Type theory

Type theory → Computational, Constable, Implementing Mathematics, Introduction, Logic, Prentice-Hall, Programming Languages Summer School, Robert, Robert Harper's, Scholarpedia, Semantics, Summer, System, The Nuprl Proof Development, The TYPES Forum, Types, Types Project, VerificationAndrej Bauer's, YouTubeSummer

Type theory → Church, Classical, Fraenkel, In, Moreover, Peano's, Set, The, There, Thus, Type, When, Where, Zermelo, ZFC

Type theory → Agda, Coq, HOL, Lean, LF, Luo's Unified Theory, Matita, Most, Much, NuPRL, PVS, Rocq, Twelf, Types, UTT

Type theory → Automath, Category, ETCS, Fraenkel, Homotopy, Lawvere's Elementary Theory, Martin-Löf, Mathematicians, Researchers, Sets, The, There, This, Zermelo

Type theory → Bertrand Russell, Between, By, Entities, Russell, Russell's, Russell's Principia Mathematica, This, Type, Whitehead, Zermelo-Fraenkel

Type theory → Constructions, Helmut BrandlIntuitionistic Type Theory, Henk BarendregtCalculus, Intuitionistic Type Theory, Martin-Löf's Type Theory, Per Martin-LöfProgramming, PhilosophyLambda Calculi, Stanford Encyclopedia, Typed Lambda Calculus, Types

Type theory → Agda, Any, Computable Functions, Logic, Luo's Unified Theory, ML, The, Types, UTT

Type theory → Delta, For, Gamma, Gentzen-style, One, Rules, The, To

Type theory → active area of research, implementation of homotopy type theory MajorSimply typed lambda calculus which is a higher-order logicIntuitionistic type theorySystem FLF is often used to define other type the…, mathematical logic, notable area of research that mainly deals with equality in type theory, notable area of research that mainly deals with equality in type theory.Inductive typesInductive types are a general template for creating a large variety of types, study of formal systems that classify expressions or mathematical objects by their types

Type theory → An, Most, Set Theory, Sometimes, They, This