=(cos(z))/(sin(z)) Cot[z]=Divide[Cos[z],Sin[z]] Successful Successful - -
4.14.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{\cos@@{z}}{\sin@@{z}} = \frac{1}{\tan@@{z}}} (cos(z))/(sin(z))=(1)/(tan(z)) Divide[Cos[z],Sin[z]]=Divide[1,Tan[z]] Successful Successful - -
4.14.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{z+2k\pi} = \sin@@{z}} sin(z + 2*k*Pi)= sin(z) Sin[z + 2*k*Pi]= Sin[z] Failure Failure Successful Successful
4.14.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{z+2k\pi} = \cos@@{z}} cos(z + 2*k*Pi)= cos(z) Cos[z + 2*k*Pi]= Cos[z] Failure Failure Successful Successful
4.14.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@{z+k\pi} = \tan@@{z}} tan(z + k*Pi)= tan(z) Tan[z + k*Pi]= Tan[z] Failure Failure Successful Successful
4.15.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{x+iy} = \sin@{x+\tfrac{1}{2}\pi+iy}} cos(x + I*y)= sin(x +(1)/(2)*Pi + I*y) Cos[x + I*y]= Sin[x +Divide[1,2]*Pi + I*y] Successful Successful - -
4.15.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@{x+iy} = -\tan@{x+\tfrac{1}{2}\pi+iy}} cot(x + I*y)= - tan(x +(1)/(2)*Pi + I*y) Cot[x + I*y]= - Tan[x +Divide[1,2]*Pi + I*y] Successful Successful - -
4.15.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sec@{x+iy} = \csc@{x+\tfrac{1}{2}\pi+iy}} sec(x + I*y)= csc(x +(1)/(2)*Pi + I*y) Sec[x + I*y]= Csc[x +Divide[1,2]*Pi + I*y] Successful Successful - -
4.17.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{z\to 0}\frac{\sin@@{z}}{z} = 1} limit((sin(z))/(z), z = 0)= 1 Limit[Divide[Sin[z],z], z -> 0]= 1 Successful Successful - -
4.17.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{z\to 0}\frac{\tan@@{z}}{z} = 1} limit((tan(z))/(z), z = 0)= 1 Limit[Divide[Tan[z],z], z -> 0]= 1 Successful Successful - -
4.17.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{z\to 0}\frac{1-\cos@@{z}}{z^{2}} = \frac{1}{2}} limit((1 - cos(z))/((z)^(2)), z = 0)=(1)/(2) Limit[Divide[1 - Cos[z],(z)^(2)], z -> 0]=Divide[1,2] Successful Successful - -
4.18.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{2x}{\pi} <= \sin@@{x}} (2*x)/(Pi)< = sin(x) Divide[2*x,Pi]< = Sin[x] Failure Failure Skip Successful
4.18.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{x} <= x} sin(x)< = x Sin[x]< = x Failure Failure Skip Successful
4.18.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle x <= \tan@@{x}} x < = tan(x) x < = Tan[x] Failure Failure Skip Successful
4.18.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{x} <= \frac{\sin@@{x}}{x}} cos(x)< =(sin(x))/(x) Cos[x]< =Divide[Sin[x],x] Failure Failure Skip Successful
4.18.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{\sin@@{x}}{x} <= 1} (sin(x))/(x)< = 1 Divide[Sin[x],x]< = 1 Failure Failure Skip Successful
4.18.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \pi < \frac{\sin@{\pi x}}{x(1-x)}} Pi <(sin(Pi*x))/(x*(1 - x)) Pi <Divide[Sin[Pi*x],x*(1 - x)] Failure Failure Successful Successful
4.18.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{\sin@{\pi x}}{x(1-x)} <= 4} (sin(Pi*x))/(x*(1 - x))< = 4 Divide[Sin[Pi*x],x*(1 - x)]< = 4 Failure Failure Successful Successful
4.18.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\sinh@@{y}| <= |\sin@@{z}|\leq\cosh@@{y}} abs(sinh(y))< =abs(sin(z))<= cosh(y) Abs[Sinh[y]]< =Abs[Sin[z]]<= Cosh[y] Failure Failure Error Successful
4.18.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\sinh@@{y}| <= |\cos@@{z}|\leq\cosh@@{y}} abs(sinh(y))< =abs(cos(z))<= cosh(y) Abs[Sinh[y]]< =Abs[Cos[z]]<= Cosh[y] Failure Failure Error Successful
4.18.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\csc@@{z}| <= \csch@@{|y|}} abs(csc(z))< = csch(abs(y)) Abs[Csc[z]]< = Csch[Abs[y]] Failure Failure
Fail
.4602792559 <= .2757205648 <- {z = 2^(1/2)+I*2^(1/2), y = 2}
.4602792559 <= .9982156967e-1 <- {z = 2^(1/2)+I*2^(1/2), y = 3}
.4602792559 <= .2757205648 <- {z = 2^(1/2)-I*2^(1/2), y = 2}
.4602792559 <= .9982156967e-1 <- {z = 2^(1/2)-I*2^(1/2), y = 3}
... skip entries to safe data
Successful
4.18.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\cos@@{z}| <= \cosh@@{|z|}} abs(cos(z))< = cosh(abs(z)) Abs[Cos[z]]< = Cosh[Abs[z]] Failure Failure Successful Successful
4.18.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\sin@@{z}| <= \sinh@@{|z|}} abs(sin(z))< = sinh(abs(z)) Abs[Sin[z]]< = Sinh[Abs[z]] Failure Failure Successful Successful
4.18#Ex1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\cos@@{z}| < 2} abs(cos(z))< 2 Abs[Cos[z]]< 2 Failure Failure Successful Successful
4.18#Ex2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\sin@@{z}| <= \tfrac{6}{5}|z|} abs(sin(z))< =(6)/(5)*abs(z) Abs[Sin[z]]< =Divide[6,5]*Abs[z] Failure Failure Successful Successful
4.19.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{\frac{\sin@@{z}}{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n}2^{2n-1}\BernoullinumberB{2n}}{n(2n)!}z^{2n}} ln((sin(z))/(z))= sum(((- 1)^(n)* (2)^(2*n - 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity) Log[Divide[Sin[z],z]]= Sum[Divide[(- 1)^(n)* (2)^(2*n - 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}] Failure Failure Skip Successful
4.19.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{\cos@@{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n}2^{2n-1}(2^{2n}-1)\BernoullinumberB{2n}}{n(2n)!}z^{2n}} ln(cos(z))= sum(((- 1)^(n)* (2)^(2*n - 1)*((2)^(2*n)- 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity) Log[Cos[z]]= Sum[Divide[(- 1)^(n)* (2)^(2*n - 1)*((2)^(2*n)- 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}] Failure Failure Skip Successful
4.19.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{\frac{\tan@@{z}}{z}} = \sum_{n=1}^{\infty}\frac{(-1)^{n-1}2^{2n}(2^{2n-1}-1)\BernoullinumberB{2n}}{n(2n)!}z^{2n}} ln((tan(z))/(z))= sum(((- 1)^(n - 1)* (2)^(2*n)*((2)^(2*n - 1)- 1)* bernoulli(2*n))/(n*factorial(2*n))*(z)^(2*n), n = 1..infinity) Log[Divide[Tan[z],z]]= Sum[Divide[(- 1)^(n - 1)* (2)^(2*n)*((2)^(2*n - 1)- 1)* BernoulliB[2*n],n*(2*n)!]*(z)^(2*n), {n, 1, Infinity}] Failure Failure Skip Successful
4.20.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\sin@@{z} = \cos@@{z}} diff(sin(z), z)= cos(z) D[Sin[z], z]= Cos[z] Successful Successful - -
4.20.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\cos@@{z} = -\sin@@{z}} diff(cos(z), z)= - sin(z) D[Cos[z], z]= - Sin[z] Successful Successful - -
4.20.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\tan@@{z} = \sec^{2}@@{z}} diff(tan(z), z)= (sec(z))^(2) D[Tan[z], z]= (Sec[z])^(2) Successful Successful - -
4.20.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\csc@@{z} = -\csc@@{z}\cot@@{z}} diff(csc(z), z)= - csc(z)*cot(z) D[Csc[z], z]= - Csc[z]*Cot[z] Successful Successful - -
4.20.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\sec@@{z} = \sec@@{z}\tan@@{z}} diff(sec(z), z)= sec(z)*tan(z) D[Sec[z], z]= Sec[z]*Tan[z] Successful Successful - -
4.20.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\cot@@{z} = -\csc^{2}@@{z}} diff(cot(z), z)= - (csc(z))^(2) D[Cot[z], z]= - (Csc[z])^(2) Successful Successful - -
4.20.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[n]{}{z}\sin@@{z} = \sin@{z+\tfrac{1}{2}n\pi}} diff(sin(z), [z$(n)])= sin(z +(1)/(2)*n*Pi) D[Sin[z], {z, n}]= Sin[z +Divide[1,2]*n*Pi] Successful Successful - -
4.20.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[n]{}{z}\cos@@{z} = \cos@{z+\tfrac{1}{2}n\pi}} diff(cos(z), [z$(n)])= cos(z +(1)/(2)*n*Pi) D[Cos[z], {z, n}]= Cos[z +Divide[1,2]*n*Pi] Successful Successful - -
4.20.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[2]{w}{z}+a^{2}w = 0} diff(w, [z$(2)])+ (a)^(2)* w = 0 D[w, {z, 2}]+ (a)^(2)* w = 0 Failure Failure
Fail
-5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
-5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.20.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \left(\deriv{w}{z}\right)^{2}+a^{2}w^{2} = 1} (diff(w, z))^(2)+ (a)^(2)* (w)^(2)= 1 (D[w, z])^(2)+ (a)^(2)* (w)^(2)= 1 Failure Failure
Fail
-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.20.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{w}{z}-a^{2}w^{2} = 1} diff(w, z)- (a)^(2)* (w)^(2)= 1 D[w, z]- (a)^(2)* (w)^(2)= 1 Failure Failure
Fail
14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.20.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = A\cos@{az}+B\sin@{az}} w = A*cos(a*z)+ B*sin(a*z) w = A*Cos[a*z]+ B*Sin[a*z] Failure Failure Skip Skip
4.20.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = (1/a)\sin@{az+c}} w =(1/ a)* sin(a*z + c) w =(1/ a)* Sin[a*z + c] Failure Failure
Fail
-43.99146068+34.43827298*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.560620374+.384416402*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-.552876601+4.108989171*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
2.401710418+1.589052846*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-43.991460739515965, 34.43827305491785] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.5606203716754656, 0.38441640190707305] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-0.5528766038746884, 4.1089891749071095] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.4017104180648507, 1.5890528479992119] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.20.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = (1/a)\tan@{az+c}} w =(1/ a)* tan(a*z + c) w =(1/ a)* Tan[a*z + c] Failure Failure
Fail
1.060642513+1.060651152*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.097992560+1.014214371*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
1.770353735+1.772853405*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
1.045061232+1.116024928*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.0606425136739976, 1.0606511525471942] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.0979925605963208, 1.0142143722877455] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.7703537351803704, 1.7728534052480869] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.0450612330665354, 1.11602492841073] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{u}+\cos@@{u} = \sqrt{2}\sin@{u+\tfrac{1}{4}\pi}} sin(u)+ cos(u)=sqrt(2)*sin(u +(1)/(4)*Pi) Sin[u]+ Cos[u]=Sqrt[2]*Sin[u +Divide[1,4]*Pi] Successful Successful - -
4.21.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{u}-\cos@@{u} = \sqrt{2}\sin@{u-\tfrac{1}{4}\pi}} sin(u)- cos(u)=sqrt(2)*sin(u -(1)/(4)*Pi) Sin[u]- Cos[u]=Sqrt[2]*Sin[u -Divide[1,4]*Pi] Successful Successful - -
4.21.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sqrt{2}\sin@{u+\tfrac{1}{4}\pi} = +\sqrt{2}\cos@{u-\tfrac{1}{4}\pi}} sqrt(2)*sin(u +(1)/(4)*Pi)= +sqrt(2)*cos(u -(1)/(4)*Pi) Sqrt[2]*Sin[u +Divide[1,4]*Pi]= +Sqrt[2]*Cos[u -Divide[1,4]*Pi] Successful Successful - -
4.21.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sqrt{2}\sin@{u-\tfrac{1}{4}\pi} = -\sqrt{2}\cos@{u+\tfrac{1}{4}\pi}} sqrt(2)*sin(u -(1)/(4)*Pi)= -sqrt(2)*cos(u +(1)/(4)*Pi) Sqrt[2]*Sin[u -Divide[1,4]*Pi]= -Sqrt[2]*Cos[u +Divide[1,4]*Pi] Successful Successful - -
4.21.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{u+ v} = \sin@@{u}\cos@@{v}+\cos@@{u}\sin@@{v}} sin(u + v)= sin(u)*cos(v)+ cos(u)*sin(v) Sin[u + v]= Sin[u]*Cos[v]+ Cos[u]*Sin[v] Successful Successful - -
4.21.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{u- v} = \sin@@{u}\cos@@{v}-\cos@@{u}\sin@@{v}} sin(u - v)= sin(u)*cos(v)- cos(u)*sin(v) Sin[u - v]= Sin[u]*Cos[v]- Cos[u]*Sin[v] Successful Successful - -
4.21.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{u+ v} = \cos@@{u}\cos@@{v}-\sin@@{u}\sin@@{v}} cos(u + v)= cos(u)*cos(v)- sin(u)*sin(v) Cos[u + v]= Cos[u]*Cos[v]- Sin[u]*Sin[v] Successful Successful - -
4.21.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{u- v} = \cos@@{u}\cos@@{v}+\sin@@{u}\sin@@{v}} cos(u - v)= cos(u)*cos(v)+ sin(u)*sin(v) Cos[u - v]= Cos[u]*Cos[v]+ Sin[u]*Sin[v] Successful Successful - -
4.21.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@{u+ v} = \frac{\tan@@{u}+\tan@@{v}}{1-\tan@@{u}\tan@@{v}}} tan(u + v)=(tan(u)+ tan(v))/(1 - tan(u)*tan(v)) Tan[u + v]=Divide[Tan[u]+ Tan[v],1 - Tan[u]*Tan[v]] Successful Successful - -
4.21.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@{u- v} = \frac{\tan@@{u}-\tan@@{v}}{1+\tan@@{u}\tan@@{v}}} tan(u - v)=(tan(u)- tan(v))/(1 + tan(u)*tan(v)) Tan[u - v]=Divide[Tan[u]- Tan[v],1 + Tan[u]*Tan[v]] Successful Successful - -
4.21.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@{u+ v} = \frac{+\cot@@{u}\cot@@{v}-1}{\cot@@{u}+\cot@@{v}}} cot(u + v)=(+ cot(u)*cot(v)- 1)/(cot(u)+ cot(v)) Cot[u + v]=Divide[+ Cot[u]*Cot[v]- 1,Cot[u]+ Cot[v]] Successful Successful - -
4.21.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@{u- v} = \frac{-\cot@@{u}\cot@@{v}-1}{\cot@@{u}-\cot@@{v}}} cot(u - v)=(- cot(u)*cot(v)- 1)/(cot(u)- cot(v)) Cot[u - v]=Divide[- Cot[u]*Cot[v]- 1,Cot[u]- Cot[v]] Successful Successful - -
4.21.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{u}+\sin@@{v} = 2\sin@{\frac{u+v}{2}}\cos@{\frac{u-v}{2}}} sin(u)+ sin(v)= 2*sin((u + v)/(2))*cos((u - v)/(2)) Sin[u]+ Sin[v]= 2*Sin[Divide[u + v,2]]*Cos[Divide[u - v,2]] Successful Successful - -
4.21.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{u}-\sin@@{v} = 2\cos@{\frac{u+v}{2}}\sin@{\frac{u-v}{2}}} sin(u)- sin(v)= 2*cos((u + v)/(2))*sin((u - v)/(2)) Sin[u]- Sin[v]= 2*Cos[Divide[u + v,2]]*Sin[Divide[u - v,2]] Successful Successful - -
4.21.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{u}+\cos@@{v} = 2\cos@{\frac{u+v}{2}}\cos@{\frac{u-v}{2}}} cos(u)+ cos(v)= 2*cos((u + v)/(2))*cos((u - v)/(2)) Cos[u]+ Cos[v]= 2*Cos[Divide[u + v,2]]*Cos[Divide[u - v,2]] Successful Successful - -
4.21.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{u}-\cos@@{v} = -2\sin@{\frac{u+v}{2}}\sin@{\frac{u-v}{2}}} cos(u)- cos(v)= - 2*sin((u + v)/(2))*sin((u - v)/(2)) Cos[u]- Cos[v]= - 2*Sin[Divide[u + v,2]]*Sin[Divide[u - v,2]] Successful Successful - -
4.21.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{u}+\tan@@{v} = \frac{\sin@{u+ v}}{\cos@@{u}\cos@@{v}}} tan(u)+ tan(v)=(sin(u + v))/(cos(u)*cos(v)) Tan[u]+ Tan[v]=Divide[Sin[u + v],Cos[u]*Cos[v]] Successful Successful - -
4.21.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{u}-\tan@@{v} = \frac{\sin@{u- v}}{\cos@@{u}\cos@@{v}}} tan(u)- tan(v)=(sin(u - v))/(cos(u)*cos(v)) Tan[u]- Tan[v]=Divide[Sin[u - v],Cos[u]*Cos[v]] Successful Successful - -
4.21.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@@{u}+\cot@@{v} = \frac{\sin@{v+ u}}{\sin@@{u}\sin@@{v}}} cot(u)+ cot(v)=(sin(v + u))/(sin(u)*sin(v)) Cot[u]+ Cot[v]=Divide[Sin[v + u],Sin[u]*Sin[v]] Successful Successful - -
4.21.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@@{u}-\cot@@{v} = \frac{\sin@{v- u}}{\sin@@{u}\sin@@{v}}} cot(u)- cot(v)=(sin(v - u))/(sin(u)*sin(v)) Cot[u]- Cot[v]=Divide[Sin[v - u],Sin[u]*Sin[v]] Successful Successful - -
4.21.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin^{2}@@{z}+\cos^{2}@@{z} = 1} (sin(z))^(2)+ (cos(z))^(2)= 1 (Sin[z])^(2)+ (Cos[z])^(2)= 1 Successful Successful - -
4.21.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sec^{2}@@{z} = 1+\tan^{2}@@{z}} (sec(z))^(2)= 1 + (tan(z))^(2) (Sec[z])^(2)= 1 + (Tan[z])^(2) Successful Successful - -
4.21.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csc^{2}@@{z} = 1+\cot^{2}@@{z}} (csc(z))^(2)= 1 + (cot(z))^(2) (Csc[z])^(2)= 1 + (Cot[z])^(2) Successful Successful - -
4.21.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sin@@{u}\sin@@{v} = \cos@{u-v}-\cos@{u+v}} 2*sin(u)*sin(v)= cos(u - v)- cos(u + v) 2*Sin[u]*Sin[v]= Cos[u - v]- Cos[u + v] Successful Successful - -
4.21.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\cos@@{u}\cos@@{v} = \cos@{u-v}+\cos@{u+v}} 2*cos(u)*cos(v)= cos(u - v)+ cos(u + v) 2*Cos[u]*Cos[v]= Cos[u - v]+ Cos[u + v] Successful Successful - -
4.21.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sin@@{u}\cos@@{v} = \sin@{u-v}+\sin@{u+v}} 2*sin(u)*cos(v)= sin(u - v)+ sin(u + v) 2*Sin[u]*Cos[v]= Sin[u - v]+ Sin[u + v] Successful Successful - -
4.21.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin^{2}@@{u}-\sin^{2}@@{v} = \sin@{u+v}\sin@{u-v}} (sin(u))^(2)- (sin(v))^(2)= sin(u + v)*sin(u - v) (Sin[u])^(2)- (Sin[v])^(2)= Sin[u + v]*Sin[u - v] Successful Successful - -
4.21.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos^{2}@@{u}-\cos^{2}@@{v} = -\sin@{u+v}\sin@{u-v}} (cos(u))^(2)- (cos(v))^(2)= - sin(u + v)*sin(u - v) (Cos[u])^(2)- (Cos[v])^(2)= - Sin[u + v]*Sin[u - v] Successful Successful - -
4.21.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos^{2}@@{u}-\sin^{2}@@{v} = \cos@{u+v}\cos@{u-v}} (cos(u))^(2)- (sin(v))^(2)= cos(u + v)*cos(u - v) (Cos[u])^(2)- (Sin[v])^(2)= Cos[u + v]*Cos[u - v] Successful Successful - -
4.21.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{\frac{z}{2}} = +\left(\frac{1-\cos@@{z}}{2}\right)^{1/2}} sin((z)/(2))= +((1 - cos(z))/(2))^(1/ 2) Sin[Divide[z,2]]= +(Divide[1 - Cos[z],2])^(1/ 2) Failure Failure
Fail
-1.637854044-1.167010648*I <- {z = -2^(1/2)-I*2^(1/2)}
-1.637854044+1.167010648*I <- {z = -2^(1/2)+I*2^(1/2)}
Fail
