Site Navigation
Categories:
category theory
Mathematical constructivism
Type theory
Logic in computer science

Summary Of: Intuitionistic type theory

Intuitionistic type theory was introduced by... Intuitionistic type theory is based on a certain analogy or isomorphism between...

Encyclodia Page On: Intuitionistic type theory

These Are Links To Other Documents
logical system | set theory | mathematical constructivism | Per Martin-Löf | Swedish | mathematician | philosopher | impredicative | predicative | extensional | intensional | propositions | types | Curry–Howard | propositional logic | simply typed lambda calculus | predicate logic | dependent types | intuitionistic logic | Brouwer | Heyting | Kolmogorov | BHK interpretation | set theory | connective | products | function space | real numbers | natural number | Curry-Howard isomorphism | implication | universal quantification | commutative | disjoint unions | Cartesian product | natural number | tuple | real numbers | Cartesian product | natural number | real number | Curry-Howard isomorphism | conjunction | existential quantification | unit type | Booleans | Curry-Howard isomorphism | negation | natural numbers | propositions as types principle | primitive recursion | induction | well-founded | Curry-Howard isomorphism | predicative | calculus of constructions | Girard | System F | Intuitionists | typed lambda calculus | category theory | locally cartesian closed category | extensional | intensional | undecidable | type checking | decidable | NuPRL | Coq | Agda | dependent types | programming languages | Dependent ML | Cayenne | Epigram | Calculus of constructions | Curry–Howard isomorphism | Intuitionistic logic | Martin-Löf, Per | Type theory | Typed lambda calculus | ISBN 0-201-41667-0 | Categories | Mathematical constructivism | Type theory | Logic in computer science |
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Intuitionistic type theory".