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Typed Lambda Calculi and Applications
Homotopy-Theoretic Models of Type Theory
other
Author(s):
Peter Arndt
,
Krzysztof Kapulkin
Publication date
(Print):
2011
Publisher:
Springer Berlin Heidelberg
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Numerical Algebra, Matrix Theory, Differential-Algebraic Equations, and Control Theory
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A1-homotopy theory of schemes
Fabien Morel
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Vladimir Voevodsky
(1999)
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Homotopical Algebra
Daniel G Quillen
(1967)
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On left and right model categories and left and right Bousfield localizations
Clark Barwick
(2010)
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Book Chapter
Publication date (Print):
2011
Pages
: 45-60
DOI:
10.1007/978-3-642-21691-6_7
SO-VID:
8e212119-ff07-4181-bbbf-bcc21661738a
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Book chapters
pp. 1
A Survey of Classical Realizability
pp. 3
Tree Automata, (Dis-)Equality Constraints and Term Rewriting
pp. 6
Rewriting in Practice
pp. 9
Combining Proofs and Programs
pp. 10
Higher-Order Dynamic Pattern Unification for Dependent Types and Records
pp. 27
Classical Call-by-Need and Duality
pp. 45
Homotopy-Theoretic Models of Type Theory
pp. 61
Game Semantics and Uniqueness of Type Inhabitance in the Simply-Typed λ-Calculus
pp. 76
Orthogonality and Boolean Algebras for Deduction Modulo
pp. 107
Realizability Proof for Normalization of Full Differential Linear Logic
pp. 123
Controlling Program Extraction in Light Logics
pp. 138
An Elementary Affine λ-Calculus with Multithreading and Side Effects
pp. 153
Böhm’s Theorem for Resource Lambda Calculus through Taylor Expansion
pp. 169
Finite Combinatory Logic with Intersection Types
pp. 184
Linear Lambda Calculus and Deep Inference
pp. 198
Partiality, State and Dependent Types
pp. 213
A Filter Model for the λμ-Calculus
pp. 229
Approximation Semantics and Expressive Predicate Assignment for Object-Oriented Programming
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