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Group theory --- Fourier analysis --- Mathematical statistics --- Probabilities --- Mathematics --- Physical Sciences & Mathematics --- Algebra --- Groups, Theory of --- Substitutions (Mathematics) --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Risk --- Statistics, Mathematical --- Statistics --- Sampling (Statistics) --- Analysis, Fourier --- Mathematical analysis --- Statistical methods --- 519.212 --- 519.212 Abstract probability theory. Combinatorial probabilities. Geometric probabilities --- Abstract probability theory. Combinatorial probabilities. Geometric probabilities --- Stochastic processes --- Analyse de Fourier --- Théorie des groupes --- Statistique mathématique --- Probabilités
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Group theory --- Fourier analysis --- Mathematical statistics --- Probabilities --- Mathematics --- Physical Sciences & Mathematics --- Algebra
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Group theory --- Fourier analysis --- Mathematical statistics --- Probabilities
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Group theory --- Fourier analysis --- Mathematical statistics --- Probabilities --- Mathematics --- Physical Sciences & Mathematics --- Algebra
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Limit theorems (Probability theory) --- Probabilities --- Approximation theory --- Markov processes --- Birth and death processes (Stochastic processes) --- Bootstrap (Statistics) --- Mathematics --- Physical Sciences & Mathematics --- Mathematical Statistics --- Distribution (Probability theory) --- Sampling (Statistics) --- Branching processes --- Analysis, Markov --- Chains, Markov --- Markoff processes --- Markov analysis --- Markov chains --- Markov models --- Models, Markov --- Processes, Markov --- Stochastic processes --- Theory of approximation --- Functional analysis --- Functions --- Polynomials --- Chebyshev systems --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Mathematical models --- Stein, Charles, --- Stein, Charles M., --- Probabilities. --- Approximation theory. --- Théorèmes limites (Théorie des probabilités) --- Probabilités --- Théorie de l'approximation --- Markov, Processus de --- Processus de naissance et de mort (Processus stochastiques) --- Bootstrap (Statistique) --- Mathematical models. --- Modèles mathématiques
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A fascinating account of the breakthrough ideas that transformed probability and statisticsIn the sixteenth and seventeenth centuries, gamblers and mathematicians transformed the idea of chance from a mystery into the discipline of probability, setting the stage for a series of breakthroughs that enabled or transformed innumerable fields, from gambling, mathematics, statistics, economics, and finance to physics and computer science. This book tells the story of ten great ideas about chance and the thinkers who developed them, tracing the philosophical implications of these ideas as well as their mathematical impact.Persi Diaconis and Brian Skyrms begin with Gerolamo Cardano, a sixteenth-century physician, mathematician, and professional gambler who helped develop the idea that chance actually can be measured. They describe how later thinkers showed how the judgment of chance also can be measured, how frequency is related to chance, and how chance, judgment, and frequency could be unified. Diaconis and Skyrms explain how Thomas Bayes laid the foundation of modern statistics, and they explore David Hume's problem of induction, Andrey Kolmogorov's general mathematical framework for probability, the application of computability to chance, and why chance is essential to modern physics. A final idea-that we are psychologically predisposed to error when judging chance-is taken up through the work of Daniel Kahneman and Amos Tversky.Complete with a brief probability refresher, Ten Great Ideas about Chance is certain to be a hit with anyone who wants to understand the secrets of probability and how they were discovered.
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Limit theorems (Probability theory) --- Probabilities --- Approximation theory --- Markov processes --- Birth and death processes (Stochastic processes) --- Bootstrap (Statistics) --- Mathematics --- Physical Sciences & Mathematics --- Mathematical Statistics --- Mathematical models --- Stein, Charles,
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"In the sixteenth and seventeenth centuries, gamblers and mathematicians transformed the idea of chance from a mystery into the discipline of probability, setting the stage for a series of breakthroughs that enabled or transformed innumerable fields, from gambling, mathematics, statistics, economics, and finance to physics and computer science. This book tells the story of ten great ideas about chance and the thinkers who developed them, tracing the philosophical implications of these ideas as well as their mathematical impact." --
Chance --- Probabilities
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