Complex[-1.6378540442140963, -1.1670106484252494] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.6378540442140963, 1.1670106484252494] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.21.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{\frac{z}{2}} = -\left(\frac{1-\cos@@{z}}{2}\right)^{1/2}} sin((z)/(2))= -((1 - cos(z))/(2))^(1/ 2) Sin[Divide[z,2]]= -(Divide[1 - Cos[z],2])^(1/ 2) Failure Failure
Fail
1.637854044+1.167010648*I <- {z = 2^(1/2)+I*2^(1/2)}
1.637854044-1.167010648*I <- {z = 2^(1/2)-I*2^(1/2)}
Fail
Complex[1.6378540442140963, 1.1670106484252494] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.6378540442140963, -1.1670106484252494] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
4.21.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{\frac{z}{2}} = +\left(\frac{1+\cos@@{z}}{2}\right)^{1/2}} cos((z)/(2))= +((1 + cos(z))/(2))^(1/ 2) Cos[Divide[z,2]]= +(Divide[1 + Cos[z],2])^(1/ 2) Failure Failure Successful Successful
4.21.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{\frac{z}{2}} = -\left(\frac{1+\cos@@{z}}{2}\right)^{1/2}} cos((z)/(2))= -((1 + cos(z))/(2))^(1/ 2) Cos[Divide[z,2]]= -(Divide[1 + Cos[z],2])^(1/ 2) Failure Failure
Fail
1.916716266-.9972227728*I <- {z = 2^(1/2)+I*2^(1/2)}
1.916716266+.9972227728*I <- {z = 2^(1/2)-I*2^(1/2)}
1.916716266-.9972227728*I <- {z = -2^(1/2)-I*2^(1/2)}
1.916716266+.9972227728*I <- {z = -2^(1/2)+I*2^(1/2)}
Fail
Complex[1.916716265666014, -0.9972227733456656] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.916716265666014, 0.9972227733456656] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.916716265666014, -0.9972227733456656] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.916716265666014, 0.9972227733456656] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.21.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{\frac{z}{2}} = +\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2}} tan((z)/(2))= +((1 - cos(z))/(1 + cos(z)))^(1/ 2) Tan[Divide[z,2]]= +(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2) Failure Failure
Fail
-.8463685478-1.658064547*I <- {z = -2^(1/2)-I*2^(1/2)}
-.8463685478+1.658064547*I <- {z = -2^(1/2)+I*2^(1/2)}
Fail
Complex[-0.8463685477398917, -1.6580645472823399] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-0.8463685477398917, 1.6580645472823399] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.21.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{\frac{z}{2}} = -\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2}} tan((z)/(2))= -((1 - cos(z))/(1 + cos(z)))^(1/ 2) Tan[Divide[z,2]]= -(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2) Failure Failure
Fail
.8463685478+1.658064547*I <- {z = 2^(1/2)+I*2^(1/2)}
.8463685478-1.658064547*I <- {z = 2^(1/2)-I*2^(1/2)}
Fail
Complex[0.8463685477398917, 1.6580645472823399] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.8463685477398917, -1.6580645472823399] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
4.21.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle +\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2} = \frac{1-\cos@@{z}}{\sin@@{z}}} +((1 - cos(z))/(1 + cos(z)))^(1/ 2)=(1 - cos(z))/(sin(z)) +(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)=Divide[1 - Cos[z],Sin[z]] Failure Failure Skip
Fail
Complex[0.8463685477398916, 1.6580645472823403] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.8463685477398916, -1.6580645472823403] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.21.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle -\left(\frac{1-\cos@@{z}}{1+\cos@@{z}}\right)^{1/2} = \frac{1-\cos@@{z}}{\sin@@{z}}} -((1 - cos(z))/(1 + cos(z)))^(1/ 2)=(1 - cos(z))/(sin(z)) -(Divide[1 - Cos[z],1 + Cos[z]])^(1/ 2)=Divide[1 - Cos[z],Sin[z]] Failure Failure Skip
Fail
Complex[-0.8463685477398916, -1.6580645472823403] <- {Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.8463685477398916, 1.6580645472823403] <- {Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
4.21.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{1-\cos@@{z}}{\sin@@{z}} = \frac{\sin@@{z}}{1+\cos@@{z}}} (1 - cos(z))/(sin(z))=(sin(z))/(1 + cos(z)) Divide[1 - Cos[z],Sin[z]]=Divide[Sin[z],1 + Cos[z]] Successful Successful - -
4.21.E24 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{-z} = -\sin@@{z}} sin(- z)= - sin(z) Sin[- z]= - Sin[z] Successful Successful - -
4.21.E25 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{-z} = \cos@@{z}} cos(- z)= cos(z) Cos[- z]= Cos[z] Successful Successful - -
4.21.E26 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@{-z} = -\tan@@{z}} tan(- z)= - tan(z) Tan[- z]= - Tan[z] Successful Successful - -
4.21.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{2z} = 2\sin@@{z}\cos@@{z}} sin(2*z)= 2*sin(z)*cos(z) Sin[2*z]= 2*Sin[z]*Cos[z] Successful Successful - -
4.21.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sin@@{z}\cos@@{z} = \frac{2\tan@@{z}}{1+\tan^{2}@@{z}}} 2*sin(z)*cos(z)=(2*tan(z))/(1 + (tan(z))^(2)) 2*Sin[z]*Cos[z]=Divide[2*Tan[z],1 + (Tan[z])^(2)] Successful Successful - -
4.21.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{2z} = 2\cos^{2}@@{z}-1} cos(2*z)= 2*(cos(z))^(2)- 1 Cos[2*z]= 2*(Cos[z])^(2)- 1 Successful Successful - -
4.21.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\cos^{2}@@{z}-1 = 1-2\sin^{2}@@{z}} 2*(cos(z))^(2)- 1 = 1 - 2*(sin(z))^(2) 2*(Cos[z])^(2)- 1 = 1 - 2*(Sin[z])^(2) Successful Successful - -
4.21.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 1-2\sin^{2}@@{z} = \cos^{2}@@{z}-\sin^{2}@@{z}} 1 - 2*(sin(z))^(2)= (cos(z))^(2)- (sin(z))^(2) 1 - 2*(Sin[z])^(2)= (Cos[z])^(2)- (Sin[z])^(2) Successful Successful - -
4.21.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos^{2}@@{z}-\sin^{2}@@{z} = \frac{1-\tan^{2}@@{z}}{1+\tan^{2}@@{z}}} (cos(z))^(2)- (sin(z))^(2)=(1 - (tan(z))^(2))/(1 + (tan(z))^(2)) (Cos[z])^(2)- (Sin[z])^(2)=Divide[1 - (Tan[z])^(2),1 + (Tan[z])^(2)] Successful Successful - -
4.21.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@{2z} = \frac{2\tan@@{z}}{1-\tan^{2}@@{z}}} tan(2*z)=(2*tan(z))/(1 - (tan(z))^(2)) Tan[2*z]=Divide[2*Tan[z],1 - (Tan[z])^(2)] Successful Successful - -
4.21.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{2\tan@@{z}}{1-\tan^{2}@@{z}} = \frac{2\cot@@{z}}{\cot^{2}@@{z}-1}} (2*tan(z))/(1 - (tan(z))^(2))=(2*cot(z))/((cot(z))^(2)- 1) Divide[2*Tan[z],1 - (Tan[z])^(2)]=Divide[2*Cot[z],(Cot[z])^(2)- 1] Successful Successful - -
4.21.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{2\cot@@{z}}{\cot^{2}@@{z}-1} = \frac{2}{\cot@@{z}-\tan@@{z}}} (2*cot(z))/((cot(z))^(2)- 1)=(2)/(cot(z)- tan(z)) Divide[2*Cot[z],(Cot[z])^(2)- 1]=Divide[2,Cot[z]- Tan[z]] Successful Successful - -
4.21.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{3z} = 3\sin@@{z}-4\sin^{3}@@{z}} sin(3*z)= 3*sin(z)- 4*(sin(z))^(3) Sin[3*z]= 3*Sin[z]- 4*(Sin[z])^(3) Successful Successful - -
4.21.E31 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{3z} = -3\cos@@{z}+4\cos^{3}@@{z}} cos(3*z)= - 3*cos(z)+ 4*(cos(z))^(3) Cos[3*z]= - 3*Cos[z]+ 4*(Cos[z])^(3) Successful Successful - -
4.21.E32 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{4z} = 8\cos^{3}@@{z}\sin@@{z}-4\cos@@{z}\sin@@{z}} sin(4*z)= 8*(cos(z))^(3)* sin(z)- 4*cos(z)*sin(z) Sin[4*z]= 8*(Cos[z])^(3)* Sin[z]- 4*Cos[z]*Sin[z] Successful Successful - -
4.21.E33 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{4z} = 8\cos^{4}@@{z}-8\cos^{2}@@{z}+1} cos(4*z)= 8*(cos(z))^(4)- 8*(cos(z))^(2)+ 1 Cos[4*z]= 8*(Cos[z])^(4)- 8*(Cos[z])^(2)+ 1 Successful Successful - -
4.21.E34 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{nz}+i\sin@{nz} = (\cos@@{z}+i\sin@@{z})^{n}} cos(n*z)+ I*sin(n*z)=(cos(z)+ I*sin(z))^(n) Cos[n*z]+ I*Sin[n*z]=(Cos[z]+ I*Sin[z])^(n) Failure Failure Successful Successful
4.21.E35 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{nz} = 2^{n-1}\prod_{k=0}^{n-1}\sin@{z+\frac{k\pi}{n}}} sin(n*z)= (2)^(n - 1)* product(sin(z +(k*Pi)/(n)), k = 0..n - 1) Sin[n*z]= (2)^(n - 1)* Product[Sin[z +Divide[k*Pi,n]], {k, 0, n - 1}] Failure Successful Skip -
4.21#Ex1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{z} = \frac{2t}{1+t^{2}}} sin(z)=(2*t)/(1 + (t)^(2)) Sin[z]=Divide[2*t,1 + (t)^(2)] Failure Failure
Fail
1.319645209+.8008956689*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.319645209+.1973727279*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-2.983425871+.1973727279*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-2.983425871+.8008956689*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.3196452105315832, 0.8008956683523827] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.3196452105315832, 0.197372728616861] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-2.9834258721469893, 0.197372728616861] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-2.9834258721469893, 0.8008956683523827] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21#Ex2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{z} = \frac{1-t^{2}}{1+t^{2}}} cos(z)=(1 - (t)^(2))/(1 + (t)^(2)) Cos[z]=Divide[1 - (t)^(2),1 + (t)^(2)] Failure Failure
Fail
1.222026934-1.440804874*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.222026934+2.381981344*I <- {t = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
1.222026934-1.440804874*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
1.222026934+2.381981344*I <- {t = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.222026932871195, -1.4408048748700928] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.222026932871195, 2.381981345458328] <- {Rule[t, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E37 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{z} = \sin@@{x}\cosh@@{y}+\iunit\cos@@{x}\sinh@@{y}} sin(z)= sin(x)*cosh(y)+ I*cos(x)*sinh(y) Sin[z]= Sin[x]*Cosh[y]+ I*Cos[x]*Sinh[y] Failure Failure
Fail
.853077958-.3332024445*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-1.014242973-1.657839572*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
-6.320109918-5.110919454*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.748416289+.7908177296*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[0.8530779599233089, -0.33320244491697526] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.014242971876882, -1.6578395715538454] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-6.320109912960862, -5.110919453310433] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.7484162907172458, 0.7908177289090546] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E38 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{z} = \cos@@{x}\cosh@@{y}-\iunit\sin@@{x}\sinh@@{y}} cos(z)= cos(x)*cosh(y)- I*sin(x)*sinh(y) Cos[z]= Cos[x]*Cosh[y]- I*Sin[x]*Sinh[y] Failure Failure
Fail
-.4940560329-.9224954029*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-1.693049015+1.140504690*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
-5.099907002+6.518357974*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.9818221171-.842785687*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[-0.49405603343642457, -0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.6930490153249411, 1.1405046889875898] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-5.099906999325039, 6.518357970685734] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.9818221164102445, -0.842785688781432] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E39 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{z} = \frac{\sin@{2x}+\iunit\sinh@{2y}}{\cos@{2x}+\cosh@{2y}}} tan(z)=(sin(2*x)+ I*sinh(2*y))/(cos(2*x)+ cosh(2*y)) Tan[z]=Divide[Sin[2*x]+ I*Sinh[2*y],Cos[2*x]+ Cosh[2*y]] Failure Failure
Fail
-.2308812766+.34450810e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.705848261e-2+.103580521*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.3635417141e-1+.116319149*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.2843295099-.48362120e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[-0.23088127675619197, 0.03445081006213968] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.007058482483423091, 0.1035805212542007] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.03635417128666136, 0.1163191491550224] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.28432950974904503, -0.04836211984008565] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E40 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@@{z} = \frac{\sin@{2x}-\iunit\sinh@{2y}}{\cosh@{2y}-\cos@{2x}}} cot(z)=(sin(2*x)- I*sinh(2*y))/(cosh(2*y)- cos(2*x)) Cot[z]=Divide[Sin[2*x]- I*Sinh[2*y],Cosh[2*y]- Cos[2*x]] Failure Failure
Fail
-.1849879852-.249484083e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-.16417892e-3+.913666750e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.2813503899e-1+.1049663965*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.2040171895-.716327538e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[-0.18498798535387256, -0.024948408389711685] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.6417903322245991*^-4, 0.09136667517255426] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.02813503889543659, 0.10496639594574086] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.20401718940971514, -0.07163275379178491] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E41 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\sin@@{z}| = (\sin^{2}@@{x}+\sinh^{2}@@{y})^{1/2}} abs(sin(z))=((sin(x))^(2)+ (sinh(y))^(2))^(1/ 2) Abs[Sin[z]]=((Sin[x])^(2)+ (Sinh[y])^(2))^(1/ 2) Failure Failure
Fail
.727197533 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-1.550602076 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
-7.880559200 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.686687095 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-1.5506020747613944 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-7.880559199441702 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.6866870962353082 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E41 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle (\sin^{2}@@{x}+\sinh^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}\left(\cosh@{2y}-\cos@{2x}\right)\right)^{1/2}} ((sin(x))^(2)+ (sinh(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*y)- cos(2*x)))^(1/ 2) ((Sin[x])^(2)+ (Sinh[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*y]- Cos[2*x]))^(1/ 2) Successful Successful - -
4.21.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\cos@@{z}| = (\cos^{2}@@{x}+\sinh^{2}@@{y})^{1/2}} abs(cos(z))=((cos(x))^(2)+ (sinh(y))^(2))^(1/ 2) Abs[Cos[z]]=((Cos[x])^(2)+ (Sinh[y])^(2))^(1/ 2) Failure Failure
Fail
.647885813 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-1.725544377 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
-8.091094362 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.694634194 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-1.7255443754392632 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-8.091094362320007 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.694634195495673 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.21.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle (\cos^{2}@@{x}+\sinh^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2y}+\cos@{2x})\right)^{1/2}} ((cos(x))^(2)+ (sinh(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*y)+ cos(2*x)))^(1/ 2) ((Cos[x])^(2)+ (Sinh[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*y]+ Cos[2*x]))^(1/ 2) Successful Successful - -
4.21.E43 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\tan@@{z}| = \left(\frac{\cosh@{2y}-\cos@{2x}}{\cosh@{2y}+\cos@{2x}}\right)^{1/2}} abs(tan(z))=((cosh(2*y)- cos(2*x))/(cosh(2*y)+ cos(2*x)))^(1/ 2) Abs[Tan[z]]=(Divide[Cosh[2*y]- Cos[2*x],Cosh[2*y]+ Cos[2*x]])^(1/ 2) Failure Failure
Fail
.1650695e-2 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.103763936 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.117055546 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-.72745631e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.10376393520222194 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.11705554561068499 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-0.07274563209398122 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.22.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{z} = z\prod_{n=1}^{\infty}\left(1-\frac{z^{2}}{n^{2}\pi^{2}}\right)} sin(z)= z*product(1 -((z)^(2))/((n)^(2)* (Pi)^(2)), n = 1..infinity) Sin[z]= z*Product[1 -Divide[(z)^(2),(n)^(2)* (Pi)^(2)], {n, 1, Infinity}] Successful Successful - -
4.22.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{z} = \prod_{n=1}^{\infty}\left(1-\frac{4z^{2}}{(2n-1)^{2}\pi^{2}}\right)} cos(z)= product(1 -(4*(z)^(2))/((2*n - 1)^(2)* (Pi)^(2)), n = 1..infinity) Cos[z]= Product[1 -Divide[4*(z)^(2),(2*n - 1)^(2)* (Pi)^(2)], {n, 1, Infinity}] Successful Successful - -
4.22.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{1}{z^{2}-n^{2}\pi^{2}}} cot(z)=(1)/(z)+ 2*z*sum((1)/((z)^(2)- (n)^(2)* (Pi)^(2)), n = 1..infinity) Cot[z]=Divide[1,z]+ 2*z*Sum[Divide[1,(z)^(2)- (n)^(2)* (Pi)^(2)], {n, 1, Infinity}] Successful Successful - -
4.22.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csc^{2}@@{z} = \sum_{n=-\infty}^{\infty}\frac{1}{(z-n\pi)^{2}}} (csc(z))^(2)= sum((1)/((z - n*Pi)^(2)), n = - infinity..infinity) (Csc[z])^(2)= Sum[Divide[1,(z - n*Pi)^(2)], {n, - Infinity, Infinity}] Successful Successful - -
