I factorial

Check out http://en.wikipedia.org/wiki/Gamma_function. Γ(i+1)≈0.498015668−0.154949828i.,由 AK Thukral 著作 · 2014 · 被引用 9...

I factorial

Check out http://en.wikipedia.org/wiki/Gamma_function. Γ(i+1)≈0.498015668−0.154949828i.,由 AK Thukral 著作 · 2014 · 被引用 9 次 — The factorial of an imaginary number (iz)! or (-iz)! may be represented as a product of the coefficient (iz) or (-i)z and z! (Eq. 12, ...

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I factorial 相關參考資料
Factorial - Wikipedia

In mathematics, the factorial of a non-negative integer n, denoted by n!, is the product of all positive integers less than or equal to n:.

https://en.wikipedia.org

Factorial of $i$ - Mathematics Stack Exchange

Check out http://en.wikipedia.org/wiki/Gamma_function. Γ(i+1)≈0.498015668−0.154949828i.

https://math.stackexchange.com

Factorials of real negative and imaginary numbers - A new ...

由 AK Thukral 著作 · 2014 · 被引用 9 次 — The factorial of an imaginary number (iz)! or (-iz)! may be represented as a product of the coefficient (iz) or (-i)z and z! (Eq. 12, ...

https://www.ncbi.nlm.nih.gov

How can i factorial (i!) possibly have a solution?: math - Reddit

2016年7月11日 — I personally would consider i! to be an abuse of notation and technically undefined, because I personally consider the factorial of a number ...

https://www.reddit.com

I-factorial quantum torsors

由 K De Commer 著作 · 2016 — These I-factorial quantum torsors turn out to have a nice duality theory. We illustrate the general theory with the example of the ...

https://arxiv.org

What is 'i' factorial? - Quora

“i” factorial is basically n!. This is for example 8, you do 8 * 7 * 6 * 5 * 4 * 3 * 2 *1. Factorial is the number times all ...

https://www.quora.com

what is the value of i factorial using the complex number ...

The Gamma function gives Γ(1+i)=iΓ(i)≈0.498−0.155i. However, only for integers we have Γ(n+1)=n!. Nevertheless one may view this as a ...

https://math.stackexchange.com

Why is $i! = 0.498015668 - 0.154949828i$? - Mathematics ...

It is sort of an abuse of what is meant by factorial. The usual definition of n!=n∏k=1k. obviously cannot apply because you can sit and count integers ...

https://math.stackexchange.com