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Abstract: This is a description of TPS, a theorem proving system for classical type theory (Church's typed l-calculus). TPS has been designed to be a general research tool for manipulating wffs of first- and higher-order logic, and searching for proofs of such wffs interactively or automatically, or in a combination of these modes. An important feature of TPS is the ability to translate between expansion proofs and natural deduction proofs. Examples of theorems which TPS can prove completely... (Update)
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BibTeX entry: (Update)
Peter B. Andrews, Matthew Bishop, Sunil Issar, Dan Nesmith, Frank Pfenning, and Hongwei Xi. TPS: A theorem proving system for classical type theory. Technical Report 94--166, Department of Mathematics, Carnegie Mellon University, 1994. http://citeseer.ist.psu.edu/article/andrews94tps.html More
@misc{ andrews94tps,
author = "P. Andrews and M. Bishop and S. Issar and D. Nesmith and F. Pfenning and
H. Xi",
title = "TPS: A theorem proving system for classical type theory",
text = "Peter B. Andrews, Matthew Bishop, Sunil Issar, Dan Nesmith, Frank Pfenning,
and Hongwei Xi. TPS: A theorem proving system for classical type theory.
Technical Report 94--166, Department of Mathematics, Carnegie Mellon University,
1994.",
year = "1994",
url = "citeseer.ist.psu.edu/article/andrews94tps.html" }
Citations (may not include all citations):151 An Introduction to Mathematical Logic and Type Theory: To Tr.. (context) - Andrews - 1986
73 Theorem Proving via General Matings (context) - Andrews - 1981
42 Resolution in Type Theory (context) - Andrews - 1971
30 Transforming Matings into Natural Deduction Proofs (context) - Andrews - 1980
27 Automating HigherOrder Logic (context) - Andrews, Miller et al. - 1984
20 On Connections and Higher-Order Logic (context) - Andrews
1 IEEE Transactions on Computers C (context) - Andrews, Matings - 1976
1 Zeitschrift fur Mathematische Logic und Grundlagen der Mathe.. (context) - Andrews, Elementary et al. - 1974
The graph only includes citing articles where the year of publication is known.
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On Sets, Types, Fixed Points, and Checkerboards - Andrews, Bishop (Correct)
System Description: TPS: A Theorem Proving System for Type.. - Andrews, Bishop, Brown (2000) (Correct)
Classical Type Theory - Andrews (2001) (Correct)
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