## The Concept Of Probability In Statistical Physics

**Author**: Y. M. Guttmann

**Editor:**Cambridge University Press

**ISBN:**9780521621281

**Size**: 13,99 MB

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A most systematic study of how to interpret probabilistic assertions in the context of statistical mechanics.

## Philosophical Lectures On Probability

**Author**: Bruno de Finetti

**Editor:**Springer Science & Business Media

**ISBN:**1402082010

**Size**: 16,79 MB

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Bruno de Finetti (1906–1985) is the founder of the subjective interpretation of probability, together with the British philosopher Frank Plumpton Ramsey. His related notion of “exchangeability” revolutionized the statistical methodology. This book (based on a course held in 1979) explains in a language accessible also to non-mathematicians the fundamental tenets and implications of subjectivism, according to which the probability of any well specified fact F refers to the degree of belief actually held by someone, on the ground of her whole knowledge, on the truth of the assertion that F obtains.

## Creating Modern Probability

**Author**: Jan von Plato

**Editor:**Cambridge University Press

**ISBN:**9780521597357

**Size**: 18,61 MB

**Format:**PDF

**Read:**476

In this book the author charts the history and development of modern probability theory.

## Interpreting Probability

**Author**: David Howie

**Editor:**Cambridge University Press

**ISBN:**9781139434379

**Size**: 18,29 MB

**Format:**PDF, Kindle

**Read:**760

The term probability can be used in two main senses. In the frequency interpretation it is a limiting ratio in a sequence of repeatable events. In the Bayesian view, probability is a mental construct representing uncertainty. This 2002 book is about these two types of probability and investigates how, despite being adopted by scientists and statisticians in the eighteenth and nineteenth centuries, Bayesianism was discredited as a theory of scientific inference during the 1920s and 1930s. Through the examination of a dispute between two British scientists, the author argues that a choice between the two interpretations is not forced by pure logic or the mathematics of the situation, but depends on the experiences and aims of the individuals involved. The book should be of interest to students and scientists interested in statistics and probability theories and to general readers with an interest in the history, sociology and philosophy of science.

## Statistical Mechanics Of Disordered Systems

**Author**: Anton Bovier

**Editor:**Cambridge University Press

**ISBN:**0521849918

**Size**: 17,17 MB

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A self-contained 2006 graduate-level introduction to the statistical mechanics of disordered systems. In three parts, the book treats basic statistical mechanics; disordered lattice spin systems; and latest developments in the mathematical understanding of mean-field spin glass models. It assumes basic knowledge of classical physics and working knowledge of graduate-level probability theory.

## American Book Publishing Record

**Author**:

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**Size**: 14,17 MB

**Format:**PDF, ePub, Mobi

**Read:**498

## Inference Method And Decision

**Author**: R.D. Rosenkrantz

**Editor:**Springer Science & Business Media

**ISBN:**9401012377

**Size**: 17,22 MB

**Format:**PDF, ePub

**Read:**552

This book grew out of previously published papers of mine composed over a period of years; they have been reworked (sometimes beyond recognition) so as to form a reasonably coherent whole. Part One treats of informative inference. I argue (Chapter 2) that the traditional principle of induction in its clearest formulation (that laws are confirmed by their positive cases) is clearly false. Other formulations in terms of the 'uniformity of nature' or the 'resemblance of the future to the past' seem to me hopelessly unclear. From a Bayesian point of view, 'learning from experience' goes by conditionalization (Bayes' rule). The traditional stum bling block for Bayesians has been to fmd objective probability inputs to conditionalize upon. Subjective Bayesians allow any probability inputs that do not violate the usual axioms of probability. Many subjectivists grant that this liberality seems prodigal but own themselves unable to think of additional constraints that might plausibly be imposed. To be sure, if we could agree on the correct probabilistic representation of 'ignorance' (or absence of pertinent data), then all probabilities obtained by applying Bayes' rule to an 'informationless' prior would be objective. But familiar contra dictions, like the Bertrand paradox, are thought to vitiate all attempts to objectify 'ignorance'. BuUding on the earlier work of Sir Harold Jeffreys, E. T. Jaynes, and the more recent work ofG. E. P. Box and G. E. Tiao, I have elected to bite this bullet. In Chapter 3, I develop and defend an objectivist Bayesian approach.

## Probabilistic Causality

**Author**: Ellery Eells

**Editor:**Cambridge University Press

**ISBN:**9780521392440

**Size**: 14,88 MB

**Format:**PDF, Docs

**Read:**266

In this important first book in the series Cambridge Studies in Probability, Induction and Decision Theory, Ellery Eells explores and refines current philosophical conceptions of probabilistic causality. In a probabilistic theory of causation, causes increase the probability of their effects rather than necessitate their effects in the ways traditional deterministic theories have specified. Philosophical interest in this subject arises from attempts to understand population sciences as well as indeterminism in physics. Taking into account issues involving spurious correlation, probabilistic causal interaction, disjunctive causal factors, and temporal ideas, Professor Eells advances the analysis of what it is for one factor to be a positive causal factor for another. A salient feature of the book is a new theory of token level probabilistic causation in which the evolution of the probability of a later event from an earlier event is central.

## Mathematical Reviews

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**ISBN:**

**Size**: 17,93 MB

**Format:**PDF

**Read:**383

## Probability Theory

**Author**: E. T. Jaynes

**Editor:**Cambridge University Press

**ISBN:**9780521592710

**Size**: 14,53 MB

**Format:**PDF

**Read:**115

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