史特靈公式 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "史特靈公式" in Chinese language version.

refsWebsite

Global rank Chinese rank

2^nd place

23^rd place

26^th place

113^th place

451^st place

935^th place

ams.org

Le Cam, L., The central limit theorem around 1935, Statistical Science, 1986, 1 (1): 78–96, JSTOR 2245503, MR 0833276, doi:10.1214/ss/1177013818 ; see p. 81, "The result, obtained using a formula originally proved by de Moivre but now called Stirling's formula, occurs in his 'Doctrine of Chances' of 1733."

Dutka, Jacques, The early history of the factorial function, Archive for History of Exact Sciences, 1991, 43 (3): 225–249, doi:10.1007/BF00389433
Le Cam, L., The central limit theorem around 1935, Statistical Science, 1986, 1 (1): 78–96, JSTOR 2245503, MR 0833276, doi:10.1214/ss/1177013818 ; see p. 81, "The result, obtained using a formula originally proved by de Moivre but now called Stirling's formula, occurs in his 'Doctrine of Chances' of 1733."
Pearson, Karl, Historical note on the origin of the normal curve of errors, Biometrika, 1924, 16 (3/4): 402–404 [p. 403], JSTOR 2331714, doi:10.2307/2331714, I consider that the fact that Stirling showed that De Moivre's arithmetical constant was ${\sqrt {2\pi }}$ does not entitle him to claim the theorem, [...]

Le Cam, L., The central limit theorem around 1935, Statistical Science, 1986, 1 (1): 78–96, JSTOR 2245503, MR 0833276, doi:10.1214/ss/1177013818 ; see p. 81, "The result, obtained using a formula originally proved by de Moivre but now called Stirling's formula, occurs in his 'Doctrine of Chances' of 1733."
Pearson, Karl, Historical note on the origin of the normal curve of errors, Biometrika, 1924, 16 (3/4): 402–404 [p. 403], JSTOR 2331714, doi:10.2307/2331714, I consider that the fact that Stirling showed that De Moivre's arithmetical constant was ${\sqrt {2\pi }}$ does not entitle him to claim the theorem, [...]