The book was planned and written as a single, sustained argument. But earlier versions of a few parts of it have appeared separately. The object of this book is both to establish the existence of the paradoxes, and also to describe a non-Pascalian concept of probability in terms of which one can ana
Probability Theory and Probability Semantics
β Scribed by Hughes Leblanc; Peter Roeper
- Publisher
- University of Toronto Press
- Year
- 1999
- Tongue
- English
- Leaves
- 252
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
As a survey of many technical results in probability theory and probability logic, this monograph by two widely respected scholars offers a valuable compendium of the principal aspects of the formal study of probability.
β¦ Table of Contents
Contents
Acknowledgments
Part One: Probability Theory
Introduction
Chapter 1. Probability Functions for Prepositional Logic
Chapter 2. The Probabilities of Infinitary Statements and of Quantifications
Chapter 3. Relative Probability Functions and Their T-Restrictions
Chapter 4. Representing Relative Probability Functions by Means of Classes of Measure Functions
Chapter 5. The Recursive Definability of Probability Functions
Chapter 6. Families of Probability Functions Characterised by Equivalence Relations
Part Two: Probability Logic
Introduction
Chapter 7. Absolute Probability Functions Construed as Representing Degrees of Logical Truth
Chapter 8. Relative Probability Functions Construed as Representing Degrees of Logical Consequence
Chapter 9. Absolute Probability Functions for Intuitionistic Logic
Chapter 10. Relative Probability Functions for Intuitionistic Logic
Appendix I
Appendix II
Notes
Bibliography
Index
Index of Constraints
π SIMILAR VOLUMES
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