Suppose there is a known analytic function $f(x)$.
Can we represent $f(t)$ in the form
$$f(0)+\sum_{n=2}^\infty a_n\frac{(t+1/2)^{n}-(t-1/2)^{n}}{n!}$$
?
In other words, how to find the coefficients $a_n$?
Suppose there is a known analytic function $f(x)$.
Can we represent $f(t)$ in the form
$$f(0)+\sum_{n=2}^\infty a_n\frac{(t+1/2)^{n}-(t-1/2)^{n}}{n!}$$
?
In other words, how to find the coefficients $a_n$?
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