4.22.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csc@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{(-1)^{n}}{z^{2}-n^{2}\pi^{2}}} csc(z)=(1)/(z)+ 2*z*sum(((- 1)^(n))/((z)^(2)- (n)^(2)* (Pi)^(2)), n = 1..infinity) Csc[z]=Divide[1,z]+ 2*z*Sum[Divide[(- 1)^(n),(z)^(2)- (n)^(2)* (Pi)^(2)], {n, 1, Infinity}] Successful Successful - -
4.23.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@@{z} = \int_{0}^{z}\frac{\diff{t}}{(1-t^{2})^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]= Integrate[Divide[1,(1 - (t)^(2))^(1/ 2)], {t, 0, z}] Error Failure - Successful
4.23.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acos@@{z} = \int_{z}^{1}\frac{\diff{t}}{(1-t^{2})^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= Integrate[Divide[1,(1 - (t)^(2))^(1/ 2)], {t, z, 1}] Error Failure - Skip
4.23.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@@{z} = \int_{0}^{z}\frac{\diff{t}}{1+t^{2}}} Error Integrate[Divide[1, 1+t^2], {t, 0, z}]= Integrate[Divide[1,1 + (t)^(2)], {t, 0, z}] Error Failure - Successful
4.23.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acsc@@{z} = \Asin@{1/z}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, Divide[1,z]}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, 1/ z}] Error Failure - Successful
4.23.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asec@@{z} = \Acos@{1/z}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, Divide[1,z], 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 1/ z, 1}] Error Failure - Error
4.23.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acot@@{z} = \Atan@{1/z}} Error Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,z]}]= Integrate[Divide[1, 1+t^2], {t, 0, 1/ z}] Error Failure - Successful
4.23.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acsc@@{z} = \asin@{1/z}} arccsc(z)= arcsin(1/ z) ArcCsc[z]= ArcSin[1/ z] Failure Successful Successful -
4.23.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asec@@{z} = \acos@{1/z}} arcsec(z)= arccos(1/ z) ArcSec[z]= ArcCos[1/ z] Failure Successful Successful -
4.23.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acot@@{z} = \atan@{1/z}} arccot(z)= arctan(1/ z) ArcCot[z]= ArcTan[1/ z] Failure Successful Successful -
4.23.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@{-z} = -\asin@@{z}} arcsin(- z)= - arcsin(z) ArcSin[- z]= - ArcSin[z] Successful Successful - -
4.23.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@{-z} = \pi-\acos@@{z}} arccos(- z)= Pi - arccos(z) ArcCos[- z]= Pi - ArcCos[z] Successful Successful - -
4.23.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@{-z} = -\atan@@{z}} arctan(- z)= - arctan(z) ArcTan[- z]= - ArcTan[z] Successful Successful - -
4.23.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acsc@{-z} = -\acsc@@{z}} arccsc(- z)= - arccsc(z) ArcCsc[- z]= - ArcCsc[z] Successful Successful - -
4.23.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asec@{-z} = \pi-\asec@@{z}} arcsec(- z)= Pi - arcsec(z) ArcSec[- z]= Pi - ArcSec[z] Successful Successful - -
4.23.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acot@{-z} = -\acot@@{z}} arccot(- z)= - arccot(z) ArcCot[- z]= - ArcCot[z] Failure Successful - -
4.23.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{z} = \tfrac{1}{2}\pi-\asin@@{z}} arccos(z)=(1)/(2)*Pi - arcsin(z) ArcCos[z]=Divide[1,2]*Pi - ArcSin[z] Failure Successful Successful -
4.23.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asec@@{z} = \tfrac{1}{2}\pi-\acsc@@{z}} arcsec(z)=(1)/(2)*Pi - arccsc(z) ArcSec[z]=Divide[1,2]*Pi - ArcCsc[z] Failure Successful Successful -
4.23.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acot@@{z} = +\tfrac{1}{2}\pi-\atan@@{z}} arccot(z)= +(1)/(2)*Pi - arctan(z) ArcCot[z]= +Divide[1,2]*Pi - ArcTan[z] Successful Failure - Successful
4.23.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acot@@{z} = -\tfrac{1}{2}\pi-\atan@@{z}} arccot(z)= -(1)/(2)*Pi - arctan(z) ArcCot[z]= -Divide[1,2]*Pi - ArcTan[z] Failure Failure
Fail
3.141592654 <- {z = 1/2}
Fail
3.141592653589793 <- {Rule[z, Rational[1, 2]]}
4.23.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@@{z} = -i\ln@{(1-z^{2})^{1/2}+iz}} arcsin(z)= - I*ln((1 - (z)^(2))^(1/ 2)+ I*z) ArcSin[z]= - I*Log[(1 - (z)^(2))^(1/ 2)+ I*z] Failure Successful Error -
4.23.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@@{x} = \tfrac{1}{2}\pi+ i\ln@{(x^{2}-1)^{1/2}+x}} arcsin(x)=(1)/(2)*Pi + I*ln(((x)^(2)- 1)^(1/ 2)+ x) ArcSin[x]=Divide[1,2]*Pi + I*Log[((x)^(2)- 1)^(1/ 2)+ x] Failure Failure Error Error
4.23.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@@{x} = \tfrac{1}{2}\pi- i\ln@{(x^{2}-1)^{1/2}+x}} arcsin(x)=(1)/(2)*Pi - I*ln(((x)^(2)- 1)^(1/ 2)+ x) ArcSin[x]=Divide[1,2]*Pi - I*Log[((x)^(2)- 1)^(1/ 2)+ x] Failure Failure Error Error
4.23.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@@{x} = -\tfrac{1}{2}\pi+ i\ln@{(x^{2}-1)^{1/2}-x}} arcsin(x)= -(1)/(2)*Pi + I*ln(((x)^(2)- 1)^(1/ 2)- x) ArcSin[x]= -Divide[1,2]*Pi + I*Log[((x)^(2)- 1)^(1/ 2)- x] Failure Failure Error Error
4.23.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@@{x} = -\tfrac{1}{2}\pi- i\ln@{(x^{2}-1)^{1/2}-x}} arcsin(x)= -(1)/(2)*Pi - I*ln(((x)^(2)- 1)^(1/ 2)- x) ArcSin[x]= -Divide[1,2]*Pi - I*Log[((x)^(2)- 1)^(1/ 2)- x] Failure Failure Error Error
4.23.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{z} = \tfrac{1}{2}\pi+i\ln@{(1-z^{2})^{1/2}+iz}} arccos(z)=(1)/(2)*Pi + I*ln((1 - (z)^(2))^(1/ 2)+ I*z) ArcCos[z]=Divide[1,2]*Pi + I*Log[(1 - (z)^(2))^(1/ 2)+ I*z] Failure Successful Error -
4.23.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{z} = -2i\ln@{\left(\frac{1+z}{2}\right)^{1/2}+i\left(\frac{1-z}{2}\right)^{1/2}}} arccos(z)= - 2*I*ln(((1 + z)/(2))^(1/ 2)+ I*((1 - z)/(2))^(1/ 2)) ArcCos[z]= - 2*I*Log[(Divide[1 + z,2])^(1/ 2)+ I*(Divide[1 - z,2])^(1/ 2)] Failure Failure Error Error
4.23.E24 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{x} = - i\ln@{(x^{2}-1)^{1/2}+x}} arccos(x)= - I*ln(((x)^(2)- 1)^(1/ 2)+ x) ArcCos[x]= - I*Log[((x)^(2)- 1)^(1/ 2)+ x] Failure Failure Error Error
4.23.E24 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{x} = + i\ln@{(x^{2}-1)^{1/2}+x}} arccos(x)= + I*ln(((x)^(2)- 1)^(1/ 2)+ x) ArcCos[x]= + I*Log[((x)^(2)- 1)^(1/ 2)+ x] Failure Failure Error Error
4.23.E25 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{x} = \pi- i\ln@{(x^{2}-1)^{1/2}-x}} arccos(x)= Pi - I*ln(((x)^(2)- 1)^(1/ 2)- x) ArcCos[x]= Pi - I*Log[((x)^(2)- 1)^(1/ 2)- x] Failure Failure Error Error
4.23.E25 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{x} = \pi+ i\ln@{(x^{2}-1)^{1/2}-x}} arccos(x)= Pi + I*ln(((x)^(2)- 1)^(1/ 2)- x) ArcCos[x]= Pi + I*Log[((x)^(2)- 1)^(1/ 2)- x] Failure Failure Error Error
4.23.E26 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@@{z} = \frac{i}{2}\ln@{\frac{i+z}{i-z}}} arctan(z)=(I)/(2)*ln((I + z)/(I - z)) ArcTan[z]=Divide[I,2]*Log[Divide[I + z,I - z]] Failure Failure Error Error
4.23.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@{iy} = +\frac{1}{2}\pi+\frac{i}{2}\ln@{\frac{y+1}{y-1}}} arctan(I*y)= +(1)/(2)*Pi +(I)/(2)*ln((y + 1)/(y - 1)) ArcTan[I*y]= +Divide[1,2]*Pi +Divide[I,2]*Log[Divide[y + 1,y - 1]] Failure Failure Error Error
4.23.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@{iy} = -\frac{1}{2}\pi+\frac{i}{2}\ln@{\frac{y+1}{y-1}}} arctan(I*y)= -(1)/(2)*Pi +(I)/(2)*ln((y + 1)/(y - 1)) ArcTan[I*y]= -Divide[1,2]*Pi +Divide[I,2]*Log[Divide[y + 1,y - 1]] Failure Failure Error Error
4.23.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z = \sin@@{w}} z = sin(w) z = Sin[w] Failure Failure
Fail
-.737321978+1.112452092*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
-.737321978-1.715975032*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-3.565749102-1.715975032*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-3.565749102+1.112452092*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-0.7373219789661911, 1.1124520925053343] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.7373219789661911, -1.715975032240856] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-3.565749103712381, -1.715975032240856] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-3.565749103712381, 1.1124520925053343] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z = \cos@@{w}} z = cos(w) z = Cos[w] Failure Failure
Fail
1.074539570+3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.074539570+.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-1.753887554+.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-1.753887554+3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.0745395706783705, 3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.0745395706783705, 0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.7538875540678198, 0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.7538875540678198, 3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z = \tan@@{w}} z = tan(w) z = Tan[w] Failure Failure
Fail
1.373342253+.295839425*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.373342253-2.532587699*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-1.455084871-2.532587699*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-1.455084871+.295839425*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.3733422538097753, 0.2958394249722609] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.3733422538097753, -2.5325876997739294] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.455084870936415, -2.5325876997739294] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.455084870936415, 0.2958394249722609] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E31 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = \Asin@@{z}} Error w = Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}] Error Failure -
Fail
Complex[0.6905247538249891, 0.022188930362652126] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.6905247538249891, 2.806238194383538] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.1379023709212013, 2.806238194383538] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.1379023709212013, 0.022188930362652126] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E31 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@@{z} = (-1)^{k}\asin@@{z}+k\pi} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, z}]=(- 1)^(k)* ArcSin[z]+ k*Pi Error Failure -
Fail
Complex[-1.694215036493581, 2.784049264020886] <- {Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-6.283185307179586 <- {Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-7.9774003436731675, 2.784049264020886] <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.694215036493581, -2.784049264020886] <- {Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E32 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = \Acos@@{z}} Error w = Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}] Error Failure - Successful
4.23.E32 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acos@@{z} = +\acos@@{z}+2k\pi} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= + ArcCos[z]+ 2*k*Pi Error Failure - Successful
4.23.E32 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acos@@{z} = -\acos@@{z}+2k\pi} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, z, 1}]= - ArcCos[z]+ 2*k*Pi Error Failure - Successful
4.23.E33 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = \Atan@@{z}} Error w = Integrate[Divide[1, 1+t^2], {t, 0, z}] Error Failure -
Fail
Complex[0.950565953372289, 1.4142135623730951] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
Complex[0.950565953372289, -1.4142135623730951] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
Complex[-1.8778611713739013, -1.4142135623730951] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
Complex[-1.8778611713739013, 1.4142135623730951] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
4.23.E33 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@@{z} = \atan@@{z}+k\pi} Error Integrate[Divide[1, 1+t^2], {t, 0, z}]= ArcTan[z]+ k*Pi Error Failure -
Fail
-3.141592653589793 <- {Rule[k, 1], Rule[z, Rational[1, 2]]}
-6.283185307179586 <- {Rule[k, 2], Rule[z, Rational[1, 2]]}
-9.42477796076938 <- {Rule[k, 3], Rule[z, Rational[1, 2]]}
4.23.E34 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asin@@{z} = \asin@@{\beta}+\iunit\sign@{y}\ln@{\alpha+(\alpha^{2}-1)^{1/2}}} arcsin(z)= arcsin(beta)+ I*signum(y)*ln(alpha +((alpha)^(2)- 1)^(1/ 2)) ArcSin[z]= ArcSin[\[Beta]]+ I*Sign[y]*Log[\[Alpha]+((\[Alpha])^(2)- 1)^(1/ 2)] Failure Failure
Fail
.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}
.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}
.8471075183-1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}
.8471075183-4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}
... skip entries to safe data
Fail
Complex[0.8471075182467906, -1.3920246320104428] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.8471075182467906, -1.3920246320104428] <- {Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.8471075182467906, -1.3920246320104428] <- {Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.8471075182467906, 1.3920246320104432] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E35 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acos@@{z} = \acos@@{\beta}-\iunit\sign@{y}\ln@{\alpha+(\alpha^{2}-1)^{1/2}}} arccos(z)= arccos(beta)- I*signum(y)*ln(alpha +((alpha)^(2)- 1)^(1/ 2)) ArcCos[z]= ArcCos[\[Beta]]- I*Sign[y]*Log[\[Alpha]+((\[Alpha])^(2)- 1)^(1/ 2)] Failure Failure
Fail
-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 1}
-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 2}
-.8471075183+1.392024632*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2), y = 3}
-.8471075183+4.176073896*I <- {alpha = 2^(1/2)+I*2^(1/2), beta = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2), y = 1}
... skip entries to safe data
Fail
Complex[-0.8471075182467906, 1.3920246320104428] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.8471075182467906, 1.3920246320104428] <- {Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.8471075182467906, 1.3920246320104428] <- {Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.8471075182467906, -1.3920246320104432] <- {Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[α, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[β, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E36 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@@{z} = \tfrac{1}{2}\atan@{\frac{2x}{1-x^{2}-y^{2}}}+\tfrac{1}{4}i\ln@{\frac{x^{2}+(y+1)^{2}}{x^{2}+(y-1)^{2}}}} arctan(z)=(1)/(2)*arctan((2*x)/(1 - (x)^(2)- (y)^(2)))+(1)/(4)*I*ln(((x)^(2)+(y + 1)^(2))/((x)^(2)+(y - 1)^(2))) ArcTan[z]=Divide[1,2]*ArcTan[Divide[2*x,1 - (x)^(2)- (y)^(2)]]+Divide[1,4]*I*Log[Divide[(x)^(2)+(y + 1)^(2),(x)^(2)+(y - 1)^(2)]] Failure Failure
Fail
1.746385980-.817820081e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
1.424635426-.817820081e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
1.302146094+.146336119e-1*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
1.585510703+.1472906747*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[1.746385980479988, -0.081782008243384] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.4246354260833458, -0.081782008243384] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.3021460945199137, 0.014633611959612158] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.5855107032816669, 0.14729067472515475] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.23.E39 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Gudermannian@{x} = \int_{0}^{x}\sech@@{t}\diff{t}} arctan(sinh(x))= int(sech(t), t = 0..x) Gudermannian[x]= Integrate[Sech[t], {t, 0, x}] Successful Failure - Successful
4.23.E40 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\atan@{e^{x}}-\tfrac{1}{2}\pi\\ = \asin@{\tanh@@{x}}} 2*arctan(exp(x))-(1)/(2)*Pi = arcsin(tanh(x)) 2*ArcTan[Exp[x]]-Divide[1,2]*Pi = ArcSin[Tanh[x]] Error Error - -
4.23.E40 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acsc@{\coth@@{x}}\\ = \acos@{\sech@@{x}}} arccsc(coth(x))= arccos(sech(x)) ArcCsc[Coth[x]]= ArcCos[Sech[x]] Error Error - -
4.23.E40 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asec@{\cosh@@{x}}\\ = \atan@{\sinh@@{x}}} arcsec(cosh(x))= arctan(sinh(x)) ArcSec[Cosh[x]]= ArcTan[Sinh[x]] Error Error - -
4.23.E40 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@{\sinh@@{x}} = \acot@{\csch@@{x}}} arctan(sinh(x))= arccot(csch(x)) ArcTan[Sinh[x]]= ArcCot[Csch[x]] Failure Successful Skip -
4.23.E41 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \aGudermannian@{x} = \int_{0}^{x}\sec@@{t}\diff{t}} arctanh(sin(x))= int(sec(t), t = 0..x) InverseGudermannian[x]= Integrate[Sec[t], {t, 0, x}] Successful Failure - Successful
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \aGudermannian@{x} = \ln@@{\tan@{\tfrac{1}{2}x+\tfrac{1}{4}\pi}}} arctanh(sin(x))= ln(tan((1)/(2)*x +(1)/(4)*Pi)) InverseGudermannian[x]= Log[Tan[Divide[1,2]*x +Divide[1,4]*Pi]] Failure Successful
Fail
.2e-8-3.141592654*I <- {x = 2}
.9e-9-3.141592654*I <- {x = 3}
-
