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Metamath Site Selection
Please select a mirror site to reach the Metamath Home Page. Note:The preferred mirror for permanent links to specific Metamath pages is us.metamath.org.
http://metamath.org/
Metamath Home Page
Metamath Proof Explorer - Constructs mathematics from scratch, starting from ZFC set theory axioms. Over 8,000 proofs. Updated 26-Jan-2012. News and most recent ...
http://us.metamath.org/
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http://metamath.com/
Metamath - Wikipedia, the free encyclopedia
Metamath is a language for developing strictly formalized mathematical definitions and proofs accompanied by a proof checker for this language and a growing database ...
http://en.wikipedia.org/wiki/Metamath
Proof Explorer - Home Page - Metamath
Metamath Proof Explorer Overview From this proposition it will follow, when arithmetical addition has been defined, that 1+1=2. —Principia Mathematica, Volume I ...
http://us.metamath.org/mpegif/mmset.html
Learning Style Survey Link
http://www.metamath.com/lsweb/dvclearn.htm Introduction to the DVC Learning Style Survey for College written by: Catherine Jester, Learning Disability Specialist ...
http://www.ccs.neu.edu/co-op/CCIS223/3A_Learning_Style_Survey%20Link.pdf
The DVC Learning Styles Web Site - The F.A.S.T. Online Faculty ...
Visit the Learning Styles Web Site: http://silcon.com/~scmiller/lsweb/dvclearn.htm Visit the Overcoming Math Anxiety Web Site: http://www.dvc.edu/math/mathanx.htm
http://www.metamath.com/lsTechED/sld030.htm
Most Recent Proofs - Metamath Proof Explorer
Recent Additions to the Metamath Proof Explorer Notes (last updated 19-Mar-12 ) News (last updated 23-Apr-12 ) Date Label Description; Theorem
http://au.metamath.org/mpegif/mmrecent.html
Metamath by Norman Megill (Paperback) - Lulu
Buy Metamath by Norman Megill (Paperback) online at Lulu. Visit the Lulu Marketplace for product details, ratings, and reviews.
http://www.lulu.com/shop/norman-megill/metamath/paperback/product-3254224.html
mmtheorems46 - Metamath Proof Explorer - Metamath Home Page
Statement List for Metamath Proof Explorer - 4501-4600 - Page 46 of 176; Type Label Description; Statement : Theorem: isarep2 4501: Part of a study of the Axiom of ...
http://au.metamath.org/mpegif/mmtheorems46.html
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