proof-automation

There are 2 repositories under proof-automation topic.

• leanprover-community / mathlib

  Lean 3's obsolete mathematical components library: please use mathlib4

  formal-mathematicsformal-methodsformal-proofsleanproof-automationtheorem-proving
  Language:Lean 1648

• TOTBWF / refinery

  ⛏️ A refinement proof framework for haskell

  proof-automationproof-refinementmetaprogramming
  Language:Haskell 68

• uwplse / PUMPKIN-PATCH

  Proof Updater Mechanically Passing Knowledge Into New Proofs, Assisting The Coq Hacker

  coqcoq-pluginproof-automationproof-repairpumpkin-patch
  Language:OCaml 50

• wenkokke / AutoInAgda

  Proof automation – for Agda, in Agda.

  paperproof-automationproof-assistantno-longer-maintainedagda
  Language:Agda 38

• proof-tree-builder / proof-tree-builder.github.io

  A web-based graphical proof assistant for LK and Hoare logic.

  sequent-calculushoare-logicproof-assistantproof-automationgraphical-user-interfacejavascript
  Language:JavaScript 31

• math-comp / algebra-tactics

  Ring, field, lra, nra, and psatz tactics for Mathematical Components

  coqproof-automationssreflectmathcompelpi
  Language:Coq 29

• math-comp / mczify

  Micromega tactics for Mathematical Components

  coqssreflectmathcompproof-automation
  Language:Coq 22

• marnix / zigmmverify

  metamathzigziglangproofsverifierproof-assistantproof-automation
  Language:Zig 11

• wenkokke / swillprover

  a linear logic prover based on Naoyuki Tamura's llprover that works under SWI Prolog

  toolswi-prologlinear-logicproof-automation
  Language:Prolog 9

• owings1 / pytableaux

  multi-logic proof generator

  logicproof-automationtheorem-provingmulti-logic-proof
  Language:Python 8

• dtumad / lean-crypto-formalization

  Library for formalizing cryptography proofs in Lean 3 (Deprecated)

  cryptographyformal-mathematicsformal-methodsformal-proofsleanproof-automationtheorem-proving
  Language:Lean 7

• joe-lynch / ODPE

  The Open Deduction Proof Editor allows proof theorists (or anyone) to deconstruction proofs step by step. It currently supports deep inference formalisms, namely Open Deduction and naturally the Calculus of Structures. The front end of the application is written in Java, while the back end is written in Maude. There is also an implementation of proof search both with and without proof variables.

  maudemaude-languagejavaproof-theoryproof-automationproof-editorgraphical-user-interface
  Language:Java 2