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{\tan@{\tfrac{1}{2}x+\tfrac{1}{4}\pi}} = \ln@{\sec@@{x}+\tan@@{x}}} ln(tan((1)/(2)*x +(1)/(4)*Pi))= ln(sec(x)+ tan(x)) Log[Tan[Divide[1,2]*x +Divide[1,4]*Pi]]= Log[Sec[x]+ Tan[x]] Successful Successful - -
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@{\sec@@{x}+\tan@@{x}} = \asinh@{\tan@@{x}}} ln(sec(x)+ tan(x))= arcsinh(tan(x)) Log[Sec[x]+ Tan[x]]= ArcSinh[Tan[x]] Failure Failure Skip
Fail
Complex[3.046904887125347, 3.141592653589793] <- {Rule[x, 2]}
Complex[0.28413631677879303, 3.141592653589793] <- {Rule[x, 3]}
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@{\tan@@{x}} = \acsch@{\cot@@{x}}} arcsinh(tan(x))= arccsch(cot(x)) ArcSinh[Tan[x]]= ArcCsch[Cot[x]] Failure Successful Skip -
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acsch@{\cot@@{x}} = \acosh@{\sec@@{x}}} arccsch(cot(x))= arccosh(sec(x)) ArcCsch[Cot[x]]= ArcCosh[Sec[x]] Failure Failure Skip
Fail
Complex[-3.046904887125347, -3.141592653589793] <- {Rule[x, 2]}
Complex[-0.2841363167787935, -3.141592653589793] <- {Rule[x, 3]}
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@{\sec@@{x}} = \asech@{\cos@@{x}}} arccosh(sec(x))= arcsech(cos(x)) ArcCosh[Sec[x]]= ArcSech[Cos[x]] Failure Successful Skip -
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asech@{\cos@@{x}} = \atanh@{\sin@@{x}}} arcsech(cos(x))= arctanh(sin(x)) ArcSech[Cos[x]]= ArcTanh[Sin[x]] Failure Failure Skip
Fail
Complex[0.0, 3.141592653589793] <- {Rule[x, 2]}
Complex[5.273559366969494*^-16, 3.141592653589793] <- {Rule[x, 3]}
4.23.E42 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atanh@{\sin@@{x}} = \acoth@{\csc@@{x}}} arctanh(sin(x))= arccoth(csc(x)) ArcTanh[Sin[x]]= ArcCoth[Csc[x]] Failure Successful Skip -
4.24.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\asin@@{z} = (1-z^{2})^{-1/2}} diff(arcsin(z), z)=(1 - (z)^(2))^(- 1/ 2) D[ArcSin[z], z]=(1 - (z)^(2))^(- 1/ 2) Successful Successful - -
4.24.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acos@@{z} = -(1-z^{2})^{-1/2}} diff(arccos(z), z)= -(1 - (z)^(2))^(- 1/ 2) D[ArcCos[z], z]= -(1 - (z)^(2))^(- 1/ 2) Successful Successful - -
4.24.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\atan@@{z} = \frac{1}{1+z^{2}}} diff(arctan(z), z)=(1)/(1 + (z)^(2)) D[ArcTan[z], z]=Divide[1,1 + (z)^(2)] Successful Successful - -
4.24.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acsc@@{z} = -\frac{1}{z(z^{2}-1)^{1/2}}} diff(arccsc(z), z)= -(1)/(z*((z)^(2)- 1)^(1/ 2)) D[ArcCsc[z], z]= -Divide[1,z*((z)^(2)- 1)^(1/ 2)] Failure Failure Successful Successful
4.24.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acsc@@{z} = +\frac{1}{z(z^{2}-1)^{1/2}}} diff(arccsc(z), z)= +(1)/(z*((z)^(2)- 1)^(1/ 2)) D[ArcCsc[z], z]= +Divide[1,z*((z)^(2)- 1)^(1/ 2)] Failure Failure
Fail
4.618802153*I <- {z = 1/2}
Fail
Complex[0.0, 4.618802153517007] <- {Rule[z, Rational[1, 2]]}
4.24.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\asec@@{z} = +\frac{1}{z(z^{2}-1)^{1/2}}} diff(arcsec(z), z)= +(1)/(z*((z)^(2)- 1)^(1/ 2)) D[ArcSec[z], z]= +Divide[1,z*((z)^(2)- 1)^(1/ 2)] Failure Failure Successful Successful
4.24.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\asec@@{z} = -\frac{1}{z(z^{2}-1)^{1/2}}} diff(arcsec(z), z)= -(1)/(z*((z)^(2)- 1)^(1/ 2)) D[ArcSec[z], z]= -Divide[1,z*((z)^(2)- 1)^(1/ 2)] Failure Failure
Fail
-4.618802153*I <- {z = 1/2}
Fail
Complex[0.0, -4.618802153517007] <- {Rule[z, Rational[1, 2]]}
4.24.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acot@@{z} = -\frac{1}{1+z^{2}}} diff(arccot(z), z)= -(1)/(1 + (z)^(2)) D[ArcCot[z], z]= -Divide[1,1 + (z)^(2)] Successful Successful - -
4.24.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@@{u}+\Asin@@{v} = \Asin@{u(1-v^{2})^{1/2}+ v(1-u^{2})^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*(1 - (v)^(2))^(1/ 2)+ v*(1 - (u)^(2))^(1/ 2)}] Error Failure - Successful
4.24.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@@{u}-\Asin@@{v} = \Asin@{u(1-v^{2})^{1/2}- v(1-u^{2})^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*(1 - (v)^(2))^(1/ 2)- v*(1 - (u)^(2))^(1/ 2)}] Error Failure - Successful
4.24.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acos@@{u}+\Acos@@{v} = \Acos@{uv-((1-u^{2})(1-v^{2}))^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, u, 1}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2), 1}] Error Failure - Error
4.24.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acos@@{u}-\Acos@@{v} = \Acos@{uv+((1-u^{2})(1-v^{2}))^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, u, 1}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2), 1}] Error Failure - Error
4.24.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@@{u}+\Atan@@{v} = \Atan@{\frac{u+ v}{1- uv}}} Error Integrate[Divide[1, 1+t^2], {t, 0, u}]+ Integrate[Divide[1, 1+t^2], {t, 0, v}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u + v,1 - u*v]}] Error Failure -
Fail
Complex[3.141592653589793, 3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[3.141592653589793, -3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.24.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@@{u}-\Atan@@{v} = \Atan@{\frac{u- v}{1+ uv}}} Error Integrate[Divide[1, 1+t^2], {t, 0, u}]- Integrate[Divide[1, 1+t^2], {t, 0, v}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u - v,1 + u*v]}] Error Failure -
Fail
Complex[3.141592653589793, 3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[3.141592653589793, 0.0] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[3.141592653589793, -3.3306690738754696*^-16] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.24.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@@{u}+\Acos@@{v} = \Asin@{uv+((1-u^{2})(1-v^{2}))^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}] Error Failure - Skip
4.24.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@@{u}-\Acos@@{v} = \Asin@{uv-((1-u^{2})(1-v^{2}))^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1-t^2)^(1/2)], {t, v, 1}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}] Error Failure - Skip
4.24.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@{uv+((1-u^{2})(1-v^{2}))^{1/2}} = \Acos@{v(1-u^{2})^{1/2}- u(1-v^{2})^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v +((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, v*(1 - (u)^(2))^(1/ 2)- u*(1 - (v)^(2))^(1/ 2), 1}] Error Failure - Successful
4.24.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asin@{uv-((1-u^{2})(1-v^{2}))^{1/2}} = \Acos@{v(1-u^{2})^{1/2}+ u(1-v^{2})^{1/2}}} Error Integrate[Divide[1, (1-t^2)^(1/2)], {t, 0, u*v -((1 - (u)^(2))*(1 - (v)^(2)))^(1/ 2)}]= Integrate[Divide[1, (1-t^2)^(1/2)], {t, v*(1 - (u)^(2))^(1/ 2)+ u*(1 - (v)^(2))^(1/ 2), 1}] Error Failure - Error
4.24.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@@{u}+\Acot@@{v} = \Atan@{\frac{uv+ 1}{v- u}}} Error Integrate[Divide[1, 1+t^2], {t, 0, u}]+ Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v + 1,v - u]}] Error Failure - Successful
4.24.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@@{u}-\Acot@@{v} = \Atan@{\frac{uv- 1}{v+ u}}} Error Integrate[Divide[1, 1+t^2], {t, 0, u}]- Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v - 1,v + u]}] Error Failure - Error
4.24.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@{\frac{uv+ 1}{v- u}} = \Acot@{\frac{v- u}{uv+ 1}}} Error Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v + 1,v - u]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,Divide[v - u,u*v + 1]]}] Error Failure - Successful
4.24.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atan@{\frac{uv- 1}{v+ u}} = \Acot@{\frac{v+ u}{uv- 1}}} Error Integrate[Divide[1, 1+t^2], {t, 0, Divide[u*v - 1,v + u]}]= Integrate[Divide[1, 1+t^2], {t, 0, Divide[1,Divide[v + u,u*v - 1]]}] Error Failure - Error
4.26.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\sin@@{x}\diff{x} = -\cos@@{x}} int(sin(x), x)= - cos(x) Integrate[Sin[x], x]= - Cos[x] Successful Successful - -
4.26.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\cos@@{x}\diff{x} = \sin@@{x}} int(cos(x), x)= sin(x) Integrate[Cos[x], x]= Sin[x] Successful Successful - -
4.26.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\tan@@{x}\diff{x} = -\ln@{\cos@@{x}}} int(tan(x), x)= - ln(cos(x)) Integrate[Tan[x], x]= - Log[Cos[x]] Successful Successful - -
4.26.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\csc@@{x}\diff{x} = \ln@{\tan@@{\tfrac{1}{2}x}}} int(csc(x), x)= ln(tan((1)/(2)*x)) Integrate[Csc[x], x]= Log[Tan[Divide[1,2]*x]] Failure Successful Skip -
4.26.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\sec@@{x}\diff{x} = \aGudermannian@{x}} int(sec(x), x)= arctanh(sin(x)) Integrate[Sec[x], x]= InverseGudermannian[x] Failure Failure Skip Successful
4.26.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\cot@@{x}\diff{x} = \ln@{\sin@@{x}}} int(cot(x), x)= ln(sin(x)) Integrate[Cot[x], x]= Log[Sin[x]] Successful Successful - -
4.26.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int e^{ax}\sin@{bx}\diff{x} = \frac{e^{ax}}{a^{2}+b^{2}}(a\sin@{bx}-b\cos@{bx})} int(exp(a*x)*sin(b*x), x)=(exp(a*x))/((a)^(2)+ (b)^(2))*(a*sin(b*x)- b*cos(b*x)) Integrate[Exp[a*x]*Sin[b*x], x]=Divide[Exp[a*x],(a)^(2)+ (b)^(2)]*(a*Sin[b*x]- b*Cos[b*x]) Successful Successful - -
4.26.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int e^{ax}\cos@{bx}\diff{x} = \frac{e^{ax}}{a^{2}+b^{2}}(a\cos@{bx}+b\sin@{bx})} int(exp(a*x)*cos(b*x), x)=(exp(a*x))/((a)^(2)+ (b)^(2))*(a*cos(b*x)+ b*sin(b*x)) Integrate[Exp[a*x]*Cos[b*x], x]=Divide[Exp[a*x],(a)^(2)+ (b)^(2)]*(a*Cos[b*x]+ b*Sin[b*x]) Successful Successful - -
4.26.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\pi}\sin@{mt}\sin@{nt}\diff{t} = 0} int(sin(m*t)*sin(n*t), t = 0..Pi)= 0 Integrate[Sin[m*t]*Sin[n*t], {t, 0, Pi}]= 0 Failure Failure Skip Successful
4.26.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\pi}\cos@{mt}\cos@{nt}\diff{t} = 0} int(cos(m*t)*cos(n*t), t = 0..Pi)= 0 Integrate[Cos[m*t]*Cos[n*t], {t, 0, Pi}]= 0 Failure Failure Skip Successful
4.26.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\pi}\sin^{2}@{nt}\diff{t} = \int_{0}^{\pi}\cos^{2}@{nt}\diff{t}} int((sin(n*t))^(2), t = 0..Pi)= int((cos(n*t))^(2), t = 0..Pi) Integrate[(Sin[n*t])^(2), {t, 0, Pi}]= Integrate[(Cos[n*t])^(2), {t, 0, Pi}] Failure Failure Skip Successful
4.26.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\pi}\cos^{2}@{nt}\diff{t} = \tfrac{1}{2}\pi} int((cos(n*t))^(2), t = 0..Pi)=(1)/(2)*Pi Integrate[(Cos[n*t])^(2), {t, 0, Pi}]=Divide[1,2]*Pi Failure Failure Skip Successful
4.26.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\infty}\frac{\sin@{mt}}{t}\diff{t} = \begin{cases}\frac{1}{2}\pi,&m} int((sin(m*t))/(t), t = 0..infinity)= Integrate[Divide[Sin[m*t],t], {t, 0, Infinity}]= Error Failure - Error
4.26.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\infty}\sin@{t^{2}}\diff{t} = \int_{0}^{\infty}\cos@{t^{2}}\diff{t}} int(sin((t)^(2)), t = 0..infinity)= int(cos((t)^(2)), t = 0..infinity) Integrate[Sin[(t)^(2)], {t, 0, Infinity}]= Integrate[Cos[(t)^(2)], {t, 0, Infinity}] Successful Successful - -
4.26.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\infty}\cos@{t^{2}}\diff{t} = \frac{1}{2}\sqrt{\frac{\pi}{2}}} int(cos((t)^(2)), t = 0..infinity)=(1)/(2)*sqrt((Pi)/(2)) Integrate[Cos[(t)^(2)], {t, 0, Infinity}]=Divide[1,2]*Sqrt[Divide[Pi,2]] Successful Successful - -
4.26.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\asin@@{x}\diff{x} = x\asin@@{x}+(1-x^{2})^{1/2}} int(arcsin(x), x)= x*arcsin(x)+(1 - (x)^(2))^(1/ 2) Integrate[ArcSin[x], x]= x*ArcSin[x]+(1 - (x)^(2))^(1/ 2) Successful Successful - -
4.26.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\acos@@{x}\diff{x} = x\acos@@{x}-(1-x^{2})^{1/2}} int(arccos(x), x)= x*arccos(x)-(1 - (x)^(2))^(1/ 2) Integrate[ArcCos[x], x]= x*ArcCos[x]-(1 - (x)^(2))^(1/ 2) Successful Successful - -
4.26.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\atan@@{x}\diff{x} = x\atan@@{x}-\tfrac{1}{2}\ln@{1+x^{2}}} int(arctan(x), x)= x*arctan(x)-(1)/(2)*ln(1 + (x)^(2)) Integrate[ArcTan[x], x]= x*ArcTan[x]-Divide[1,2]*Log[1 + (x)^(2)] Successful Successful - -
4.26.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\acsc@@{x}\diff{x} = x\acsc@@{x}+\ln@{x+(x^{2}-1)^{1/2}}} int(arccsc(x), x)= x*arccsc(x)+ ln(x +((x)^(2)- 1)^(1/ 2)) Integrate[ArcCsc[x], x]= x*ArcCsc[x]+ Log[x +((x)^(2)- 1)^(1/ 2)] Successful Failure -
Fail
Complex[-4.440892098500626*^-16, -1.5707963267948966] <- {Rule[x, 2]}
Complex[6.661338147750939*^-16, -1.5707963267948966] <- {Rule[x, 3]}
4.26.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\asec@@{x}\diff{x} = x\asec@@{x}-\ln@{x+(x^{2}-1)^{1/2}}} int(arcsec(x), x)= x*arcsec(x)- ln(x +((x)^(2)- 1)^(1/ 2)) Integrate[ArcSec[x], x]= x*ArcSec[x]- Log[x +((x)^(2)- 1)^(1/ 2)] Successful Failure -
Fail
Complex[4.440892098500626*^-16, 1.5707963267948966] <- {Rule[x, 2]}
Complex[-6.661338147750939*^-16, 1.5707963267948966] <- {Rule[x, 3]}
4.26.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\acot@@{x}\diff{x} = x\acot@@{x}+\tfrac{1}{2}\ln@{1+x^{2}}} int(arccot(x), x)= x*arccot(x)+(1)/(2)*ln(1 + (x)^(2)) Integrate[ArcCot[x], x]= x*ArcCot[x]+Divide[1,2]*Log[1 + (x)^(2)] Successful Successful - -
4.26.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int x\asin@@{x}\diff{x} = \left(\frac{x^{2}}{2}-\frac{1}{4}\right)\asin@@{x}+\frac{x}{4}(1-x^{2})^{1/2}} int(x*arcsin(x), x)=(((x)^(2))/(2)-(1)/(4))* arcsin(x)+(x)/(4)*(1 - (x)^(2))^(1/ 2) Integrate[x*ArcSin[x], x]=(Divide[(x)^(2),2]-Divide[1,4])* ArcSin[x]+Divide[x,4]*(1 - (x)^(2))^(1/ 2) Successful Successful - -
4.26.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int x\acos@@{x}\diff{x} = \left(\frac{x^{2}}{2}-\frac{1}{4}\right)\acos@@{x}-\frac{x}{4}(1-x^{2})^{1/2}} int(x*arccos(x), x)=(((x)^(2))/(2)-(1)/(4))* arccos(x)-(x)/(4)*(1 - (x)^(2))^(1/ 2) Integrate[x*ArcCos[x], x]=(Divide[(x)^(2),2]-Divide[1,4])* ArcCos[x]-Divide[x,4]*(1 - (x)^(2))^(1/ 2) Failure Failure Skip
Fail
0.39269908169872414 <- {Rule[x, Rational[1, 2]]}
4.28.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@@{z} = \frac{e^{z}-e^{-z}}{2}} sinh(z)=(exp(z)- exp(- z))/(2) Sinh[z]=Divide[Exp[z]- Exp[- z],2] Successful Successful - -
4.28.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{z} = \frac{e^{z}+e^{-z}}{2}} cosh(z)=(exp(z)+ exp(- z))/(2) Cosh[z]=Divide[Exp[z]+ Exp[- z],2] Successful Successful - -
4.28.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{z}+\sinh@@{z} = e^{+ z}} cosh(z)+ sinh(z)= exp(+ z) Cosh[z]+ Sinh[z]= Exp[+ z] Successful Successful - -
4.28.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{z}-\sinh@@{z} = e^{- z}} cosh(z)- sinh(z)= exp(- z) Cosh[z]- Sinh[z]= Exp[- z] Successful Successful - -
4.28.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@@{z} = \frac{\sinh@@{z}}{\cosh@@{z}}} tanh(z)=(sinh(z))/(cosh(z)) Tanh[z]=Divide[Sinh[z],Cosh[z]] Successful Successful - -
4.28.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csch@@{z} = \frac{1}{\sinh@@{z}}} csch(z)=(1)/(sinh(z)) Csch[z]=Divide[1,Sinh[z]] Successful Successful - -
4.28.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sech@@{z} = \frac{1}{\cosh@@{z}}} sech(z)=(1)/(cosh(z)) Sech[z]=Divide[1,Cosh[z]] Successful Successful - -
4.28.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@@{z} = \frac{1}{\tanh@@{z}}} coth(z)=(1)/(tanh(z)) Coth[z]=Divide[1,Tanh[z]] Successful Successful - -
4.28.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@{iz} = i\sinh@@{z}} sin(I*z)= I*sinh(z) Sin[I*z]= I*Sinh[z] Successful Successful - -
4.28.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@{iz} = \cosh@@{z}} cos(I*z)= cosh(z) Cos[I*z]= Cosh[z] Successful Successful - -
4.28.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@{iz} = i\tanh@@{z}} tan(I*z)= I*tanh(z) Tan[I*z]= I*Tanh[z] Successful Successful - -
4.28.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csc@{iz} = -i\csch@@{z}} csc(I*z)= - I*csch(z) Csc[I*z]= - I*Csch[z] Successful Successful - -
4.28.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sec@{iz} = \sech@@{z}} sec(I*z)= sech(z) Sec[I*z]= Sech[z] Successful Successful - -
4.28.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cot@{iz} = -i\coth@@{z}} cot(I*z)= - I*coth(z) Cot[I*z]= - I*Coth[z] Successful Successful - -
4.31.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{z\to 0}\frac{\sinh@@{z}}{z} = 1} limit((sinh(z))/(z), z = 0)= 1 Limit[Divide[Sinh[z],z], z -> 0]= 1 Successful Successful - -
4.31.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{z\to 0}\frac{\tanh@@{z}}{z} = 1} limit((tanh(z))/(z), z = 0)= 1 Limit[Divide[Tanh[z],z], z -> 0]= 1 Successful Successful - -
4.31.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \lim_{z\to 0}\frac{\cosh@@{z}-1}{z^{2}} = \frac{1}{2}} limit((cosh(z)- 1)/((z)^(2)), z = 0)=(1)/(2) Limit[Divide[Cosh[z]- 1,(z)^(2)], z -> 0]=Divide[1,2] Successful Successful - -
4.32.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{x} <= \left(\frac{\sinh@@{x}}{x}\right)^{3}} cosh(x)< =((sinh(x))/(x))^(3) Cosh[x]< =(Divide[Sinh[x],x])^(3) Failure Failure Successful Successful
