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Probability: Key Concepts in Philosophy

Autor D Rowbottom
en Limba Engleză Paperback – 17 sep 2015
When a doctor tells you theres a one percent chance that an operation will result in your death, or a scientist claims that his theory is probably true, what exactly does that mean? Understanding probability is clearly very important, if we are to make good theoretical and practical choices.
In this engaging and highly accessible introduction to the philosophy of probability, Darrell Rowbottom takes the reader on a journey through all the major interpretations of probability, with reference to real-world situations. In lucid prose, he explores the many fallacies of probabilistic reasoning, such as the gamblers fallacy and the inverse fallacy, and shows how we can avoid falling into these traps by using the interpretations presented. He also illustrates the relevance of the interpretation of probability across disciplinary boundaries, by examining which interpretations of probability are appropriate in diverse areas such as quantum mechanics, game theory, and genetics.
Using entertaining dialogues to draw out the key issues at stake, this unique book will appeal to students and scholars across philosophy, the social sciences, and the natural sciences.
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Specificații

ISBN-13: 9780745652573
ISBN-10: 0745652573
Pagini: 180
Dimensiuni: 140 x 217 x 15 mm
Greutate: 0.24 kg
Editura: Polity Press
Seria Key Concepts in Philosophy

Locul publicării:Chichester, United Kingdom

Public țintă

Undergraduates taking courses in philosophy of probability, formal epistemology, and philosophy of science. Could also be used as a supplementary text for courses in the social sciences, e.g. statistics and research methods.

Cuprins


Notă biografică

Darrell P. Rowbottom is Professor of Philosophy at Lingnan University, Hong Kong, and Associate Editor of the Australasian Journal of Philosophy

Descriere

When a doctor tells you there's a one percent chance that an operation will result in your death, or a scientist claims that his theory is probably true, what exactly does that mean? Understanding probability is clearly very important, if we are to make good theoretical and practical choices.