Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Seven, Blackjack, p. 215
Richard Arnold Epstein:
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Richard Arnold Epstein: Citations en anglais
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Three, Fundamental Principles Of A Theory Of Gambling, p. 61
“The hope of a positive expected gain lies in detecting a wheel with sufficient bias.”
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Four, Coins, Wheels, And Oddments, p. 113
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Nine, Weighted Statistical Logic And Statistical Games, p. 295
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Six, The Play Of The Cards, p. 158
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Two, Mathematical Preliminaries, p. 36
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter One, Kubeiagenesis, p. 1
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Eleven, Fallacies And Sophistries, p. 391
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Seven, Blackjack, p. 231
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Three, Fundamental Principles Of A Theory Of Gambling, p. 53
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter One, Kubeiagenesis, p. 10
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Nine, Weighted Statistical Logic And Statistical Games, p. 296
Preface To The First Edition, p. xiii
The Theory of Gambling and Statistical Logic (Revised Edition) 1977
Epilogue, p. 410
The Theory of Gambling and Statistical Logic (Revised Edition) 1977
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Four, Coins, Wheels, And Oddments, p. 90
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Nine, Weighted Statistical Logic And Statistical Games, p. 299
“There are no conventional games involving conditions of uncertainty without risk.”
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Three, Fundamental Principles Of A Theory Of Gambling, p. 44
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Eight, Contract Bridge, p. 252
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Three, Fundamental Principles Of A Theory Of Gambling, p. 43
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Four, Coins, Wheels, And Oddments, p. 75
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Four, Coins, Wheels, And Oddments, p. 98
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Four, Coins, Wheels, And Oddments, p. 119
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Ten, Games Of Pure Skill And Competitive Computers, p. 337
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Five, Coups And Games With Dice, p. 149
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Two, Mathematical Preliminaries, p. 24
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Five, Coups And Games With Dice, p. 125
“The earliest full-length account of a chariot race appears in Book xxiii of the Iliad.”
Source: The Theory of Gambling and Statistical Logic (Revised Edition) 1977, Chapter Nine, Weighted Statistical Logic And Statistical Games, p. 287
