Understanding probability : chance rules in everyday life / Henk Tijms
Tipo de material: TextoDetalles de publicación: Cambridge : Cambridge University Press, 2009 Edición: 2nd ed., rep.Descripción: X, 442 p. ; 23 cmISBN: 978-0-521-70172-3Tema(s): ProbabilidadesResumen: In this fully revised second edition of Understanding Probability, the reader can learn about the world of probability in an informal way. The author demystifies the law of large numbers, betting systems, random walks, the bootstrap, rare events, the central limit theorem, the Bayesian approach and more. This second edition has wider coverage, more explanations and examples and exercises, and a new chapter introducing Markov chains, making it a great choice for a first probability course. But its easy-going style makes it just as valuable if you want to learn about the subject on your own, and high school algebra is really all the mathematical background you need. Fascinating probability problems (Monty Hall, birthday surprise, lottery winners, and more) explained in a way that anyone can understand Written with wit and clarity, this book offers a unique informal style to explain mathematics This fully revised second edition now covers all material usually taught in an introductory probability course, with many more examples and exercises in almost every chapterResumen: Índice: Preface; Introduction; Part I. Probability in Action: 1. Probability questions; 2. The law of large numbers and simulation; 3. Probabilities in everyday life; 4. Rare events and lotteries; 5. Probability and statistics; 6. Chance trees and Bayes ̕rule; Part II. Essentials of Probability: 7. Foundations of probability theory; 8. Conditional probability and Bayes; 9. Basic rules for discrete random variables; 10. Continuous random variables; 11. Jointly distributed random variables; 12. Multivariate normal distribution; 13. Conditional distributions; 14. Generating functions; 15. Markov chains; Appendix; Rec... Etc.Tipo de ítem | Biblioteca de origen | Signatura | URL | Estado | Fecha de vencimiento | Código de barras | Reserva de ítems |
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Manuales | 02. BIBLIOTECA CAMPUS PUERTO REAL | 519.21/TIJ/und (Navegar estantería(Abre debajo)) | Texto completo | Disponible Ubicación en estantería | Bibliomaps® | 3742565845 | ||
Manuales | 02. BIBLIOTECA CAMPUS PUERTO REAL | 519.21/TIJ/und (Navegar estantería(Abre debajo)) | Texto completo | Disponible Ubicación en estantería | Bibliomaps® | 3742565907 |
Índice
In this fully revised second edition of Understanding Probability, the reader can learn about the world of probability in an informal way. The author demystifies the law of large numbers, betting systems, random walks, the bootstrap, rare events, the central limit theorem, the Bayesian approach and more. This second edition has wider coverage, more explanations and examples and exercises, and a new chapter introducing Markov chains, making it a great choice for a first probability course. But its easy-going style makes it just as valuable if you want to learn about the subject on your own, and high school algebra is really all the mathematical background you need. Fascinating probability problems (Monty Hall, birthday surprise, lottery winners, and more) explained in a way that anyone can understand Written with wit and clarity, this book offers a unique informal style to explain mathematics This fully revised second edition now covers all material usually taught in an introductory probability course, with many more examples and exercises in almost every chapter
Índice: Preface; Introduction; Part I. Probability in Action: 1. Probability questions; 2. The law of large numbers and simulation; 3. Probabilities in everyday life; 4. Rare events and lotteries; 5. Probability and statistics; 6. Chance trees and Bayes ̕rule; Part II. Essentials of Probability: 7. Foundations of probability theory; 8. Conditional probability and Bayes; 9. Basic rules for discrete random variables; 10. Continuous random variables; 11. Jointly distributed random variables; 12. Multivariate normal distribution; 13. Conditional distributions; 14. Generating functions; 15. Markov chains; Appendix; Rec... Etc.
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