Dedication

pp v-vi

Contents

pp vii-xii

Preface

pp xiii-xxi

Acknowledgments and Recollections

pp xxi-xxvi

1 - Introduction to Quantum Measurement Theory

pp 1-10

Part I - Quantum Foundations

pp 11-12

2 - Two Faces of Quantum Nonlocality and Two Interpretations of Quantum State

pp 13-34

3 - Bohr’s Principle of Complementarity and Its Contextual Basis

pp 35-44

4 - Information Interpretations of Quantum Mechanics

pp 45-51

5 - Quantum Postulate as the Seed of the Complementarity Principle

pp 52-56

Part II - Bell Inequalities

pp 57-58

6 - Bell Inequality: Incompatibility versus Nonlocality

pp 59-72

7 - Classical Entanglement: Lessons from Optics

pp 73-80

8 - Original Bell Inequality and Experiment

pp 81-88

9 - Maximal Violation of the Original Bell Inequality: Two-Qubit and -Qutrit States

pp 89-104

Part III - Contextuality: Mathematical Modeling and Interpretation

pp 105-106

10 - Contextual Approach to Probability and Measurement

pp 107-126

11 - Contextual Structuring of Classical and Quantum Physics

pp 127-139

12 - Växjö Interpretation

pp 140-146

Part IV - Contextual Entanglement in Quantum and Classical Physics

pp 147-148

13 - Probabilistic Entanglement of Quantum Observables

pp 149-164

14 - Brownian Motion: Classical and Semiclassical Entanglement

pp 165-192

Part V - Hertz, Boltzmann, Schrödinger, and de Broglie on Hidden Parameters

pp 193-194

15 - Bild Conception for Scientific Theory

pp 195-223

16 - Prequantum Classical Statistical Field Theory (PCSFT)

pp 224-250

Part VI - Further Developments

pp 251-252

17 - QBism versus Ozawa’s Intersubjectivity Theorem?

pp 253-261

18 - Quantum-like Modeling in Biology, Cognition, and Decision Making

pp 262-276

19 - Noncommutative Probability in Classical Systems from Experimental Contextuality

pp 277-283