Dustin Lazarovici studied physics and mathematics at the University of Munich. He holds a PhD in mathematics from the University of Munich and a PhD in philosophy from the University of Lausanne. He is currently an Assistant Professor for philosophy of physics and philosophy of science at the Technion – Israel Institute of Technology.

• 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

Dustin Lazarovici studied physics and mathematics at the University of Munich. He holds a PhD in mathematics from the University of Munich and a PhD in philosophy from the University of Lausanne. He is currently an Assistant Professor for philosophy of physics and philosophy of science at the Technion – Israel Institute of Technology.

• 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

Dustin Lazarovici studied physics and mathematics at the University of Munich. He holds a PhD in mathematics from the University of Munich and a PhD in philosophy from the University of Lausanne. He is currently an Assistant Professor for philosophy of physics and philosophy of science at the Technion – Israel Institute of Technology.

• 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