4.32.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{x}\cos@@{x} < \tanh@@{x}} sin(x)*cos(x)< tanh(x) Sin[x]*Cos[x]< Tanh[x] Failure Failure Successful Successful
4.32.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@@{x} < x} tanh(x)< x Tanh[x]< x Failure Failure Successful Successful
4.32.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\cosh@@{x}-\cosh@@{y}| >= |x-y|\sqrt{\sinh@@{x}\sinh@@{y}}} abs(cosh(x)- cosh(y))> =abs(x - y)*sqrt(sinh(x)*sinh(y)) Abs[Cosh[x]- Cosh[y]]> =Abs[x - y]*Sqrt[Sinh[x]*Sinh[y]] Failure Failure Successful Successful
4.32.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@@{x} <= \tfrac{1}{2}\pi\tanh@@{x}} arctan(x)< =(1)/(2)*Pi*tanh(x) ArcTan[x]< =Divide[1,2]*Pi*Tanh[x] Failure Failure Successful Successful
4.34.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\sinh@@{z} = \cosh@@{z}} diff(sinh(z), z)= cosh(z) D[Sinh[z], z]= Cosh[z] Successful Successful - -
4.34.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\cosh@@{z} = \sinh@@{z}} diff(cosh(z), z)= sinh(z) D[Cosh[z], z]= Sinh[z] Successful Successful - -
4.34.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\tanh@@{z} = \sech^{2}@@{z}} diff(tanh(z), z)= (sech(z))^(2) D[Tanh[z], z]= (Sech[z])^(2) Successful Successful - -
4.34.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\csch@@{z} = -\csch@@{z}\coth@@{z}} diff(csch(z), z)= - csch(z)*coth(z) D[Csch[z], z]= - Csch[z]*Coth[z] Successful Successful - -
4.34.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\sech@@{z} = -\sech@@{z}\tanh@@{z}} diff(sech(z), z)= - sech(z)*tanh(z) D[Sech[z], z]= - Sech[z]*Tanh[z] Successful Successful - -
4.34.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\coth@@{z} = -\csch^{2}@@{z}} diff(coth(z), z)= - (csch(z))^(2) D[Coth[z], z]= - (Csch[z])^(2) Successful Successful - -
4.34.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv[2]{w}{z}-a^{2}w = 0} diff(w, [z$(2)])- (a)^(2)* w = 0 D[w, {z, 2}]- (a)^(2)* w = 0 Failure Failure
Fail
5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
-5.656854245-5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
-5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
5.656854245+5.656854245*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-5.656854249492381, -5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[5.656854249492381, 5.656854249492381] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.34.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \left(\deriv{w}{z}\right)^{2}-a^{2}w^{2} = 1} (diff(w, z))^(2)- (a)^(2)* (w)^(2)= 1 (D[w, z])^(2)- (a)^(2)* (w)^(2)= 1 Failure Failure
Fail
14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
-16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.34.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \left(\deriv{w}{z}\right)^{2}-a^{2}w^{2} = -1} (diff(w, z))^(2)- (a)^(2)* (w)^(2)= - 1 (D[w, z])^(2)- (a)^(2)* (w)^(2)= - 1 Failure Failure
Fail
16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
-14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
16.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
-14.99999998-0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
-15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.34.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{w}{z}+a^{2}w^{2} = 1} diff(w, z)+ (a)^(2)* (w)^(2)= 1 D[w, z]+ (a)^(2)* (w)^(2)= 1 Failure Failure
Fail
-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2)}
14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = 2^(1/2)-I*2^(1/2)}
-16.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)-I*2^(1/2)}
14.99999998+0.*I <- {a = 2^(1/2)+I*2^(1/2), w = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
-17.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
15.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.34.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = A\cosh@{az}+B\sinh@{az}} w = A*cosh(a*z)+ B*sinh(a*z) w = A*Cosh[a*z]+ B*Sinh[a*z] Failure Failure Skip Skip
4.34.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = (1/a)\sinh@{az+c}} w =(1/ a)* sinh(a*z + c) w =(1/ a)* Sinh[a*z + c] Failure Failure
Fail
1.560620374+2.444010722*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
-43.99146068-31.60984586*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
2.401710418+1.239374278*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-.552876601-1.280562047*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.5606203716754656, 2.444010722839117] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-43.991460739515965, -31.609845930171662] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.4017104180648507, 1.2393742767469784] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-0.5528766038746884, -1.2805620501609194] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.34.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = (1/a)\cosh@{az+c}} w =(1/ a)* cosh(a*z + c) w =(1/ a)* Cosh[a*z + c] Failure Failure
Fail
1.439486274+2.433863476*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
-43.99015111-31.60804529*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
2.429374695+1.121005682*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
3.350840350+4.086833100*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.4394862722813944, 2.433863476686773] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-43.990151188366596, -31.608045369688465] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.4293746952834034, 1.121005681222388] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[3.350840354280354, 4.086833103365105] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.34.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = (1/a)\coth@{az+c}} w =(1/ a)* coth(a*z + c) w =(1/ a)* Coth[a*z + c] Failure Failure
Fail
1.029591669+1.718277978*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.060677829+1.767757934*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
1.083172262+1.824036919*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
1.765190374+1.065683009*I <- {a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2), w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.0295916694660097, 1.7182779787395532] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.0606778291092909, 1.7677579338582863] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.083172262208037, 1.824036919584044] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.7651903746588453, 1.065683009892447] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@{u+ v} = \sinh@@{u}\cosh@@{v}+\cosh@@{u}\sinh@@{v}} sinh(u + v)= sinh(u)*cosh(v)+ cosh(u)*sinh(v) Sinh[u + v]= Sinh[u]*Cosh[v]+ Cosh[u]*Sinh[v] Successful Successful - -
4.35.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@{u- v} = \sinh@@{u}\cosh@@{v}-\cosh@@{u}\sinh@@{v}} sinh(u - v)= sinh(u)*cosh(v)- cosh(u)*sinh(v) Sinh[u - v]= Sinh[u]*Cosh[v]- Cosh[u]*Sinh[v] Successful Successful - -
4.35.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{u+ v} = \cosh@@{u}\cosh@@{v}+\sinh@@{u}\sinh@@{v}} cosh(u + v)= cosh(u)*cosh(v)+ sinh(u)*sinh(v) Cosh[u + v]= Cosh[u]*Cosh[v]+ Sinh[u]*Sinh[v] Successful Successful - -
4.35.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{u- v} = \cosh@@{u}\cosh@@{v}-\sinh@@{u}\sinh@@{v}} cosh(u - v)= cosh(u)*cosh(v)- sinh(u)*sinh(v) Cosh[u - v]= Cosh[u]*Cosh[v]- Sinh[u]*Sinh[v] Successful Successful - -
4.35.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@{u+ v} = \frac{\tanh@@{u}+\tanh@@{v}}{1+\tanh@@{u}\tanh@@{v}}} tanh(u + v)=(tanh(u)+ tanh(v))/(1 + tanh(u)*tanh(v)) Tanh[u + v]=Divide[Tanh[u]+ Tanh[v],1 + Tanh[u]*Tanh[v]] Successful Successful - -
4.35.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@{u- v} = \frac{\tanh@@{u}-\tanh@@{v}}{1-\tanh@@{u}\tanh@@{v}}} tanh(u - v)=(tanh(u)- tanh(v))/(1 - tanh(u)*tanh(v)) Tanh[u - v]=Divide[Tanh[u]- Tanh[v],1 - Tanh[u]*Tanh[v]] Successful Successful - -
4.35.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@{u+ v} = \frac{+\coth@@{u}\coth@@{v}+1}{\coth@@{u}+\coth@@{v}}} coth(u + v)=(+ coth(u)*coth(v)+ 1)/(coth(u)+ coth(v)) Coth[u + v]=Divide[+ Coth[u]*Coth[v]+ 1,Coth[u]+ Coth[v]] Successful Successful - -
4.35.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@{u- v} = \frac{-\coth@@{u}\coth@@{v}+1}{\coth@@{u}-\coth@@{v}}} coth(u - v)=(- coth(u)*coth(v)+ 1)/(coth(u)- coth(v)) Coth[u - v]=Divide[- Coth[u]*Coth[v]+ 1,Coth[u]- Coth[v]] Successful Successful - -
4.35.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@@{u}+\sinh@@{v} = 2\sinh@{\frac{u+v}{2}}\cosh@{\frac{u-v}{2}}} sinh(u)+ sinh(v)= 2*sinh((u + v)/(2))*cosh((u - v)/(2)) Sinh[u]+ Sinh[v]= 2*Sinh[Divide[u + v,2]]*Cosh[Divide[u - v,2]] Successful Successful - -
4.35.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@@{u}-\sinh@@{v} = 2\cosh@{\frac{u+v}{2}}\sinh@{\frac{u-v}{2}}} sinh(u)- sinh(v)= 2*cosh((u + v)/(2))*sinh((u - v)/(2)) Sinh[u]- Sinh[v]= 2*Cosh[Divide[u + v,2]]*Sinh[Divide[u - v,2]] Successful Successful - -
4.35.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{u}+\cosh@@{v} = 2\cosh@{\frac{u+v}{2}}\cosh@{\frac{u-v}{2}}} cosh(u)+ cosh(v)= 2*cosh((u + v)/(2))*cosh((u - v)/(2)) Cosh[u]+ Cosh[v]= 2*Cosh[Divide[u + v,2]]*Cosh[Divide[u - v,2]] Successful Successful - -
4.35.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{u}-\cosh@@{v} = 2\sinh@{\frac{u+v}{2}}\sinh@{\frac{u-v}{2}}} cosh(u)- cosh(v)= 2*sinh((u + v)/(2))*sinh((u - v)/(2)) Cosh[u]- Cosh[v]= 2*Sinh[Divide[u + v,2]]*Sinh[Divide[u - v,2]] Successful Successful - -
4.35.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@@{u}+\tanh@@{v} = \frac{\sinh@{u+ v}}{\cosh@@{u}\cosh@@{v}}} tanh(u)+ tanh(v)=(sinh(u + v))/(cosh(u)*cosh(v)) Tanh[u]+ Tanh[v]=Divide[Sinh[u + v],Cosh[u]*Cosh[v]] Successful Successful - -
4.35.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@@{u}-\tanh@@{v} = \frac{\sinh@{u- v}}{\cosh@@{u}\cosh@@{v}}} tanh(u)- tanh(v)=(sinh(u - v))/(cosh(u)*cosh(v)) Tanh[u]- Tanh[v]=Divide[Sinh[u - v],Cosh[u]*Cosh[v]] Successful Successful - -
4.35.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@@{u}+\coth@@{v} = \frac{\sinh@{v+ u}}{\sinh@@{u}\sinh@@{v}}} coth(u)+ coth(v)=(sinh(v + u))/(sinh(u)*sinh(v)) Coth[u]+ Coth[v]=Divide[Sinh[v + u],Sinh[u]*Sinh[v]] Successful Successful - -
4.35.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@@{u}-\coth@@{v} = \frac{\sinh@{v- u}}{\sinh@@{u}\sinh@@{v}}} coth(u)- coth(v)=(sinh(v - u))/(sinh(u)*sinh(v)) Coth[u]- Coth[v]=Divide[Sinh[v - u],Sinh[u]*Sinh[v]] Successful Successful - -
4.35.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh^{2}@@{z}-\sinh^{2}@@{z} = 1} (cosh(z))^(2)- (sinh(z))^(2)= 1 (Cosh[z])^(2)- (Sinh[z])^(2)= 1 Successful Successful - -
4.35.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sech^{2}@@{z} = 1-\tanh^{2}@@{z}} (sech(z))^(2)= 1 - (tanh(z))^(2) (Sech[z])^(2)= 1 - (Tanh[z])^(2) Successful Successful - -
4.35.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csch^{2}@@{z} = \coth^{2}@@{z}-1} (csch(z))^(2)= (coth(z))^(2)- 1 (Csch[z])^(2)= (Coth[z])^(2)- 1 Successful Successful - -
4.35.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sinh@@{u}\sinh@@{v} = \cosh@{u+v}-\cosh@{u-v}} 2*sinh(u)*sinh(v)= cosh(u + v)- cosh(u - v) 2*Sinh[u]*Sinh[v]= Cosh[u + v]- Cosh[u - v] Successful Successful - -
4.35.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\cosh@@{u}\cosh@@{v} = \cosh@{u+v}+\cosh@{u-v}} 2*cosh(u)*cosh(v)= cosh(u + v)+ cosh(u - v) 2*Cosh[u]*Cosh[v]= Cosh[u + v]+ Cosh[u - v] Successful Successful - -
4.35.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sinh@@{u}\cosh@@{v} = \sinh@{u+v}+\sinh@{u-v}} 2*sinh(u)*cosh(v)= sinh(u + v)+ sinh(u - v) 2*Sinh[u]*Cosh[v]= Sinh[u + v]+ Sinh[u - v] Successful Successful - -
4.35.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh^{2}@@{u}-\sinh^{2}@@{v} = \sinh@{u+v}\sinh@{u-v}} (sinh(u))^(2)- (sinh(v))^(2)= sinh(u + v)*sinh(u - v) (Sinh[u])^(2)- (Sinh[v])^(2)= Sinh[u + v]*Sinh[u - v] Successful Successful - -
4.35.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh^{2}@@{u}-\cosh^{2}@@{v} = \sinh@{u+v}\sinh@{u-v}} (cosh(u))^(2)- (cosh(v))^(2)= sinh(u + v)*sinh(u - v) (Cosh[u])^(2)- (Cosh[v])^(2)= Sinh[u + v]*Sinh[u - v] Successful Successful - -
4.35.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh^{2}@@{u}+\cosh^{2}@@{v} = \cosh@{u+v}\cosh@{u-v}} (sinh(u))^(2)+ (cosh(v))^(2)= cosh(u + v)*cosh(u - v) (Sinh[u])^(2)+ (Cosh[v])^(2)= Cosh[u + v]*Cosh[u - v] Successful Successful - -
4.35.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@@{\frac{z}{2}} = \left(\frac{\cosh@@{z}-1}{2}\right)^{1/2}} sinh((z)/(2))=((cosh(z)- 1)/(2))^(1/ 2) Sinh[Divide[z,2]]=(Divide[Cosh[z]- 1,2])^(1/ 2) Failure Failure
Fail
-1.167010648-1.637854044*I <- {z = -2^(1/2)-I*2^(1/2)}
-1.167010648+1.637854044*I <- {z = -2^(1/2)+I*2^(1/2)}
Fail
Complex[-1.1670106484252494, -1.6378540442140963] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.1670106484252494, 1.6378540442140963] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.35.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{\frac{z}{2}} = \left(\frac{\cosh@@{z}+1}{2}\right)^{1/2}} cosh((z)/(2))=((cosh(z)+ 1)/(2))^(1/ 2) Cosh[Divide[z,2]]=(Divide[Cosh[z]+ 1,2])^(1/ 2) Failure Failure Successful Successful
4.35.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@@{\frac{z}{2}} = \left(\frac{\cosh@@{z}-1}{\cosh@@{z}+1}\right)^{1/2}} tanh((z)/(2))=((cosh(z)- 1)/(cosh(z)+ 1))^(1/ 2) Tanh[Divide[z,2]]=(Divide[Cosh[z]- 1,Cosh[z]+ 1])^(1/ 2) Failure Failure
Fail
-1.658064547-.8463685478*I <- {z = -2^(1/2)-I*2^(1/2)}
-1.658064547+.8463685478*I <- {z = -2^(1/2)+I*2^(1/2)}
Fail
Complex[-1.6580645472823399, -0.8463685477398917] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.6580645472823399, 0.8463685477398917] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.35.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \left(\frac{\cosh@@{z}-1}{\cosh@@{z}+1}\right)^{1/2} = \frac{\cosh@@{z}-1}{\sinh@@{z}}} ((cosh(z)- 1)/(cosh(z)+ 1))^(1/ 2)=(cosh(z)- 1)/(sinh(z)) (Divide[Cosh[z]- 1,Cosh[z]+ 1])^(1/ 2)=Divide[Cosh[z]- 1,Sinh[z]] Failure Failure
Fail
1.658064547+.8463685479*I <- {z = -2^(1/2)-I*2^(1/2)}
1.658064547-.8463685479*I <- {z = -2^(1/2)+I*2^(1/2)}
Fail
Complex[1.6580645472823403, 0.8463685477398917] <- {Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.6580645472823403, -0.8463685477398917] <- {Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
4.35.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{\cosh@@{z}-1}{\sinh@@{z}} = \frac{\sinh@@{z}}{\cosh@@{z}+1}} (cosh(z)- 1)/(sinh(z))=(sinh(z))/(cosh(z)+ 1) Divide[Cosh[z]- 1,Sinh[z]]=Divide[Sinh[z],Cosh[z]+ 1] Successful Successful - -
4.35.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@{-z} = -\sinh@@{z}} sinh(- z)= - sinh(z) Sinh[- z]= - Sinh[z] Successful Successful - -
4.35.E24 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{-z} = \cosh@@{z}} cosh(- z)= cosh(z) Cosh[- z]= Cosh[z] Successful Successful - -
4.35.E25 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@{-z} = -\tanh@@{z}} tanh(- z)= - tanh(z) Tanh[- z]= - Tanh[z] Successful Successful - -
4.35.E26 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@{2z} = 2\sinh@@{z}\cosh@@{z}} sinh(2*z)= 2*sinh(z)*cosh(z) Sinh[2*z]= 2*Sinh[z]*Cosh[z] Successful Successful - -
4.35.E26 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sinh@@{z}\cosh@@{z} = \frac{2\tanh@@{z}}{1-\tanh^{2}@@{z}}} 2*sinh(z)*cosh(z)=(2*tanh(z))/(1 - (tanh(z))^(2)) 2*Sinh[z]*Cosh[z]=Divide[2*Tanh[z],1 - (Tanh[z])^(2)] Successful Successful - -
4.35.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{2z} = 2\cosh^{2}@@{z}-1} cosh(2*z)= 2*(cosh(z))^(2)- 1 Cosh[2*z]= 2*(Cosh[z])^(2)- 1 Successful Successful - -
4.35.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\sinh^{2}@@{z}+1\\ = \cosh^{2}@@{z}+\sinh^{2}@@{z}} 2*(sinh(z))^(2)+ 1 = (cosh(z))^(2)+ (sinh(z))^(2) 2*(Sinh[z])^(2)+ 1 = (Cosh[z])^(2)+ (Sinh[z])^(2) Error Error - -
4.35.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@{2z} = \frac{2\tanh@@{z}}{1+\tanh^{2}@@{z}}} tanh(2*z)=(2*tanh(z))/(1 + (tanh(z))^(2)) Tanh[2*z]=Divide[2*Tanh[z],1 + (Tanh[z])^(2)] Successful Successful - -
4.35.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@{3z} = 3\sinh@@{z}+4\sinh^{3}@@{z}} sinh(3*z)= 3*sinh(z)+ 4*(sinh(z))^(3) Sinh[3*z]= 3*Sinh[z]+ 4*(Sinh[z])^(3) Successful Successful - -
4.35.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{3z} = -3\cosh@@{z}+4\cosh^{3}@@{z}} cosh(3*z)= - 3*cosh(z)+ 4*(cosh(z))^(3) Cosh[3*z]= - 3*Cosh[z]+ 4*(Cosh[z])^(3) Successful Successful - -
4.35.E31 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@{4z} = 4\sinh^{3}@@{z}\cosh@@{z}+4\cosh^{3}@@{z}\sinh@@{z}} sinh(4*z)= 4*(sinh(z))^(3)* cosh(z)+ 4*(cosh(z))^(3)* sinh(z) Sinh[4*z]= 4*(Sinh[z])^(3)* Cosh[z]+ 4*(Cosh[z])^(3)* Sinh[z] Successful Successful - -
4.35.E32 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{4z} = \cosh^{4}@@{z}+6\sinh^{2}@@{z}\cosh^{2}@@{z}+\sinh^{4}@@{z}} cosh(4*z)= (cosh(z))^(4)+ 6*(sinh(z))^(2)* (cosh(z))^(2)+ (sinh(z))^(4) Cosh[4*z]= (Cosh[z])^(4)+ 6*(Sinh[z])^(2)* (Cosh[z])^(2)+ (Sinh[z])^(4) Successful Successful - -
