The Stirling series starts as follows: $$n!=\left(\frac{n}{e}\right)^{n}\sqrt{2\pi n} \left\{1+\frac{1}{12n}+\frac{1}{288n^{2}}-\frac{139}{51840 n^{3}}-\frac{571}{2888380 n^{4}}+O\left(n^{-5}\right)\right\}.$$ Is it possible to use Mathematica to explicitly compute more terms?
Comments
Post a Comment