De Moivre–Laplace theorem
convergence in distribution of binomial to normal distribution
Facts
4 properties- Instance of
- theorem
- Part of
- list of theorems[4]
- Maintained by WikiProject
- WikiProject Mathematics[5]
- Named after
- Abraham de Moivre, Pierre-Simon Laplace[2][3]
🏷️ Also known as
en De Moivre–Laplace theorem
cs de Moivreova–Laplaceova věta
de Satz von de Moivre/Laplace
de Satz von Laplace
de Satz von Moivre-Laplace
es teorema de De Moivre Laplace
es teorema de De Moivre-Laplace
fr théorème de De Moivre-Laplace
fr théorème de Moivre-Laplace
he משפט דה מואבר-לפלס
ja ド・モワブル＝ラプラスの定理
ja ド・モアブル-ラプラスの定理
nl Stelling van De Moivre-Laplace
pl Twierdzenie de Moivre'a-Laplace'a
pt teorema de De Moivre–Laplace
ru Локальная теорема Лапласа
ru Локальная теорема Муавра — Лапласа
tr De Moivre-Laplace teoremi
uk Гранична теорема Муавра-Лапласа
uk Інтегральна теорема Муавра-Лапласа
🔖 Identifiers · 5
- Freebase ID
- /m/04m_vsq
- Great Russian Encyclopedia Online ID (2017)
- 2235872
- MathWorld ID
- deMoivre-LaplaceTheorem
- Microsoft Academic ID (discontinued)
- 2776624086
- Visuotinė lietuvių enciklopedija ID
- moivre-o-ir-laplace-o-teorema
🔗 Connections
Named after 2
Instance of 1
Maintained by WikiProject 1
Part of 1
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Summary
De Moivre–Laplace theorem is a theorem[1].