Mathematical logic

Results: 6679



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881CS 70 SPRING 2008 — DISCUSSION #2 LUQMAN HODGKINSON, AARON KLEINMAN, MIN XU 1. Administrivia • Office Hours have been decided. Please go if you have any questions about the material covered, trouble about the homewor

CS 70 SPRING 2008 — DISCUSSION #2 LUQMAN HODGKINSON, AARON KLEINMAN, MIN XU 1. Administrivia • Office Hours have been decided. Please go if you have any questions about the material covered, trouble about the homewor

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Source URL: www.cs.berkeley.edu

Language: English - Date: 2015-01-21 19:48:43
882June 22, 2009 — Final version for the proceedings of CSL’09  Expanding the realm of systematic proof theory Agata Ciabattoni1 , Lutz Straßburger2 , and Kazushige Terui3 1

June 22, 2009 — Final version for the proceedings of CSL’09 Expanding the realm of systematic proof theory Agata Ciabattoni1 , Lutz Straßburger2 , and Kazushige Terui3 1

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Source URL: www.lix.polytechnique.fr

Language: English - Date: 2009-06-23 06:51:18
883Models and termination of proof-reduction in the λΠ-calculus modulo theory Gilles Dowek∗ Abstract We define a notion of model for the λΠ-calculus modulo theory, a notion of superconsistent theory, and prove that pr

Models and termination of proof-reduction in the λΠ-calculus modulo theory Gilles Dowek∗ Abstract We define a notion of model for the λΠ-calculus modulo theory, a notion of superconsistent theory, and prove that pr

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Source URL: who.rocq.inria.fr

Language: English - Date: 2014-10-09 11:42:35
884FACULTY OF ARTS DEPARTMENT OF PHILOSOPHY PHIL — “Topics in Logic: Applications of Logic in Philosophy” (Proof Theory)

FACULTY OF ARTS DEPARTMENT OF PHILOSOPHY PHIL — “Topics in Logic: Applications of Logic in Philosophy” (Proof Theory)

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Source URL: www.ucalgary.ca

Language: English - Date: 2014-07-27 06:42:54
885A Survey of Residuated Lattices P. Jipsen and C. Tsinakis Abstract. Residuation is a fundamental concept of ordered structures and categories. In this survey we consider the consequences of adding a residuated monoid ope

A Survey of Residuated Lattices P. Jipsen and C. Tsinakis Abstract. Residuation is a fundamental concept of ordered structures and categories. In this survey we consider the consequences of adding a residuated monoid ope

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Source URL: www1.chapman.edu

Language: English - Date: 2003-04-01 18:18:05
886Fall 2014 BBM 103: Introduction to Programming Laboratory I PROGRAMMING ASSIGNMENT 4 Subject : Recursions Due Date :

Fall 2014 BBM 103: Introduction to Programming Laboratory I PROGRAMMING ASSIGNMENT 4 Subject : Recursions Due Date :

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Source URL: web.cs.hacettepe.edu.tr

Language: English - Date: 2014-11-27 08:51:11
887On Proof Nets for Multiplicative Linear Logic with Units Lutz Straßburger and Fran¸cois Lamarche INRIA-Lorraine, Projet Calligramme 615, rue du Jardin Botanique — 54602 Villers-l`es-Nancy — France Lutz.Strassburger

On Proof Nets for Multiplicative Linear Logic with Units Lutz Straßburger and Fran¸cois Lamarche INRIA-Lorraine, Projet Calligramme 615, rue du Jardin Botanique — 54602 Villers-l`es-Nancy — France Lutz.Strassburger

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Source URL: www.loria.fr

Language: English - Date: 2004-11-15 14:07:24
888Elastic forces on nematic point defects Eugene C. Gartland, Jr. Department of Mathematical Sciences, Kent State University, P.O. Box 5190, Kent, OHUSA  Andr´e M. Sonnet and Epifanio G. Virga

Elastic forces on nematic point defects Eugene C. Gartland, Jr. Department of Mathematical Sciences, Kent State University, P.O. Box 5190, Kent, OHUSA Andr´e M. Sonnet and Epifanio G. Virga

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Source URL: icm.mcs.kent.edu

Language: English - Date: 2002-03-09 22:23:07
889May 15, 2014 — Final version for proceedings of CSL-LICS 2014, extended with a 2-page appendix  Symmetric Normalisation for Intuitionistic Logic Nicolas Guenot  Lutz Straßburger

May 15, 2014 — Final version for proceedings of CSL-LICS 2014, extended with a 2-page appendix Symmetric Normalisation for Intuitionistic Logic Nicolas Guenot Lutz Straßburger

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Source URL: www.lix.polytechnique.fr

Language: English - Date: 2014-05-20 13:23:34
890The University of Calgary Department of Philosophy PhilosophyPHILOSOPHY OF MATHEMATICS Winter 2005 — Richard Zach

The University of Calgary Department of Philosophy PhilosophyPHILOSOPHY OF MATHEMATICS Winter 2005 — Richard Zach

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Source URL: www.ucalgary.ca

Language: English - Date: 2008-10-27 16:48:35