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Metamath

Known as: Metamath.org, Metamath program, Metamath Proof Explorer 
Metamath is a language for developing strictly formalized mathematical definitions and proofs accompanied by a proof checker for this language and a… 
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Related topics

Related topics

22 relations
ANSI CAutomated proof checkingAutomated theorem provingCommon Lisp

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2020
2020
Refutation of Substitution as the Only Rule of Inference for Metamath Prover
2018
2018
Refutation of Metamath Theorem Prover
We evaluate six conjectures and one theorem, as proffered by Metamath staff. The conjectures are not tautologous. The Tarski… 
2017
2017
Proof search algorithm in pure logical framework
By a pure logical framework we mean a framework which does not rely on any particular formal calculus. For example, Metamath is… 
2016
2016
Models for Metamath
Although some work has been done on the metamathematics of Metamath, there has not been a clear definition of a model for a… 
2015
2015
GCH implies AC, a Metamath Formalization
We present the formalization of Specker's "local" version of the claim that the Generalized Continuum Hypothesis implies the… 
2015
2015
Arithmetic in Metamath, Case Study: Bertrand's Postulate
Unlike some other formal systems, the proof system Metamath has no built-in concept of "decimal number" in the sense that… 
2015
2015
CICM 2015 - Informal Work in Progress Proceedings, Washington, DC, USA, July 13-17, 2015
Unlike some other formal systems, the proof system Metamath has no built-in concept of “decimal number” in the sense that… 
Review
2014
Review
2014
Информатизация математический компоненты инженерного, технического и естественнонаучного обучения в рамках проекта MetaMath
This paper opens a special issue of the Russian-speaking section of the Educational Technology and Society journal. The special… 
2012
2012
Reductions in Norman Megill’s axiom system for complex numbers
Metamath is a formal proof verifier designed and implemented by Norman Megill. He has also formalized many mathematical proofs in… 
1996
1996
An Incompleteness Theorem via Abstraction
Proof Ground Proof 1 OCONS (1) 11 OCONS (11) 2 ` d (2) 8>>>>><>>>>>: 12 ` all(x; diag(x)) (12) 3 ` all(x; diag(x)) ^ SUBST… 
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