author | wenzelm |
Sat, 15 Jan 2011 18:49:42 +0100 | |
changeset 41580 | 220bc60c2387 |
parent 41558 | 236cd8f07f7b |
child 51420 | 9cf33e987f0b |
permissions | -rw-r--r-- |
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<ul> |
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<li>Higher-Order Logic</li> |
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<li style="list-style: none"> |
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<ul> |
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<li><a href="HOL/index.html">HOL (Higher-Order Logic)</a> |
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is a version of classical higher-order logic resembling |
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that of the <a href="http://www.cl.cam.ac.uk/Research/HVG/HOL/">HOL System</a>. |
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</li> |
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</ul> |
41580
220bc60c2387
link HOL-Proofs/index.html, which is not reachable from regular HOL/index.html;
wenzelm
parents:
41558
diff
changeset
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<ul> |
220bc60c2387
link HOL-Proofs/index.html, which is not reachable from regular HOL/index.html;
wenzelm
parents:
41558
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changeset
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<li>HOL with explicit <a href="HOL-Proofs/index.html">proof terms</a>. |
220bc60c2387
link HOL-Proofs/index.html, which is not reachable from regular HOL/index.html;
wenzelm
parents:
41558
diff
changeset
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</li> |
220bc60c2387
link HOL-Proofs/index.html, which is not reachable from regular HOL/index.html;
wenzelm
parents:
41558
diff
changeset
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</ul> |
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</li> |
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</ul> |
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<ul> |
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<li>First-Order Logic</li> |
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<li style="list-style: none"> |
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<ul> |
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<li><a href="FOL/index.html">FOL (Many-sorted First-Order Logic)</a> |
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provides basic classical and intuitionistic first-order logic. It is |
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polymorphic. |
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</li> |
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<li><a href="ZF/index.html">ZF (Set Theory)</a> |
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offers a formulation of Zermelo-Fraenkel set theory on top of FOL. |
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</li> |
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<li><a href="CCL/index.html">CCL (Classical Computational Logic)</a></li> |
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<li><a href="LCF/index.html">LCF (Logic of Computable Functions)</a></li> |
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<li><a href="FOLP/index.html">FOLP (FOL with Proof Terms)</a></li> |
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</ul> |
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</li> |
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</ul> |
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<ul> |
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<li>Miscellaneous</li> |
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<li style="list-style: none"> |
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<ul> |
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<li><a href="Sequents/index.html">Sequents (first-order, modal and linear logics)</a></li> |
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<li><a href="CTT/index.html">CTT (Constructive Type Theory)</a> |
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is an extensional version of Martin-Löf's Type Theory.</li> |
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<li><a href="Cube/index.html">Cube (The Lambda Cube)</a></li> |
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</ul> |
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</li> |
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</ul> |
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