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Projective Probability
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Projective Probability

Book Details

Format Hardback or Cased Book
ISBN-10 0198239599
ISBN-13 9780198239598
Publisher Oxford University Press
Imprint Clarendon Press
Country of Manufacture GB
Country of Publication GB
Publication Date May 25th, 1995
Print length 188 Pages
Weight 374 grams
Dimensions 22.40 x 14.40 x 1.60 cms
Ksh 13,500.00
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This book presents a new theory of probability applicable to general reasoning, science, and the courts. From a strongly subjective starting-point, with probabilities viewed simply as the guarded beliefs one can reasonably hold, the theory shows how such beliefs are legitimately 'projected' outwards as if they existed in the world independent of our judgements.
This book presents a novel theory of probability and judgements of probability: strong coherentist subjectivism. Logue combines three claims in his exposition of this theory. The first states that probabilities may be treated as the degrees of partial belief of (ideally rational) agents, best established by the examination of behaviour. Thus, probability is personalist. The second claim contends that only such degrees of belief can be construed as probabilities: on this strongly subjectivist view the notion objective chance is, if not conceptually impossible, at any rate redundant. The third, coherentist, claim maintains that minimal coherence of probability-beliefs is all that is necessary for those beliefs to be rational; that is, on this view, weak coherence of a set of beliefs is both a necessary and sufficient condition for the rationality of those beliefs.This theory suggests a quasi-realist perspective, in which probabilities are viewed as projections of subjective evaluations. Provided that these evaluations conform to the standards of coherence, they come legitimately to be expressed in apparently realist of objectivist language. This projectivist outlook provides a convincing rationale for the theory, helps to free it from psychologism and excessive ''Bayesian'' zeal, and provides it with smoother solutions to longstanding problems in the area of probability.

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