Part I General Properties of Ensembles on Configuration Space: Introduction.- Observables, Symmetries and Constraints.- Interaction, Locality and Measurement.- Thermodynamics and Mixtures on Configuration Space.- Part II Axiomatic Approaches to Quantum Mechanics: Quantization of Classical Ensembles via an Exact Uncertainty Principle.- The Geometry of Ensembles on Configuration Space.- Local Representations of Rotations on Discrete Configuration Spaces.- Part III: Hybrid Classical-Quantum Systems.- Hybrid Quantum-Classical Ensembles.- Consistency of Hybrid Quantum-Classical Ensembles.- Part IV: Classical Gravitational Fields and Their Interaction with Quantum Fields.- Ensembles of Classical Gravitational Fields.- Coupling of Quantum Fields to Classical Gravity.- Variational Derivatives and Integrals.
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