AliasQli / tacticsLinks
☆16Updated 3 years ago
Alternatives and similar repositories for tactics
Users that are interested in tactics are comparing it to the libraries listed below
Sorting:
- ☆21Updated 4 years ago
- Quasi-quoting library for agda☆18Updated last year
- Meta-theory and normalization for Fitch-style modal lambda calculi☆19Updated last year
- my phd thesis☆26Updated last year
- An extension of the NbE algorithm to produce computational traces☆22Updated 3 years ago
- Simply-typed lambda calculus as a QIT in cubical Agda + normalization☆15Updated last year
- ☆16Updated 2 years ago
- Correctness of normalization-by-evaluation for STLC☆24Updated 6 years ago
- Bidirectional Binding Signature and Bidirectional Type Synthesis, Generically☆21Updated last year
- Experiment with synthetic domain theory in cubical agda☆14Updated 3 years ago
- Algebraic proof discovery in Agda☆35Updated 4 years ago
- Experiments with Realizability in Univalent Type Theory☆19Updated last year
- An attempt towards univalent classical mathematics in Cubical Agda.☆32Updated 2 years ago
- Syntaxes with Binding, Their Programs, and Proofs☆23Updated 2 years ago
- A library and case-study for linear, intrinsically-typed interpreters in Agda☆36Updated 5 years ago
- ☆15Updated 2 years ago
- antifunext☆34Updated last year
- An implementation of a simple Neural network in Idris using category theory.☆24Updated last year
- HoTT group project to TeXify Cartmell's PhD thesis “Generalised Algebraic Theories and Contextual Categories”☆17Updated last week
- An Agda formalization of System F and the Brown-Palsberg self-interpreter☆26Updated 5 years ago
- A formalization of the theory behind the mugen library☆19Updated last year
- The Agda Universal Algebra Library (UALib) is a library of types and programs (theorems and proofs) that formalizes the foundations of un…☆20Updated 4 years ago
- ☆17Updated last year
- Mechanizations of Type Theories☆32Updated last week
- Extensions to cubical for categorical logic/type theory☆34Updated last week
- Syntax for Virtual Equipments: a natural syntax for doing synthetic and internal category theory☆32Updated 2 years ago
- Experimenting on ornamentation in Agda via reflection.☆12Updated 2 years ago
- Formalization of normalization by evaluation for the fine-grain call-by-value language extended with algebraic effect theories☆15Updated last month
- ☆31Updated 2 years ago
- Mechanized proofs and example programs for the paper Type Inference Logics, published at OOPSLA24.☆11Updated last year