4.35.E33 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{nz}+\sinh@{nz} = (\cosh@@{z}+\sinh@@{z})^{n}} cosh(n*z)+ sinh(n*z)=(cosh(z)+ sinh(z))^(n) Cosh[n*z]+ Sinh[n*z]=(Cosh[z]+ Sinh[z])^(n) Successful Failure - Successful
4.35.E33 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@{nz}-\sinh@{nz} = (\cosh@@{z}-\sinh@@{z})^{n}} cosh(n*z)- sinh(n*z)=(cosh(z)- sinh(z))^(n) Cosh[n*z]- Sinh[n*z]=(Cosh[z]- Sinh[z])^(n) Successful Failure - Successful
4.35.E34 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@@{z} = \sinh@@{x}\cos@@{y}+i\cosh@@{x}\sin@@{y}} sinh(z)= sinh(x)*cos(y)+ I*cosh(x)*sin(y) Sinh[z]= Sinh[x]*Cos[y]+ I*Cosh[x]*Sin[y] Failure Failure
Fail
-.3332024445+.853077958*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.7908177296+.748416289*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
1.465201834+1.933775988*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-1.657839572-1.014242973*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[-0.33320244491697526, 0.8530779599233089] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.7908177289090546, 0.7484162907172458] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.4652018335710113, 1.933775989717134] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.6578395715538454, -1.014242971876882] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E35 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{z} = \cosh@@{x}\cos@@{y}+i\sinh@@{x}\sin@@{y}} cosh(z)= cosh(x)*cos(y)+ I*sinh(x)*sin(y) Cosh[z]= Cosh[x]*Cos[y]+ I*Sinh[x]*Sin[y] Failure Failure
Fail
-.4940560329+.9224954029*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.9818221171+.842785687*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
1.867312242+1.745548707*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-1.693049015-1.140504690*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[-0.49405603343642457, 0.9224954044013453] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.9818221164102445, 0.842785688781432] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.867312241811268, 1.7455487082452315] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.6930490153249411, -1.1405046889875898] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E36 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tanh@@{z} = \frac{\sinh@{2x}+i\sin@{2y}}{\cosh@{2x}+\cos@{2y}}} tanh(z)=(sinh(2*x)+ I*sin(2*y))/(cosh(2*x)+ cos(2*y)) Tanh[z]=Divide[Sinh[2*x]+ I*Sin[2*y],Cosh[2*x]+ Cos[2*y]] Failure Failure
Fail
.34450810e-1-.2308812766*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-.48362120e-1+.2843295099*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.3503564896+.1000398483*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.103580521+.705848261e-2*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[0.03445081006213968, -0.23088127675619197] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.04836211984008565, 0.28432950974904503] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.3503564901139231, 0.1000398481293705] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.1035805212542007, 0.007058482483423091] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E37 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@@{z} = \frac{\sinh@{2x}-i\sin@{2y}}{\cosh@{2x}-\cos@{2y}}} coth(z)=(sinh(2*x)- I*sin(2*y))/(cosh(2*x)- cos(2*y)) Coth[z]=Divide[Sinh[2*x]- I*Sin[2*y],Cosh[2*x]- Cos[2*y]] Failure Failure
Fail
.249484083e-1+.1849879852*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.716327538e-1-.2040171895*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
-.4014084428-.1323526933*I <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-.913666750e-1+.16417892e-3*I <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
Complex[0.024948408389711685, 0.18498798535387256] <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.07163275379178491, -0.20401718940971514] <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.401408442677776, -0.1323526931640852] <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.09136667517255426, 1.6417903322245991*^-4] <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E38 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\sinh@@{z}| = (\sinh^{2}@@{x}+\sin^{2}@@{y})^{1/2}} abs(sinh(z))=((sinh(x))^(2)+ (sin(y))^(2))^(1/ 2) Abs[Sinh[z]]=((Sinh[x])^(2)+ (Sin[y])^(2))^(1/ 2) Failure Failure
Fail
.727197533 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.686687095 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.988950286 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-1.550602076 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
0.7271975341555692 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.6866870962353082 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.9889502867617381 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-1.5506020747613944 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E38 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle (\sinh^{2}@@{x}+\sin^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2x}-\cos@{2y})\right)^{1/2}} ((sinh(x))^(2)+ (sin(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*x)- cos(2*y)))^(1/ 2) ((Sinh[x])^(2)+ (Sin[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*x]- Cos[2*y]))^(1/ 2) Successful Successful - -
4.35.E39 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\cosh@@{z}| = (\sinh^{2}@@{x}+\cos^{2}@@{y})^{1/2}} abs(cosh(z))=((sinh(x))^(2)+ (cos(y))^(2))^(1/ 2) Abs[Cosh[z]]=((Sinh[x])^(2)+ (Cos[y])^(2))^(1/ 2) Failure Failure
Fail
.647885813 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
.694634194 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.404726137 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
-1.725544377 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
0.6478858145183544 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.694634195495673 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.40472613814456393 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-1.7255443754392632 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.35.E39 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle (\sinh^{2}@@{x}+\cos^{2}@@{y})^{1/2} = \left(\tfrac{1}{2}(\cosh@{2x}+\cos@{2y})\right)^{1/2}} ((sinh(x))^(2)+ (cos(y))^(2))^(1/ 2)=((1)/(2)*(cosh(2*x)+ cos(2*y)))^(1/ 2) ((Sinh[x])^(2)+ (Cos[y])^(2))^(1/ 2)=(Divide[1,2]*(Cosh[2*x]+ Cos[2*y]))^(1/ 2) Successful Successful - -
4.35.E40 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle |\tanh@@{z}| = \left(\frac{\cosh@{2x}-\cos@{2y}}{\cosh@{2x}+\cos@{2y}}\right)^{1/2}} abs(tanh(z))=((cosh(2*x)- cos(2*y))/(cosh(2*x)+ cos(2*y)))^(1/ 2) Abs[Tanh[z]]=(Divide[Cosh[2*x]- Cos[2*y],Cosh[2*x]+ Cos[2*y]])^(1/ 2) Failure Failure
Fail
.1650695e-2 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 1}
-.72745631e-1 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 2}
.3488272508 <- {z = 2^(1/2)+I*2^(1/2), x = 1, y = 3}
.103763936 <- {z = 2^(1/2)+I*2^(1/2), x = 2, y = 1}
... skip entries to safe data
Fail
0.0016506944407532753 <- {Rule[x, 1], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
-0.07274563209398122 <- {Rule[x, 1], Rule[y, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.3488272498892625 <- {Rule[x, 1], Rule[y, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
0.10376393520222194 <- {Rule[x, 2], Rule[y, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.36.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sinh@@{z} = z\prod_{n=1}^{\infty}\left(1+\frac{z^{2}}{n^{2}\pi^{2}}\right)} sinh(z)= z*product(1 +((z)^(2))/((n)^(2)* (Pi)^(2)), n = 1..infinity) Sinh[z]= z*Product[1 +Divide[(z)^(2),(n)^(2)* (Pi)^(2)], {n, 1, Infinity}] Failure Successful Skip -
4.36.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cosh@@{z} = \prod_{n=1}^{\infty}\left(1+\frac{4z^{2}}{(2n-1)^{2}\pi^{2}}\right)} cosh(z)= product(1 +(4*(z)^(2))/((2*n - 1)^(2)* (Pi)^(2)), n = 1..infinity) Cosh[z]= Product[1 +Divide[4*(z)^(2),(2*n - 1)^(2)* (Pi)^(2)], {n, 1, Infinity}] Failure Successful Skip -
4.36.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \coth@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{1}{z^{2}+n^{2}\pi^{2}}} coth(z)=(1)/(z)+ 2*z*sum((1)/((z)^(2)+ (n)^(2)* (Pi)^(2)), n = 1..infinity) Coth[z]=Divide[1,z]+ 2*z*Sum[Divide[1,(z)^(2)+ (n)^(2)* (Pi)^(2)], {n, 1, Infinity}] Successful Successful - -
4.36.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csch^{2}@@{z} = \sum_{n=-\infty}^{\infty}\frac{1}{(z-n\pi i)^{2}}} (csch(z))^(2)= sum((1)/((z - n*Pi*I)^(2)), n = - infinity..infinity) (Csch[z])^(2)= Sum[Divide[1,(z - n*Pi*I)^(2)], {n, - Infinity, Infinity}] Successful Successful - -
4.36.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \csch@@{z} = \frac{1}{z}+2z\sum_{n=1}^{\infty}\frac{(-1)^{n}}{z^{2}+n^{2}\pi^{2}}} csch(z)=(1)/(z)+ 2*z*sum(((- 1)^(n))/((z)^(2)+ (n)^(2)* (Pi)^(2)), n = 1..infinity) Csch[z]=Divide[1,z]+ 2*z*Sum[Divide[(- 1)^(n),(z)^(2)+ (n)^(2)* (Pi)^(2)], {n, 1, Infinity}] Successful Successful - -
4.37.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@@{z} = \int_{0}^{z}\frac{\diff{t}}{(1+t^{2})^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]= Integrate[Divide[1,(1 + (t)^(2))^(1/ 2)], {t, 0, z}] Error Failure - Successful
4.37.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acosh@@{z} = \int_{1}^{z}\frac{\diff{t}}{(t^{2}-1)^{1/2}}} Error Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= Integrate[Divide[1,((t)^(2)- 1)^(1/ 2)], {t, 1, z}] Error Failure - Error
4.37.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@@{z} = \int_{0}^{z}\frac{\diff{t}}{1-t^{2}}} Error Integrate[Divide[1, 1-t^2], {t, 0, z}]= Integrate[Divide[1,1 - (t)^(2)], {t, 0, z}] Error Failure - Successful
4.37.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acsch@@{z} = \Asinh@{1/z}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, Divide[1,z]}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, 1/ z}] Error Failure - Successful
4.37.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asech@@{z} = \Acosh@{1/z}} Error Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, Divide[1,z]}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, 1/ z}] Error Failure - Error
4.37.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acoth@@{z} = \Atanh@{1/z}} Error Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,z]}]= Integrate[Divide[1, 1-t^2], {t, 0, 1/ z}] Error Failure - Successful
4.37.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acsch@@{z} = \asinh@{1/z}} arccsch(z)= arcsinh(1/ z) ArcCsch[z]= ArcSinh[1/ z] Failure Successful Successful -
4.37.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asech@@{z} = \acosh@{1/z}} arcsech(z)= arccosh(1/ z) ArcSech[z]= ArcCosh[1/ z] Failure Successful Successful -
4.37.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acoth@@{z} = \atanh@{1/z}} arccoth(z)= arctanh(1/ z) ArcCoth[z]= ArcTanh[1/ z] Failure Successful Successful -
4.37.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@{-z} = -\asinh@@{z}} arcsinh(- z)= - arcsinh(z) ArcSinh[- z]= - ArcSinh[z] Successful Successful - -
4.37.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@{-z} = +\pi i+\acosh@@{z}} arccosh(- z)= + Pi*I + arccosh(z) ArcCosh[- z]= + Pi*I + ArcCosh[z] Failure Failure Error Error
4.37.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@{-z} = -\pi i+\acosh@@{z}} arccosh(- z)= - Pi*I + arccosh(z) ArcCosh[- z]= - Pi*I + ArcCosh[z] Failure Failure Error Error
4.37.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atanh@{-z} = -\atanh@@{z}} arctanh(- z)= - arctanh(z) ArcTanh[- z]= - ArcTanh[z] Successful Successful - -
4.37.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acsch@{-z} = -\acsch@@{z}} arccsch(- z)= - arccsch(z) ArcCsch[- z]= - ArcCsch[z] Successful Successful - -
4.37.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asech@{-z} = -\pi i+\asech@@{z}} arcsech(- z)= - Pi*I + arcsech(z) ArcSech[- z]= - Pi*I + ArcSech[z] Failure Failure Error Error
4.37.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asech@{-z} = +\pi i+\asech@@{z}} arcsech(- z)= + Pi*I + arcsech(z) ArcSech[- z]= + Pi*I + ArcSech[z] Failure Failure Error Error
4.37.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acoth@{-z} = -\acoth@@{z}} arccoth(- z)= - arccoth(z) ArcCoth[- z]= - ArcCoth[z] Failure Successful
Fail
0.-3.141592654*I <- {z = 1/2}
-
4.37.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@@{z} = \ln@{(z^{2}+1)^{1/2}+z}} arcsinh(z)= ln(((z)^(2)+ 1)^(1/ 2)+ z) ArcSinh[z]= Log[((z)^(2)+ 1)^(1/ 2)+ z] Failure Successful Error -
4.37.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@{iy} = \tfrac{1}{2}\pi i+\ln@{(y^{2}-1)^{1/2}+y}} arcsinh(I*y)=(1)/(2)*Pi*I + ln(((y)^(2)- 1)^(1/ 2)+ y) ArcSinh[I*y]=Divide[1,2]*Pi*I + Log[((y)^(2)- 1)^(1/ 2)+ y] Failure Failure Error Error
4.37.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@{iy} = \tfrac{1}{2}\pi i-\ln@{(y^{2}-1)^{1/2}+y}} arcsinh(I*y)=(1)/(2)*Pi*I - ln(((y)^(2)- 1)^(1/ 2)+ y) ArcSinh[I*y]=Divide[1,2]*Pi*I - Log[((y)^(2)- 1)^(1/ 2)+ y] Failure Failure Error Error
4.37.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@{iy} = -\tfrac{1}{2}\pi i+\ln@{(y^{2}-1)^{1/2}-y}} arcsinh(I*y)= -(1)/(2)*Pi*I + ln(((y)^(2)- 1)^(1/ 2)- y) ArcSinh[I*y]= -Divide[1,2]*Pi*I + Log[((y)^(2)- 1)^(1/ 2)- y] Failure Failure Error Error
4.37.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \asinh@{iy} = -\tfrac{1}{2}\pi i-\ln@{(y^{2}-1)^{1/2}-y}} arcsinh(I*y)= -(1)/(2)*Pi*I - ln(((y)^(2)- 1)^(1/ 2)- y) ArcSinh[I*y]= -Divide[1,2]*Pi*I - Log[((y)^(2)- 1)^(1/ 2)- y] Failure Failure Error Error
4.37.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{z} = \ln@{+(z^{2}-1)^{1/2}+z}} arccosh(z)= ln(+((z)^(2)- 1)^(1/ 2)+ z) ArcCosh[z]= Log[+((z)^(2)- 1)^(1/ 2)+ z] Failure Failure Error Error
4.37.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{z} = \ln@{-(z^{2}-1)^{1/2}+z}} arccosh(z)= ln(-((z)^(2)- 1)^(1/ 2)+ z) ArcCosh[z]= Log[-((z)^(2)- 1)^(1/ 2)+ z] Failure Failure Error Error
4.37.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@{\iunit y} = +\tfrac{1}{2}\pi\iunit+\ln@{(y^{2}+1)^{1/2}+ y}} arccosh(I*y)= +(1)/(2)*Pi*I + ln(((y)^(2)+ 1)^(1/ 2)+ y) ArcCosh[I*y]= +Divide[1,2]*Pi*I + Log[((y)^(2)+ 1)^(1/ 2)+ y] Failure Failure Successful Successful
4.37.E20 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@{\iunit y} = -\tfrac{1}{2}\pi\iunit+\ln@{(y^{2}+1)^{1/2}- y}} arccosh(I*y)= -(1)/(2)*Pi*I + ln(((y)^(2)+ 1)^(1/ 2)- y) ArcCosh[I*y]= -Divide[1,2]*Pi*I + Log[((y)^(2)+ 1)^(1/ 2)- y] Failure Failure
Fail
.9624236498+3.141592654*I <- {y = 1/2}
Fail
Complex[0.9624236501192068, 3.141592653589793] <- {Rule[y, Rational[1, 2]]}
4.37.E21 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{z} = 2\ln@{\left(\frac{z+1}{2}\right)^{1/2}+\left(\frac{z-1}{2}\right)^{1/2}}} arccosh(z)= 2*ln(((z + 1)/(2))^(1/ 2)+((z - 1)/(2))^(1/ 2)) ArcCosh[z]= 2*Log[(Divide[z + 1,2])^(1/ 2)+(Divide[z - 1,2])^(1/ 2)] Failure Failure Error Error
4.37.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{x} = +\ln@{i(1-x^{2})^{1/2}+x}} arccosh(x)= + ln(I*(1 - (x)^(2))^(1/ 2)+ x) ArcCosh[x]= + Log[I*(1 - (x)^(2))^(1/ 2)+ x] Failure Failure Error Error
4.37.E22 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{x} = -\ln@{i(1-x^{2})^{1/2}+x}} arccosh(x)= - ln(I*(1 - (x)^(2))^(1/ 2)+ x) ArcCosh[x]= - Log[I*(1 - (x)^(2))^(1/ 2)+ x] Failure Failure Error Error
4.37.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{x} = +\pi i+\ln@{(x^{2}-1)^{1/2}-x}} arccosh(x)= + Pi*I + ln(((x)^(2)- 1)^(1/ 2)- x) ArcCosh[x]= + Pi*I + Log[((x)^(2)- 1)^(1/ 2)- x] Failure Failure Error Error
4.37.E23 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \acosh@@{x} = -\pi i+\ln@{(x^{2}-1)^{1/2}-x}} arccosh(x)= - Pi*I + ln(((x)^(2)- 1)^(1/ 2)- x) ArcCosh[x]= - Pi*I + Log[((x)^(2)- 1)^(1/ 2)- x] Failure Failure Error Error
4.37.E24 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atanh@@{z} = \tfrac{1}{2}\ln@{\frac{1+z}{1-z}}} arctanh(z)=(1)/(2)*ln((1 + z)/(1 - z)) ArcTanh[z]=Divide[1,2]*Log[Divide[1 + z,1 - z]] Failure Failure Error Error
4.37.E25 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atanh@@{x} = +\tfrac{1}{2}\pi i+\tfrac{1}{2}\ln@{\frac{x+1}{x-1}}} arctanh(x)= +(1)/(2)*Pi*I +(1)/(2)*ln((x + 1)/(x - 1)) ArcTanh[x]= +Divide[1,2]*Pi*I +Divide[1,2]*Log[Divide[x + 1,x - 1]] Failure Failure Error Error
4.37.E25 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atanh@@{x} = -\tfrac{1}{2}\pi i+\tfrac{1}{2}\ln@{\frac{x+1}{x-1}}} arctanh(x)= -(1)/(2)*Pi*I +(1)/(2)*ln((x + 1)/(x - 1)) ArcTanh[x]= -Divide[1,2]*Pi*I +Divide[1,2]*Log[Divide[x + 1,x - 1]] Failure Failure Error Error
4.37.E26 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z = \sinh@@{w}} z = sinh(w) z = Sinh[w] Failure Failure
Fail
1.112452092-.737321978*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.112452092-3.565749102*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-1.715975032-3.565749102*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-1.715975032-.737321978*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.1124520925053343, -0.7373219789661911] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.1124520925053343, -3.565749103712381] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.715975032240856, -3.565749103712381] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.715975032240856, -0.7373219789661911] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.37.E27 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z = \cosh@@{w}} z = cosh(w) z = Cosh[w] Failure Failure
