@@ Property / Symbols used @@
+Q12131
@@ Property / Symbols used: Q12131 / rank @@
+Normal rank
@@ Property / Symbols used: Q12131 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle S\left(\NVar{n},\NVar{k}\right)}}$ 
\StirlingnumberS@{\NVar{n}}{\NVar{k}}
@@ Property / Symbols used: Q12131 / qualifier @@
+xml-id: C26.S8.SS1.p3.m2avdec
@@ Property / Symbols used @@
+asymptotic equality
@@ Property / Symbols used: asymptotic equality / rank @@
+Normal rank
@@ Property / Symbols used: asymptotic equality / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle\sim}}$ 
\asympeq
@@ Property / Symbols used: asymptotic equality / qualifier @@
+xml-id: C2.S1.E1.m2abdec
@@ Property / Symbols used @@
+Q10755
@@ Property / Symbols used: Q10755 / rank @@
+Normal rank
@@ Property / Symbols used: Q10755 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle!}}$ 
!
@@ Property / Symbols used: Q10755 / qualifier @@
+xml-id: introduction.Sx4.p1.t1.r15.m5aodec
@@ Property / Symbols used @@
+Q12174
@@ Property / Symbols used: Q12174 / rank @@
+Normal rank
@@ Property / Symbols used: Q12174 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle k}}$ 
k
@@ Property / Symbols used: Q12174 / qualifier @@
+xml-id: C26.S1.XMD4.m1aidec
@@ Property / Symbols used @@
+Q12172
@@ Property / Symbols used: Q12172 / rank @@
+Normal rank
@@ Property / Symbols used: Q12172 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle n}}$ 
n
@@ Property / Symbols used: Q12172 / qualifier @@
+xml-id: C26.S1.XMD6.m1andec

DLMF:26.8.E42 (Q7870): Difference between revisions

S ⁡ ( n , k ) Stirling-number-second-kind-S 𝑛 𝑘 {\displaystyle{\displaystyle S\left(\NVar{n},\NVar{k}\right)}}

∼ asymptotically-equals {\displaystyle{\displaystyle\sim}}

! {\displaystyle{\displaystyle!}}

k 𝑘 {\displaystyle{\displaystyle k}}

n 𝑛 {\displaystyle{\displaystyle n}}

Latest revision as of 13:57, 2 January 2020

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${\displaystyle{\displaystyle S\left(\NVar{n},\NVar{k}\right)}}$

${\displaystyle{\displaystyle\sim}}$

${\displaystyle{\displaystyle!}}$

${\displaystyle{\displaystyle k}}$

${\displaystyle{\displaystyle n}}$