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Home Page - Metamath

Constructs mathematics from scratch, starting from ZFC set theory axioms. Over 20,000 proofs. Updated 24-Jan-2018. Constructs mathematics from scratch, starting from Quine's NF set theory axioms. Updated 17-Apr-2015. Starts with HOL (also called simple type theory) and derives equivalents to ZFC axioms, connecting the two approaches. Updated 12-Jul-2015. Derives mathematics from a constructive point of view, starting from axioms of intuitionistic logic. Updated 13-Nov-2017. Metamath is a tiny language th...

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Home Page - Metamath | au.metamath.org Reviews
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Constructs mathematics from scratch, starting from ZFC set theory axioms. Over 20,000 proofs. Updated 24-Jan-2018. Constructs mathematics from scratch, starting from Quine's NF set theory axioms. Updated 17-Apr-2015. Starts with HOL (also called simple type theory) and derives equivalents to ZFC axioms, connecting the two approaches. Updated 12-Jul-2015. Derives mathematics from a constructive point of view, starting from axioms of intuitionistic logic. Updated 13-Nov-2017. Metamath is a tiny language th...
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1 mirror site selection
2 metamath home page
3 this page faq
4 downloads
5 download help
6 reviews
7 metamath proof explorer
8 theorem list
9 recent proofs
10 this mirror
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mirror site selection,metamath home page,this page faq,downloads,download help,reviews,metamath proof explorer,theorem list,recent proofs,this mirror,new foundations explorer,higher order logic explorer,intuitionistic logic explorer,hilbert space explorer
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Home Page - Metamath | au.metamath.org Reviews

https://au.metamath.org

Constructs mathematics from scratch, starting from ZFC set theory axioms. Over 20,000 proofs. Updated 24-Jan-2018. Constructs mathematics from scratch, starting from Quine's NF set theory axioms. Updated 17-Apr-2015. Starts with HOL (also called simple type theory) and derives equivalents to ZFC axioms, connecting the two approaches. Updated 12-Jul-2015. Derives mathematics from a constructive point of view, starting from axioms of intuitionistic logic. Updated 13-Nov-2017. Metamath is a tiny language th...

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au.metamath.org au.metamath.org

Home Page - Metamath

Constructs mathematics from scratch, starting from ZFC set theory axioms. Over 20,000 proofs. Updated 24-Jan-2018. Constructs mathematics from scratch, starting from Quine's NF set theory axioms. Updated 17-Apr-2015. Starts with HOL (also called simple type theory) and derives equivalents to ZFC axioms, connecting the two approaches. Updated 12-Jul-2015. Derives mathematics from a constructive point of view, starting from axioms of intuitionistic logic. Updated 13-Nov-2017. Metamath is a tiny language th...

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