Fail
1.074539570-.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
1.074539570-3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-1.753887554-3.325606671*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-1.753887554-.497179547*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.0745395706783705, -0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.0745395706783705, -3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.7538875540678198, -3.3256066725373055] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.7538875540678198, -0.4971795477911152] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.37.E28 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle z = \tanh@@{w}} z = tanh(w) z = Tanh[w] Failure Failure
Fail
.295839425+1.373342253*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)+I*2^(1/2)}
.295839425-1.455084871*I <- {w = 2^(1/2)+I*2^(1/2), z = 2^(1/2)-I*2^(1/2)}
-2.532587699-1.455084871*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)-I*2^(1/2)}
-2.532587699+1.373342253*I <- {w = 2^(1/2)+I*2^(1/2), z = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.2958394249722609, 1.3733422538097753] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.2958394249722609, -1.455084870936415] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-2.5325876997739294, -1.455084870936415] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-2.5325876997739294, 1.3733422538097753] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.37.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = \Asinh@@{z}} Error w = Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}] Error Failure -
Fail
Complex[0.022188930362652126, 0.6905247538249891] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.022188930362652126, 2.1379023709212013] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.806238194383538, 2.1379023709212013] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.806238194383538, 0.6905247538249891] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.37.E29 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@@{z} = (-1)^{k}\asinh@@{z}+k\pi i} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, z}]=(- 1)^(k)* ArcSinh[z]+ k*Pi*I Error Failure -
Fail
Complex[2.784049264020886, -1.694215036493581] <- {Rule[k, 1], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -6.283185307179586] <- {Rule[k, 2], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[2.784049264020886, -7.9774003436731675] <- {Rule[k, 3], Rule[z, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[2.784049264020886, -4.588970270686005] <- {Rule[k, 1], Rule[z, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.37.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = \Acosh@@{z}} Error w = Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}] Error Failure - Error
4.37.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acosh@@{z} = +\acosh@@{z}+2k\pi i} Error Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= + ArcCosh[z]+ 2*k*Pi*I Error Failure - Error
4.37.E30 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acosh@@{z} = -\acosh@@{z}+2k\pi i} Error Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, z}]= - ArcCosh[z]+ 2*k*Pi*I Error Failure - Error
4.37.E31 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle w = \Atanh@@{z}} Error w = Integrate[Divide[1, 1-t^2], {t, 0, z}] Error Failure -
Fail
Complex[0.8649074180390404, 1.4142135623730951] <- {Rule[w, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
Complex[0.8649074180390404, -1.4142135623730951] <- {Rule[w, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
Complex[-1.96351970670715, -1.4142135623730951] <- {Rule[w, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
Complex[-1.96351970670715, 1.4142135623730951] <- {Rule[w, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[z, Rational[1, 2]]}
4.37.E31 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@@{z} = \atanh@@{z}+k\pi i} Error Integrate[Divide[1, 1-t^2], {t, 0, z}]= ArcTanh[z]+ k*Pi*I Error Failure -
Fail
Complex[0.0, -3.141592653589793] <- {Rule[k, 1], Rule[z, Rational[1, 2]]}
Complex[0.0, -6.283185307179586] <- {Rule[k, 2], Rule[z, Rational[1, 2]]}
Complex[0.0, -9.42477796076938] <- {Rule[k, 3], Rule[z, Rational[1, 2]]}
4.38.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\asinh@@{z} = (1+z^{2})^{-1/2}} diff(arcsinh(z), z)=(1 + (z)^(2))^(- 1/ 2) D[ArcSinh[z], z]=(1 + (z)^(2))^(- 1/ 2) Successful Successful - -
4.38.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acosh@@{z} = +(z^{2}-1)^{-1/2}} diff(arccosh(z), z)= +((z)^(2)- 1)^(- 1/ 2) D[ArcCosh[z], z]= +((z)^(2)- 1)^(- 1/ 2) Failure Failure Successful Successful
4.38.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acosh@@{z} = -(z^{2}-1)^{-1/2}} diff(arccosh(z), z)= -((z)^(2)- 1)^(- 1/ 2) D[ArcCosh[z], z]= -((z)^(2)- 1)^(- 1/ 2) Failure Failure
Fail
-2.309401076*I <- {z = 1/2}
Fail
Complex[0.0, -2.3094010767585034] <- {Rule[z, Rational[1, 2]]}
4.38.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\atanh@@{z} = \frac{1}{1-z^{2}}} diff(arctanh(z), z)=(1)/(1 - (z)^(2)) D[ArcTanh[z], z]=Divide[1,1 - (z)^(2)] Successful Successful - -
4.38.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acsch@@{z} = -\frac{1}{z(1+z^{2})^{1/2}}} diff(arccsch(z), z)= -(1)/(z*(1 + (z)^(2))^(1/ 2)) D[ArcCsch[z], z]= -Divide[1,z*(1 + (z)^(2))^(1/ 2)] Failure Failure Successful Successful
4.38.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acsch@@{z} = +\frac{1}{z(1+z^{2})^{1/2}}} diff(arccsch(z), z)= +(1)/(z*(1 + (z)^(2))^(1/ 2)) D[ArcCsch[z], z]= +Divide[1,z*(1 + (z)^(2))^(1/ 2)] Failure Failure
Fail
-3.577708764 <- {z = 1/2}
Fail
-3.5777087639996634 <- {Rule[z, Rational[1, 2]]}
4.38.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\asech@@{z} = -\frac{1}{z(1-z^{2})^{1/2}}} diff(arcsech(z), z)= -(1)/(z*(1 - (z)^(2))^(1/ 2)) D[ArcSech[z], z]= -Divide[1,z*(1 - (z)^(2))^(1/ 2)] Failure Failure Successful Successful
4.38.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \deriv{}{z}\acoth@@{z} = \frac{1}{1-z^{2}}} diff(arccoth(z), z)=(1)/(1 - (z)^(2)) D[ArcCoth[z], z]=Divide[1,1 - (z)^(2)] Successful Successful - -
4.38.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@@{u}+\Asinh@@{v} = \Asinh@{u(1+v^{2})^{1/2}+ v(1+u^{2})^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*(1 + (v)^(2))^(1/ 2)+ v*(1 + (u)^(2))^(1/ 2)}] Error Failure - Successful
4.38.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@@{u}-\Asinh@@{v} = \Asinh@{u(1+v^{2})^{1/2}- v(1+u^{2})^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*(1 + (v)^(2))^(1/ 2)- v*(1 + (u)^(2))^(1/ 2)}] Error Failure - Skip
4.38.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acosh@@{u}+\Acosh@@{v} = \Acosh@{uv+((u^{2}-1)(v^{2}-1))^{1/2}}} Error Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u}]+ Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u*v +(((u)^(2)- 1)*((v)^(2)- 1))^(1/ 2)}] Error Failure - Error
4.38.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Acosh@@{u}-\Acosh@@{v} = \Acosh@{uv-((u^{2}-1)(v^{2}-1))^{1/2}}} Error Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u}]- Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, u*v -(((u)^(2)- 1)*((v)^(2)- 1))^(1/ 2)}] Error Failure - Error
4.38.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@@{u}+\Atanh@@{v} = \Atanh@{\frac{u+ v}{1+ uv}}} Error Integrate[Divide[1, 1-t^2], {t, 0, u}]+ Integrate[Divide[1, 1-t^2], {t, 0, v}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u + v,1 + u*v]}] Error Failure - Skip
4.38.E17 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@@{u}-\Atanh@@{v} = \Atanh@{\frac{u- v}{1- uv}}} Error Integrate[Divide[1, 1-t^2], {t, 0, u}]- Integrate[Divide[1, 1-t^2], {t, 0, v}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u - v,1 - u*v]}] Error Failure -
Fail
Complex[0.0, 1.6296538327419778] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.1102230246251565*^-16, 3.141592653589793] <- {Rule[u, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.0, -3.141592653589793] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.1102230246251565*^-16, -3.141592653589793] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.38.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@@{u}+\Acosh@@{v} = \Asinh@{uv+((1+u^{2})(v^{2}-1))^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]+ Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v +((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}] Error Failure - Error
4.38.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@@{u}-\Acosh@@{v} = \Asinh@{uv-((1+u^{2})(v^{2}-1))^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u}]- Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v}]= Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v -((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}] Error Failure - Error
4.38.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@{uv+((1+u^{2})(v^{2}-1))^{1/2}} = \Acosh@{v(1+u^{2})^{1/2}+ u(v^{2}-1)^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v +((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v*(1 + (u)^(2))^(1/ 2)+ u*((v)^(2)- 1)^(1/ 2)}] Error Failure - Error
4.38.E18 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Asinh@{uv-((1+u^{2})(v^{2}-1))^{1/2}} = \Acosh@{v(1+u^{2})^{1/2}- u(v^{2}-1)^{1/2}}} Error Integrate[Divide[1, (1+t^2)^(1/2)], {t, 0, u*v -((1 + (u)^(2))*((v)^(2)- 1))^(1/ 2)}]= Integrate[Divide[1, (t^2-1)^(1/2)], {t, 1, v*(1 + (u)^(2))^(1/ 2)- u*((v)^(2)- 1)^(1/ 2)}] Error Failure - Error
4.38.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@@{u}+\Acoth@@{v} = \Atanh@{\frac{uv+ 1}{v+ u}}} Error Integrate[Divide[1, 1-t^2], {t, 0, u}]+ Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v + 1,v + u]}] Error Failure - Skip
4.38.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@@{u}-\Acoth@@{v} = \Atanh@{\frac{uv- 1}{v- u}}} Error Integrate[Divide[1, 1-t^2], {t, 0, u}]- Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,v]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v - 1,v - u]}] Error Failure -
Fail
Complex[5.551115123125783*^-17, -1.6296538327419778] <- {Rule[u, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.282309879460564, -1.6296538327419778] <- {Rule[u, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-5.551115123125783*^-17, -1.6296538327419778] <- {Rule[u, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.282309879460564, 1.6296538327419778] <- {Rule[u, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]], Rule[v, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
4.38.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@{\frac{uv+ 1}{v+ u}} = \Acoth@{\frac{v+ u}{uv+ 1}}} Error Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v + 1,v + u]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,Divide[v + u,u*v + 1]]}] Error Failure - Successful
4.38.E19 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \Atanh@{\frac{uv- 1}{v- u}} = \Acoth@{\frac{v- u}{uv- 1}}} Error Integrate[Divide[1, 1-t^2], {t, 0, Divide[u*v - 1,v - u]}]= Integrate[Divide[1, 1-t^2], {t, 0, Divide[1,Divide[v - u,u*v - 1]]}] Error Failure - Error
4.40.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\sinh@@{x}\diff{x} = \cosh@@{x}} int(sinh(x), x)= cosh(x) Integrate[Sinh[x], x]= Cosh[x] Successful Successful - -
4.40.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\cosh@@{x}\diff{x} = \sinh@@{x}} int(cosh(x), x)= sinh(x) Integrate[Cosh[x], x]= Sinh[x] Successful Successful - -
4.40.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\tanh@@{x}\diff{x} = \ln@{\cosh@@{x}}} int(tanh(x), x)= ln(cosh(x)) Integrate[Tanh[x], x]= Log[Cosh[x]] Successful Successful - -
4.40.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\csch@@{x}\diff{x} = \ln@{\tanh@{\tfrac{1}{2}x}}} int(csch(x), x)= ln(tanh((1)/(2)*x)) Integrate[Csch[x], x]= Log[Tanh[Divide[1,2]*x]] Successful Successful - -
4.40.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\sech@@{x}\diff{x} = \Gudermannian@{x}} int(sech(x), x)= arctan(sinh(x)) Integrate[Sech[x], x]= Gudermannian[x] Successful Failure - Successful
4.40.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\coth@@{x}\diff{x} = \ln@{\sinh@@{x}}} int(coth(x), x)= ln(sinh(x)) Integrate[Coth[x], x]= Log[Sinh[x]] Successful Successful - -
4.40.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\infty}e^{-x}\frac{\sin@{ax}}{\sinh@@{x}}\diff{x} = \tfrac{1}{2}\pi\coth@{\tfrac{1}{2}\pi a}-\frac{1}{a}} int(exp(- x)*(sin(a*x))/(sinh(x)), x = 0..infinity)=(1)/(2)*Pi*coth((1)/(2)*Pi*a)-(1)/(a) Integrate[Exp[- x]*Divide[Sin[a*x],Sinh[x]], {x, 0, Infinity}]=Divide[1,2]*Pi*Coth[Divide[1,2]*Pi*a]-Divide[1,a] Failure Failure Skip Successful
4.40.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{0}^{\infty}\frac{\sinh@{ax}}{\sinh@{\pi x}}\diff{x} = \tfrac{1}{2}\tan@{\tfrac{1}{2}a}} int((sinh(a*x))/(sinh(Pi*x)), x = 0..infinity)=(1)/(2)*tan((1)/(2)*a) Integrate[Divide[Sinh[a*x],Sinh[Pi*x]], {x, 0, Infinity}]=Divide[1,2]*Tan[Divide[1,2]*a] Failure Failure Skip Successful
4.40.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int_{-\infty}^{\infty}\frac{e^{ax}}{\left(\cosh@{\tfrac{1}{2}x}\right)^{2}}\diff{x} = \frac{4\pi a}{\sin@{\pi a}}} int((exp(a*x))/((cosh((1)/(2)*x))^(2)), x = - infinity..infinity)=(4*Pi*a)/(sin(Pi*a)) Integrate[Divide[Exp[a*x],(Cosh[Divide[1,2]*x])^(2)], {x, - Infinity, Infinity}]=Divide[4*Pi*a,Sin[Pi*a]] Failure Failure Skip Skip
4.40.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\asinh@@{x}\diff{x} = x\asinh@@{x}-(1+x^{2})^{1/2}} int(arcsinh(x), x)= x*arcsinh(x)-(1 + (x)^(2))^(1/ 2) Integrate[ArcSinh[x], x]= x*ArcSinh[x]-(1 + (x)^(2))^(1/ 2) Successful Successful - -
4.40.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\acosh@@{x}\diff{x} = x\acosh@@{x}-(x^{2}-1)^{1/2}} int(arccosh(x), x)= x*arccosh(x)-((x)^(2)- 1)^(1/ 2) Integrate[ArcCosh[x], x]= x*ArcCosh[x]-((x)^(2)- 1)^(1/ 2) Failure Successful Skip -
4.40.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\atanh@@{x}\diff{x} = x\atanh@@{x}+\tfrac{1}{2}\ln@{1-x^{2}}} int(arctanh(x), x)= x*arctanh(x)+(1)/(2)*ln(1 - (x)^(2)) Integrate[ArcTanh[x], x]= x*ArcTanh[x]+Divide[1,2]*Log[1 - (x)^(2)] Successful Successful - -
4.40.E14 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\acsch@@{x}\diff{x} = x\acsch@@{x}+\asinh@@{x}} int(arccsch(x), x)= x*arccsch(x)+ arcsinh(x) Integrate[ArcCsch[x], x]= x*ArcCsch[x]+ ArcSinh[x] Failure Successful Skip -
4.40.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\asech@@{x}\diff{x} = x\asech@@{x}+\asin@@{x}} int(arcsech(x), x)= x*arcsech(x)+ arcsin(x) Integrate[ArcSech[x], x]= x*ArcSech[x]+ ArcSin[x] Failure Successful Skip -
4.40.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \int\acoth@@{x}\diff{x} = x\acoth@@{x}+\tfrac{1}{2}\ln@{x^{2}-1}} int(arccoth(x), x)= x*arccoth(x)+(1)/(2)*ln((x)^(2)- 1) Integrate[ArcCoth[x], x]= x*ArcCoth[x]+Divide[1,2]*Log[(x)^(2)- 1] Successful Failure -
Fail
Complex[0.0, 1.5707963267948966] <- {Rule[x, 2]}
Complex[0.0, 1.5707963267948966] <- {Rule[x, 3]}
4.42.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{A} = \frac{a}{c}} sin(A)=(a)/(c) Sin[A]=Divide[a,c] Failure Failure
Fail
1.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
2.151535540-.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
3.151535540+.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
2.151535540+1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[1.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[2.1515355413392863, -0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[3.1515355413392863, 0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[2.1515355413392863, 1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{a}{c} = \frac{1}{\csc@@{A}}} (a)/(c)=(1)/(csc(A)) Divide[a,c]=Divide[1,Csc[A]] Failure Failure
Fail
-1.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
-2.151535541+.6982385295*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
-3.151535541-.3017614705*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
-2.151535541-1.301761470*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-1.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-2.1515355413392863, 0.6982385301322391] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-3.1515355413392863, -0.30176146986776087] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-2.1515355413392863, -1.3017614698677609] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{A} = \frac{b}{c}} cos(A)=(b)/(c) Cos[A]=Divide[b,c] Failure Failure
Fail
-.6603260076-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
.3396739924-2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
1.339673992-1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
