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Computability Logic HomepageURL: http://www.cis.upenn.edu/~giorgi/cl.html ODP description: Main online source on computability logic - a recently emerged formal theory of computational tasks and resources. Maintained by G.Japaridze. Page title: COMPUTABILITY LOGIC Homepage Page description: The recent approach called Computability Logic is a formal theory of computability in the same sense as classical logic is a formal theory of truth. The page is the basic Internet source of information on Computability Logic. ![]() |
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Mind Versus Goedel by Damjan BojadzievURL: http://nl.ijs.si/~damjan/g-m-c.html ODP description: Compares the mind to advanced computers and artificial intelligence, as Goedel would possibly view them. Page title: Damjan Bojadziev: Mind Versus Gödel ![]() |
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Introduction to Mathematical LogicURL: http://www.ltn.lv/~podnieks/mlog/ml.htm ODP description: Hyper-textbook for students by V. Detlovs and K. Podnieks. Page title: Mathematical Logic. Introduction. By V.Detlovs and K.Podnieks Page description: 100% of a hyper-textbook for students. Extended translation of: V.Detlovs, Elements of Mathematical Logic, Riga, University of Latvia, 1964, 252 pp. (in Latvian) ![]() |
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Classical LogicURL: http://plato.stanford.edu/entries/logic-classical/ ODP description: Introduction to classical logic, including completeness and Löwenheim-Skolem theorems; by Stewart Shapiro. Page title: Classical Logic (Stanford Encyclopedia of Philosophy) ![]() |
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Mathematical Logic and FoundationsURL: http://www.math.niu.edu/~rusin/known-math/index/03-XX.html ODP description: From The Mathematical Atlas, a resource of mathematics maintained by David Rusin. Extensive resources related to logic and set theory. Page title: 03: Mathematical logic and foundations ![]() |
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Mathematical Logic around the WorldURL: http://www.uni-bonn.de/logic/world.html ODP description: A rich collection of links to logic-related websites. Page title: Mathematical Logic around the world Page description: Research groups, journals, organizations, conferences etc. in mathematical logic (such as set theory). By the Mathematical Logic Group, Bonn and the Vienna University of Technology. ![]() |
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