Editor's statement
Foreword
Preface
Part I. Hilbert-Space Quantum Mechanics
1. Static description of quantum mechanics
2. States
3. Physical quantities
4. Spin and motion
5. Superselection rules
6. Dynamical evolution
7. Compound systems
8. Elementary analysis of the measurement process
9. Mathematical structures emerging from the Hilbert-Space formulation of Quantum mechanics
Part II. Basic Structures in the Description of Quantum Mechanics
10. The typical mathematical structure of propositions: orthomodular AC lattices
11. Probability measures on orthomodular posets and lattices
12. Characterization of commutativity
13. States and propositions of a physical system
14. Quantum-mechanical features in terms of the logic of the physical system
15. On the hidden-variable issue
16. Proposition-state structure and idealized measurements
17. Superpositions of states and closure spaces
18. Transition-probability spaces and quantum systems
19. On the convex-set approach
20. Introduction to a quantum logic
Part III. Reconstruction of Hilbert-Space Quantum Mechanics
21. The coordinatization problem
22. Use of real and quaternionic Hibert Spaces: a simple example
23. Dynamics
24. Composition of physical systems
25. Hidden-variable theories and Gleason's Theorem
26. Introduction to quantum probability theory
Appendices
Subject index.
