Description

Book Synopsis

This book provides a comprehensive investigation into the concept of typicality and its significance for physics and the philosophy of science. It identifies typicality as a fundamental way of reasoning, central to how natural laws explain and are tested against phenomena. The book discusses various applications of typicality to foundational questions in physics and beyond.These include:

  • a unified interpretation of objective probabilities in classical mechanics and quantum mechanics
  • a detailed discussion of Boltzmann's statistical mechanics, entropy, and the second law of thermodynamics
  • a novel account of the asymmetry of causation and the arrow of time

Finally, the book turns to the question: "What are laws of nature"? It argues that typicality extends to a powerful way of reasoning in metaphysics that can and should inform our commitments about the fundamental ontology of the world. On this basis, it develops an argument against the Humean best system account, according to which laws of nature are merely an efficient summary of contingent regularities.




Table of Contents

1. Introduction.- Part I: Probability.- 2. Typicality in Probability Theory.- 3. Cournot’s Principle.- 4. A Typicality Theory of Probability.- 5. The Mentaculus: Typicality versus Humean Chances.- 6. The Structure of Typicality.- Part II: Physics.- 7. From the Universe to Subsystems.- 8. Boltzmann’s Statistical Mechanics.- 9. It’s Complicated: The Relationship of Physics and Mathematics.- 10. Boltzmann Equation and the H-theorem.-11. Past Hypothesis and the Arrow of Time.-12. Causality and the Arrow of Time.-13. Quantum Mechanics.- Part III: Beyond Physics.-14. Other Applications of Typicality.-15. Special Science Laws.-16. Typicality and the Metaphysics of Laws.- Appendix A Time-reversal Invariance.- Appendix B Proof of Theorems

Typicality Reasoning in Probability, Physics, and

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    A Hardback by Dustin Lazarovici

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      View other formats and editions of Typicality Reasoning in Probability, Physics, and by Dustin Lazarovici

      Publisher: Springer International Publishing AG
      Publication Date: 17/11/2023
      ISBN13: 9783031334474, 978-3031334474
      ISBN10: 3031334477

      Description

      Book Synopsis

      This book provides a comprehensive investigation into the concept of typicality and its significance for physics and the philosophy of science. It identifies typicality as a fundamental way of reasoning, central to how natural laws explain and are tested against phenomena. The book discusses various applications of typicality to foundational questions in physics and beyond.These include:

      • a unified interpretation of objective probabilities in classical mechanics and quantum mechanics
      • a detailed discussion of Boltzmann's statistical mechanics, entropy, and the second law of thermodynamics
      • a novel account of the asymmetry of causation and the arrow of time

      Finally, the book turns to the question: "What are laws of nature"? It argues that typicality extends to a powerful way of reasoning in metaphysics that can and should inform our commitments about the fundamental ontology of the world. On this basis, it develops an argument against the Humean best system account, according to which laws of nature are merely an efficient summary of contingent regularities.




      Table of Contents

      1. Introduction.- Part I: Probability.- 2. Typicality in Probability Theory.- 3. Cournot’s Principle.- 4. A Typicality Theory of Probability.- 5. The Mentaculus: Typicality versus Humean Chances.- 6. The Structure of Typicality.- Part II: Physics.- 7. From the Universe to Subsystems.- 8. Boltzmann’s Statistical Mechanics.- 9. It’s Complicated: The Relationship of Physics and Mathematics.- 10. Boltzmann Equation and the H-theorem.-11. Past Hypothesis and the Arrow of Time.-12. Causality and the Arrow of Time.-13. Quantum Mechanics.- Part III: Beyond Physics.-14. Other Applications of Typicality.-15. Special Science Laws.-16. Typicality and the Metaphysics of Laws.- Appendix A Time-reversal Invariance.- Appendix B Proof of Theorems

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