## An Introduction to Probability Theory and Its Applications, Volume 1 |

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#### LibraryThing Review

User Review - redgiant - LibraryThingIf you were to lock me up for a year and allow only one book for the whole time, this is the book I would take with me. The way each problem is treated is delightful. The book is slightly dated and so ... Read full review

#### LibraryThing Review

User Review - bluetyson - LibraryThingA really, reall dull mathematics text. An important book, but this one you will not be pleased with having to read, or at least I never came across anyone that was, when I had to use it. Highly detailed and quite complex look at the probability subject for the tertiary level beginner. Read full review

### Contents

THE NATURE OF PROBABILITY THEORY | 3 |

Statistical Probability | 4 |

a pawn or king is so geometry does not care what a point and a straight | 5 |

Copyright | |

137 other sections not shown

### Other editions - View all

AN INTRODUCTION TO PROBABILITY: THEORY AND ITS APPLICATIONS, 3RD ED, Volume 1 William Feller No preview available - 2008 |

### Common terms and phrases

aces applies Bernoulli trials binomial distribution cards cells central limit theorem Chapter 12 Chebyshev's inequality coefficient coin conditional probability consider contains converges corresponding probabilities defined derived dice elements equal probabilities equation exactly example expected number fcth Find the probability finite fixed frequencies function gambler gene genotype geometric distribution given Hence independent random variables inequality infinite integer interval large numbers law of large Markov chains Mathematical means normal approximation nth trial number of heads number of successes number of trials occurs pairs particle player Poisson distribution population positive possible Pr{A prob probability distribution problem Proof prove random walk recurrent event replacement right side root run of length sample points sample space sequence of Bernoulli solution statistical statistically independent Stirling's formula Suppose Table theory tion tossing trial number variance