.3396739924-.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-0.6603260083052754, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.33967399169472456, -2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.3396739916947245, -1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.33967399169472456, -0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{b}{c} = \frac{1}{\sec@@{A}}} (b)/(c)=(1)/(sec(A)) Divide[b,c]=Divide[1,Sec[A]] Failure Failure
Fail
.6603260076+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
-.3396739924+2.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
-1.339673992+1.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
-.3396739924+.911393109*I <- {A = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.6603260083052754, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.33967399169472456, 2.9113931101642105] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.3396739916947245, 1.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-0.33967399169472456, 0.9113931101642103] <- {Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tan@@{A} = \frac{a}{b}} tan(A)=(a)/(b) Tan[A]=Divide[a,b] Failure Failure
Fail
-.9591286913+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}
.4087130869e-1+.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}
1.040871309+1.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}
.4087130869e-1+2.118374137*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-0.9591286914366802, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.04087130856331978, 0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.0408713085633199, 1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.04087130856331978, 2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{a}{b} = \frac{1}{\cot@@{A}}} (a)/(b)=(1)/(cot(A)) Divide[a,b]=Divide[1,Cot[A]] Failure Failure
Fail
.9591286913-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}
-.4087130870e-1-.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}
-1.040871309-1.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}
-.4087130870e-1-2.118374138*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.9591286914366802, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.04087130856331978, -0.11837413740083425] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.0408713085633199, -1.1183741374008342] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-0.04087130856331978, -2.118374137400834] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{a}{\sin@@{A}} = \frac{b}{\sin@@{B}}} (a)/(sin(A))=(b)/(sin(B)) Divide[a,Sin[A]]=Divide[b,Sin[B]] Failure Failure
Fail
.1808221319+1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}
1.470069704+1.108425440*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}
1.289247572-.1808221319*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}
-.1808221319-1.289247572*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E4 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{b}{\sin@@{B}} = \frac{c}{\sin@@{C}}} (b)/(sin(B))=(c)/(sin(C)) Divide[b,Sin[B]]=Divide[c,Sin[C]] Failure Failure
Fail
.1808221319+1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
1.470069704+1.108425440*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
1.289247572-.1808221319*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
-.1808221319-1.289247572*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.18082213138216385, -0.18082213138216385] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.4700697033135184, 1.1084254405491907] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.2892475719313545, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.18082213138216377, 1.2892475719313545] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle c^{2} = a^{2}+b^{2}-2ab\cos@@{C}} (c)^(2)= (a)^(2)+ (b)^(2)- 2*a*b*cos(C) (c)^(2)= (a)^(2)+ (b)^(2)- 2*a*b*Cos[C] Failure Failure
Fail
15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
15.29114486-1.282608060*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
15.29114486-9.282608052*I <- {C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-15.291144881313683, -1.2826080664422035] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle a = b\cos@@{C}+c\cos@@{B}} a = b*cos(C)+ c*cos(B) a = b*Cos[C]+ c*Cos[B] Failure Failure Skip Skip
4.42.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \hbox{area} = \tfrac{1}{2}bc\sin@@{A}} a*r*exp(1)*a*=(1)/(2)*b*c*sin(A) a*r*E*a*=Divide[1,2]*b*c*Sin[A] Failure Failure Skip Skip
4.42.E7 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \tfrac{1}{2}bc\sin@@{A} = \left(s(s-a)(s-b)(s-c)\right)^{1/2}} (1)/(2)*b*c*sin(A)=(s*(s - a)*(s - b)*(s - c))^(1/ 2) Divide[1,2]*b*c*Sin[A]=(s*(s - a)*(s - b)*(s - c))^(1/ 2) Failure Failure Skip Skip
4.42.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{a} = \cos@@{b}\cos@@{c}+\sin@@{b}\sin@@{c}\cos@@{A}} cos(a)= cos(b)*cos(c)+ sin(b)*sin(c)*cos(A) Cos[a]= Cos[b]*Cos[c]+ Sin[b]*Sin[c]*Cos[A] Failure Failure
Fail
-.145682713+7.620029224*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
-5.032445392+7.110698060*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
7.901121089-8.845813328*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
-1.825810700-10.93348428*I <- {A = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-0.14568270504338976, 7.6200292388764925] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-5.032445395391095, 7.11069807526626] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[7.901121090331609, -8.845813349495826] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[-1.8258107056535384, -10.933484295594681] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{\sin@@{A}}{\sin@@{a}} = \frac{\sin@@{B}}{\sin@@{b}}} (sin(A))/(sin(a))=(sin(B))/(sin(b)) Divide[Sin[A],Sin[a]]=Divide[Sin[B],Sin[b]] Failure Failure
Fail
.385833893e-1-.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}
2. <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}
1.961416611+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}
-.385833893e-1+.2750965298*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.03858338910209658, 0.2750965290395158] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
2.0 <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.9614166108979034, -0.2750965290395158] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.03858338910209658, -0.2750965290395158] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E9 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \frac{\sin@@{B}}{\sin@@{b}} = \frac{\sin@@{C}}{\sin@@{c}}} (sin(B))/(sin(b))=(sin(C))/(sin(c)) Divide[Sin[B],Sin[b]]=Divide[Sin[C],Sin[c]] Failure Failure
Fail
.385833893e-1-.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = 2^(1/2)-I*2^(1/2)}
2. <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)-I*2^(1/2)}
1.961416611+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2), c = -2^(1/2)+I*2^(1/2)}
-.385833893e-1+.2750965298*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2), c = 2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[0.03858338910209658, 0.2750965290395158] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
2.0 <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[1.9614166108979034, -0.2750965290395158] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.03858338910209658, -0.2750965290395158] <- {Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[c, Times[Complex[1, -1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{a}\cos@@{B} = \cos@@{b}\sin@@{c}-\sin@@{b}\cos@@{c}\cos@@{A}} sin(a)*cos(B)= cos(b)*sin(c)- sin(b)*cos(c)*cos(A) Sin[a]*Cos[B]= Cos[b]*Sin[c]- Sin[b]*Cos[c]*Cos[A] Failure Failure Skip Skip
4.42.E11 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{a}\cos@@{C} = \sin@@{a}\cot@@{b}-\sin@@{C}\cot@@{B}} cos(a)*cos(C)= sin(a)*cot(b)- sin(C)*cot(B) Cos[a]*Cos[C]= Sin[a]*Cot[b]- Sin[C]*Cot[B] Failure Failure
Fail
-3.538045196-1.298501057*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)+I*2^(1/2)}
-2.999121811-5.140982387*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = 2^(1/2)-I*2^(1/2)}
-2.858697211-5.121287275*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)-I*2^(1/2)}
-3.397620597-1.278805945*I <- {B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2), b = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-3.538045200949385, -1.2985010548545435] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[3.229878658191402, -0.019695112023684347] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[-4.217393184338834, 2.524285165473877] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[3.628377442853231, 3.842481332352105] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[b, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.42.E12 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{A} = -\cos@@{B}\cos@@{C}+\sin@@{B}\sin@@{C}\cos@@{a}} cos(A)= - cos(B)*cos(C)+ sin(B)*sin(C)*cos(a) Cos[A]= - Cos[B]*Cos[C]+ Sin[B]*Sin[C]*Cos[a] Failure Failure
Fail
-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)+I*2^(1/2)}
-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = 2^(1/2)-I*2^(1/2)}
-7.221773105+5.023027110*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)-I*2^(1/2)}
-2.257881161-12.32494952*I <- {A = 2^(1/2)+I*2^(1/2), B = 2^(1/2)+I*2^(1/2), C = 2^(1/2)+I*2^(1/2), a = -2^(1/2)+I*2^(1/2)}
... skip entries to safe data
Fail
Complex[-7.22177310694216, 5.023027129167406] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[2.5051586890429873, 7.11069807526626] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
Complex[0.8250306884328387, -11.442815459204912] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, -1], Power[2, Rational[1, 2]]]]}
Complex[5.711793378780543, -10.933484295594681] <- {Rule[a, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[A, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[B, Times[Complex[1, 1], Power[2, Rational[1, 2]]]], Rule[C, Times[Complex[-1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.45.E2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{x} = 2^{m}\ln@{1+y}} ln(x)= (2)^(m)* ln(1 + y) Log[x]= (2)^(m)* Log[1 + y] Failure Failure
Fail
-1.386294361 <- {m = 1, x = 1, y = 1}
-2.197224578 <- {m = 1, x = 1, y = 2}
-2.772588722 <- {m = 1, x = 1, y = 3}
-.6931471804 <- {m = 1, x = 2, y = 1}
... skip entries to safe data
Fail
-1.3862943611198906 <- {Rule[m, 1], Rule[x, 1], Rule[y, 1]}
-2.1972245773362196 <- {Rule[m, 1], Rule[x, 1], Rule[y, 2]}
-2.772588722239781 <- {Rule[m, 1], Rule[x, 1], Rule[y, 3]}
-0.6931471805599453 <- {Rule[m, 1], Rule[x, 2], Rule[y, 1]}
... skip entries to safe data
4.45.E3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{x} = \ln@@{\xi}+m\ln@@{10}} ln(x)= ln(xi)+ m*ln(10) Log[x]= Log[\[Xi]]+ m*Log[10] Failure Failure
Fail
-2.995732273-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 1}
-2.302585093-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 2}
-1.897119984-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1, x = 3}
-5.298317366-.7853981634*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2, x = 1}
... skip entries to safe data
Fail
Complex[-2.9957322735539913, -0.7853981633974483] <- {Rule[m, 1], Rule[x, 1], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-2.302585092994046, -0.7853981633974483] <- {Rule[m, 1], Rule[x, 2], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.8971199848858813, -0.7853981633974483] <- {Rule[m, 1], Rule[x, 3], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-5.298317366548037, -0.7853981633974483] <- {Rule[m, 2], Rule[x, 1], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.45#Ex1 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle m = \floor{\frac{x}{\ln@@{10}}+\frac{1}{2}}} m = floor((x)/(ln(10))+(1)/(2)) m = Floor[Divide[x,Log[10]]+Divide[1,2]] Failure Failure
Fail
1. <- {m = 1, x = 1}
2. <- {m = 2, x = 1}
1. <- {m = 2, x = 2}
1. <- {m = 2, x = 3}
... skip entries to safe data
Fail
1.0 <- {Rule[m, 1], Rule[x, 1]}
2.0 <- {Rule[m, 2], Rule[x, 1]}
1.0 <- {Rule[m, 2], Rule[x, 2]}
1.0 <- {Rule[m, 2], Rule[x, 3]}
... skip entries to safe data
4.45#Ex2 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle y = x-m\ln@@{10}} y = x - m*ln(10) y = x - m*Log[10] Failure Failure
Fail
2.302585093 <- {m = 1, x = 1, y = 1}
3.302585093 <- {m = 1, x = 1, y = 2}
4.302585093 <- {m = 1, x = 1, y = 3}
1.302585093 <- {m = 1, x = 2, y = 1}
... skip entries to safe data
Fail
2.302585092994046 <- {Rule[m, 1], Rule[x, 1], Rule[y, 1]}
3.302585092994046 <- {Rule[m, 1], Rule[x, 1], Rule[y, 2]}
4.302585092994046 <- {Rule[m, 1], Rule[x, 1], Rule[y, 3]}
1.302585092994046 <- {Rule[m, 1], Rule[x, 2], Rule[y, 1]}
... skip entries to safe data
4.45#Ex3 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle m = \floor{\xi+\tfrac{1}{2}}} m = floor(xi +(1)/(2)) m = Floor[\[Xi]+Divide[1,2]] Failure Failure
Fail
-1.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 1}
0.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 2}
1.-1.*I <- {xi = 2^(1/2)+I*2^(1/2), m = 3}
-1.+2.*I <- {xi = 2^(1/2)-I*2^(1/2), m = 1}
... skip entries to safe data
Fail
Complex[0.0, -1.0] <- {Rule[m, 1], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[1.0, -1.0] <- {Rule[m, 2], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[2.0, -1.0] <- {Rule[m, 3], Rule[ξ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.0, 2.0] <- {Rule[m, 1], Rule[ξ, Times[Complex[1, -1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.45#Ex5 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \sin@@{x} = (-1)^{m}\sin@@{\theta}} sin(x)=(- 1)^(m)* sin(theta) Sin[x]=(- 1)^(m)* Sin[\[Theta]] Failure Failure
Fail
2.993006525+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 1}
3.060832967+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 2}
2.292655548+.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 3}
-1.310064555-.3017614705*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 1}
... skip entries to safe data
Fail
Complex[2.993006526147183, 0.30176146986776087] <- {Rule[m, 1], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[3.060832968164968, 0.30176146986776087] <- {Rule[m, 1], Rule[x, 2], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[2.2926555493991536, 0.30176146986776087] <- {Rule[m, 1], Rule[x, 3], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-1.3100645565313898, -0.30176146986776087] <- {Rule[m, 2], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.45#Ex6 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \cos@@{x} = (-1)^{m}\cos@@{\theta}} cos(x)=(- 1)^(m)* cos(theta) Cos[x]=(- 1)^(m)* Cos[\[Theta]] Failure Failure
Fail
.8799762983-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 1}
-.764728441e-1-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 2}
-.6503185042-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 1, x = 3}
.2006283135+1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), m = 2, x = 1}
... skip entries to safe data
Fail
Complex[0.8799762975628643, -1.9113931101642103] <- {Rule[m, 1], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.07647284485241784, -1.9113931101642103] <- {Rule[m, 1], Rule[x, 2], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[-0.6503185049057209, -1.9113931101642103] <- {Rule[m, 1], Rule[x, 3], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
Complex[0.2006283141734152, 1.9113931101642103] <- {Rule[m, 2], Rule[x, 1], Rule[θ, Times[Complex[1, 1], Power[2, Rational[1, 2]]]]}
... skip entries to safe data
4.45.E8 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle 2\atan@@{\frac{x}{1+(1+x^{2})^{1/2}}} = \atan@@{x}} 2*arctan((x)/(1 +(1 + (x)^(2))^(1/ 2)))= arctan(x) 2*ArcTan[Divide[x,1 +(1 + (x)^(2))^(1/ 2)]]= ArcTan[x] Successful Failure - Successful
4.45.E10 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@@{x} = 2^{n}\atan@@{x_{n}}} arctan(x)= (2)^(n)* arctan(x[n]) ArcTan[x]= (2)^(n)* ArcTan[Subscript[x, n]] Failure Failure
Fail
-1.600225078-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 1}
-1.278474524-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 2}
-1.136577470-.6411549398*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 1, x = 3}
-3.985848320-1.282309880*I <- {x[n] = 2^(1/2)+I*2^(1/2), n = 2, x = 1}
... skip entries to safe data
Successful
4.45.E13 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \atan@@{x} = 16\atan@@{x_{4}}} arctan(x)= 16*arctan(x[4]) ArcTan[x]= 16*ArcTan[Subscript[x, 4]] Failure Failure
Fail
-18.29958778-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 1}
-17.97783722-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 2}
-17.83594017-5.129239518*I <- {x[4] = 2^(1/2)+I*2^(1/2), x = 3}
-18.29958778+5.129239518*I <- {x[4] = 2^(1/2)-I*2^(1/2), x = 1}
... skip entries to safe data
Successful
4.45.E15 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle \ln@@{z} = \ln@@{|z|}+i\phase@@{z}} ln(z)= ln(abs(z))+ I*argument(z) Log[z]= Log[Abs[z]]+ I*Arg[z] Failure Successful Skip -
4.45.E16 Failed to parse (LaTeXML (experimental; uses MathML): Invalid response ("") from server "http://latexml:8080/convert/":): {\displaystyle e^{z} = e^{\realpart@@{z}}(\cos@{\imagpart@@{z}}+i\sin@{\imagpart@@{z}})} exp(z)= exp(Re(z))*(cos(Im(z))+ I*sin(Im(z))) Exp[z]= Exp[Re[z]]*(Cos[Im[z]]+ I*Sin[Im[z]]) Failure Successful Successful -