Penulis Topik: Limit of Gaussian function  (Dibaca 1125 kali)

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Limit of Gaussian function
« pada: Juli 19, 2018, 06:23:56 PM »
Agnus Dei, qui tollis peccata mundi.

Another approach of the Gaussian function is the secant hyperbolic function, i.e. $g(x)=A\,\textrm{sech}^2(Bx)$ where $A$ and $B$ are fixed positive constants ... .

I'm sorry if I do wrong ... .

Sayonara zetsubou sensei.



\[ \sum_{j=0}^\infty \frac{1}{j!(n-j)!} = \frac{2^n}{n!} \]