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Introduction
Algebraic approach to quantum theory
Algebraic quantum mechanics
Causality
Haag-Kastler axioms
pAQFT axioms
LCQFT
Kinematical structure
The space of field configurations
Functionals on the configuration space
Fermionic field configurations
Vector fields
Functorial interpretation
Classical theory
Dynamics
Natural Lagrangians
Homological characterization of the solution space
The net of topological Poisson algabras
Analogy with classical mechanics
Deformation quantization
Star products
The star product on the space of multivector fields
Kähler structure
Interaction
Outline of the approach
Scatering matrix and time ordered products
Renormalization group
Interacting local nets
Explicit construction
Gauge theories
Classical gauge theory
Gauge-fixing
BV formalism
Effective quantum gravity
From LCQFT to quantum gravity
Dynamics and symmetries
Linearized theory
Quantization
Relational observables
Background independence.

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