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Theorems from Statistics and Probability
This is a subset of the complete theorem list for the convenience of those who are looking for a particular result in the areas of statistics (including experimental design theory) and probability.
Numbers in brackets are those from the complete listing.
- The Bruck–Ryser–Chowla Theorem on Finite Projective Planes (3)
- The Central Limit Theorem (8)
- Bayes' Theorem (10)
- The Law of Large Numbers (30)
- Benford's Law (31)
- Netto's Conjecture (Dixon's Theorem) (49)
- Bailey's Theorem on Latin Squares (53)
- The Bose Equivalence Theorem in Design Theory (54)
- The Abel–Hurwitz Binomial Theorem (89)
- The Design of the Century (100)
- The Lovász Local Lemma (120)
- The Existence Theorem for Orthogonal Diagonal Latin Squares (131)
- The Total Probability Theorem (133)
- The Diaconis–Holmes–Montgomery Coin Tossing Theorem (164)
- The Existence Theorem for Bachelor Latin Squares (176)
- Frieze's Theorem on Expected Minimum Tree Length (193)
- The Arithmetic-Geometric Mean Inequality (cf. 201)
- The Inclusion-Exclusion Principle (221)
- Fisher's Inequality (228)
- Kemeny's Constant (236)
- A Theorem of Anderson, Cameron and Preece on Groups of Units (243)
- Distribution of Local Maxima in Random Samples (257)
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