MediaWiki API result

{
    "batchcomplete": "",
    "continue": {
        "gapcontinue": "Results_of_Airy_and_Related_Functions",
        "continue": "gapcontinue||"
    },
    "warnings": {
        "main": {
            "*": "Subscribe to the mediawiki-api-announce mailing list at <https://lists.wikimedia.org/postorius/lists/mediawiki-api-announce.lists.wikimedia.org/> for notice of API deprecations and breaking changes."
        },
        "revisions": {
            "*": "Because \"rvslots\" was not specified, a legacy format has been used for the output. This format is deprecated, and in the future the new format will always be used."
        }
    },
    "query": {
        "pages": {
            "1665": {
                "pageid": 1665,
                "ns": 0,
                "title": "Reflection Formulas",
                "revisions": [
                    {
                        "contentformat": "text/x-wiki",
                        "contentmodel": "wikitext",
                        "*": "{{DISPLAYTITLE:Reflection Formulas}}\n<div id=\"drmf_head\">\n<div id=\"alignleft\"> << [[Definition and Expansions|Definition and Expansions]] </div>\n<div id=\"aligncenter\"> [[Zeta_and_Related_Functions#Reflection Formulas|Reflection Formulas]] </div>\n<div id=\"alignright\"> [[Integral Representations|Integral Representations]] >> </div>\n</div>\n\n== Reflection Formulas ==\n\n<math>\\Riemannzeta@{1-s} = 2 (2\\cpi)^{-s} \\cos@{\\tfrac{1}{2} \\cpi s} \\EulerGamma@{s} \\Riemannzeta@{s}</math>\n<div align=\"right\">Constraint(s): <math>{\\displaystyle s \\neq 0,1}</math></div><br />\n<math id=\"DLMF:25.4:E2\">{\\displaystyle\n  \\RiemannZeta@{s}\n  = 2 (2\\cpi)^{s-1} \\sin@{\\tfrac{1}{2} \\cpi s}\n    \\EulerGamma@{1-s} \\RiemannZeta@{1-s}\n}</math><br />\n<math id=\"DLMF:25.4:E3\">{\\displaystyle \n  \\RiemannXi@{s} = \\RiemannXi@{1-s}\n}</math><br />\n<math id=\"DLMF:25.4:E4\">{\\displaystyle \n  \\RiemannXi@{s}\n  = \\tfrac{1}{2} s (s-1) \\EulerGamma@{\\tfrac{1}{2} s} \\cpi^{-s/2}\n    \\RiemannZeta@{s}\n}</math><br />\n<math id=\"DLMF:25.4:E5\">{\\displaystyle \n  \\opminus^k \\RiemannZeta^{(k)}@{1-s}\n  = \\frac{2}{(2\\cpi)^s}\n    \\sum_{m=0}^k \\sum_{r=0}^m\n        \\binom{k}{m} \\binom{m}{r}\n        \\left( \\realpart{(c^{k-m})} \\cos@{\\tfrac{1}{2} \\cpi s}\n             + \\imagpart{(c^{k-m})} \\sin@{\\tfrac{1}{2} \\cpi s} \\right)\n        \\EulerGamma^{(r)}@{s} \\RiemannZeta^{(m-r)}@{s}\n}</math>\n<div align=\"right\">Substitution(s): <math>{\\displaystyle {\\displaystyle c = -\\ln@{2\\cpi} - \\tfrac{1}{2} \\cpi \\iunit }}</math></div><br />\n<div align=\"right\">Constraint(s): <math>{\\displaystyle s \\neq 0,1}</math> &<br /> <math>{\\displaystyle k = 1,2,3,\\dots}</math></div><br />\n<div id=\"drmf_foot\">\n<div id=\"alignleft\"> << [[Definition and Expansions|Definition and Expansions]] </div>\n<div id=\"aligncenter\"> [[Zeta_and_Related_Functions#Reflection Formulas|Reflection Formulas]] </div>\n<div id=\"alignright\"> [[Integral Representations|Integral Representations]] >> </div>\n</div>"
                    }
                ]
            },
            "16446": {
                "pageid": 16446,
                "ns": 0,
                "title": "Results of 3j,6j,9j Symbols",
                "revisions": [
                    {
                        "contentformat": "text/x-wiki",
                        "contentmodel": "wikitext",
                        "*": "{| class=\"wikitable sortable\"\n|-\n! DLMF !! Formula !! Maple !! Mathematica !! Symbolic<br>Maple !! Symbolic<br>Mathematica !! Numeric<br>Maple !! Numeric<br>Mathematica\n|-\n| [https://dlmf.nist.gov/34.8.E2 34.8.E2] || [[Item:Q9773|<math>\\cos@@{\\theta} = \\frac{j_{1}(j_{1}+1)+j_{2}(j_{2}+1)-j_{3}(j_{3}+1)}{2\\sqrt{j_{1}(j_{1}+1)j_{2}(j_{2}+1)}}</math>]] || <code>cos(theta)=(j[1]*(j[1]+ 1)+ j[2]*(j[2]+ 1)- j[3]*(j[3]+ 1))/(2*sqrt(j[1]*(j[1]+ 1)* j[2]*(j[2]+ 1)))</code> || <code>Cos[\\[Theta]]=Divide[Subscript[j, 1]*(Subscript[j, 1]+ 1)+ Subscript[j, 2]*(Subscript[j, 2]+ 1)- Subscript[j, 3]*(Subscript[j, 3]+ 1),2*Sqrt[Subscript[j, 1]*(Subscript[j, 1]+ 1)* Subscript[j, 2]*(Subscript[j, 2]+ 1)]]</code> || Failure || Failure || <div class=\"toccolours mw-collapsible mw-collapsed\">Fail<div class=\"mw-collapsible-content\"><code>-.1603260076-1.911393109*I <- {theta = 2^(1/2)+I*2^(1/2), j[1] = 2^(1/2)+I*2^(1/2), j[2] = 2^(1/2)+I*2^(1/2), j[3] = 2^(1/2)+I*2^(1/2)}</code><br><code>-1.096456218-2.155913947*I <- {theta = 2^(1/2)+I*2^(1/2), j[1] = 2^(1/2)+I*2^(1/2), j[2] = 2^(1/2)+I*2^(1/2), j[3] = 2^(1/2)-I*2^(1/2)}</code><br><code>-.4687166361-1.730742061*I <- {theta = 2^(1/2)+I*2^(1/2), j[1] = 2^(1/2)+I*2^(1/2), j[2] = 2^(1/2)+I*2^(1/2), j[3] = -2^(1/2)-I*2^(1/2)}</code><br><code>-.9158051696-1.847523319*I <- {theta = 2^(1/2)+I*2^(1/2), j[1] = 2^(1/2)+I*2^(1/2), j[2] = 2^(1/2)+I*2^(1/2), j[3] = -2^(1/2)+I*2^(1/2)}</code><br>... skip entries to safe data<br></div></div> || Skip \n|-\n|}"
                    }
                ]
            }
        }
    }
}