K-function
generalization of the hyperfactorial to complex numbers
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K-function
Summary
K-function is a function[1]. K-function draws 22 Wikipedia views per month (function category, ranking #66 of 114).[2]
Key Facts
- K-function's instance of is recorded as function[3].
- K-function's instance of is recorded as meromorphic function[4].
- K-function's Freebase ID is recorded as /m/06j8py[5].
- K-function's definition domain is recorded as set of complex numbers[6].
- K-function's defining formula is recorded as K(z)=(2\pi)^{(-z+1)/2} \exp\left[\begin{pmatrix} z\ 2\end{pmatrix}+\int_0^{z-1} \ln(\Gamma(t + 1))\,dt\right][7].
- K-function's MathWorld ID is recorded as K-Function[8].
- K-function's maintained by WikiProject is recorded as WikiProject Mathematics[9].
- K-function's Microsoft Academic ID is recorded as 46531991[10].
- K-function's in defining formula is recorded as \pi[11].
- K-function's in defining formula is recorded as \exp[12].
- K-function's in defining formula is recorded as \binom{z}{2}[13].
- K-function's in defining formula is recorded as \int[14].
- K-function's in defining formula is recorded as \ln[15].
- K-function's in defining formula is recorded as \Gamma[16].
Why It Matters
K-function draws 22 Wikipedia views per month (function category, ranking #66 of 114).[2] K-function has Wikipedia articles in 9 language editions, a strong signal of global cultural recognition.[17]