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portada basic principles and applications of probability theory (in English)
Type
Physical Book
Translated by
Illustrated by
Publisher
Year
2010
Language
Inglés
Pages
282
Format
Paperback
Dimensions
23.4 x 15.6 x 1.5 cm
Weight
0.41 kg.
ISBN
3642081215
ISBN13
9783642081217

basic principles and applications of probability theory (in English)

Valeriy Skorokhod (Author) · B. Seckler (Translated by) · Y. V. Prokhorov (Illustrated by) · Springer · Paperback

basic principles and applications of probability theory (in English) - Prokhorov, Y. V. ; Seckler, B. ; Skorokhod, Valeriy

Physical Book

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Synopsis "basic principles and applications of probability theory (in English)"

Probability theory arose originally in connection with games of chance and then for a long time it was used primarily to investigate the credibility of testimony of witnesses in the "ethical" sciences. Nevertheless, probability has become a very powerful mathematical tool in understanding those aspects of the world that cannot be described by deterministic laws. Probability has succeeded in ?nding strict determinate relationships where chance seemed to reign and so terming them "laws of chance" combining such contrasting - tions in the nomenclature appears to be quite justi?ed. This introductory chapter discusses such notions as determinism, chaos and randomness, p- dictibility and unpredictibility, some initial approaches to formalizing r- domness and it surveys certain problems that can be solved by probability theory. This will perhaps give one an idea to what extent the theory can - swer questions arising in speci?c random occurrences and the character of the answers provided by the theory. 1. 1 The Nature of Randomness The phrase "by chance" has no single meaning in ordinary language. For instance, it may mean unpremeditated, nonobligatory, unexpected, and so on. Its opposite sense is simpler: "not by chance" signi?es obliged to or bound to (happen). In philosophy, necessity counteracts randomness. Necessity signi?es conforming to law - it can be expressed by an exact law. The basic laws of mechanics, physics and astronomy can be formulated in terms of precise quantitativerelationswhichmustholdwithironcladnecessity.

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