3 résultat(s) recherche sur le mot-clé 'intuitionistic logic'

Basic simple type theory / Hindley, J. Roger

Public ISBD Titre : Basic simple type theory Type de document : texte imprimé Auteurs : Hindley, J. Roger Editeur : Cambridge : Cambridge University Press Année de publication : 1997 Collection : Cambridge Tracts in Theoretical Computer Science num. 42 Importance : xi - 186 p. ISBN/ISSN/EAN : 978-0-521-46518-2 Langues : Anglais Catégories : 03-XX Mathematical logic and foundations:03BXX General logic:03B20 Subsystems of classical logic (including intuitionistic logic) 03-XX Mathematical logic and foundations:03BXX General logic:03B40 Combinatory logic and lambda-calculus 03-XX Mathematical logic and foundations:03BXX General logic:03B70 Logic in computer science Mots-clés : polymorphic theories cit?dans...  functional programming language  intuitionistic logic  type-checking algorithm  type-assignment  lambda-calculus  type-theory Index. décimale : 03C Monographie Basic simple type theory [texte imprimé] / Hindley, J. Roger . - Cambridge : Cambridge University Press, 1997 . - xi - 186 p.. - (Cambridge Tracts in Theoretical Computer Science; 42) . ISBN : 978-0-521-46518-2 Langues : Anglais Catégories : 03-XX Mathematical logic and foundations:03BXX General logic:03B20 Subsystems of classical logic (including intuitionistic logic) 03-XX Mathematical logic and foundations:03BXX General logic:03B40 Combinatory logic and lambda-calculus 03-XX Mathematical logic and foundations:03BXX General logic:03B70 Logic in computer science Mots-clés : polymorphic theories cit?dans...  functional programming language  intuitionistic logic  type-checking algorithm  type-assignment  lambda-calculus  type-theory Index. décimale : 03C Monographie

Exemplaires

Code-barres	Cote	Support	Localisation	Section	Disponibilité
13413	03C01	imprimé / autre	CRDM	03/MATHEMATICAL LOGIC AND FOUNDATIONS	Disponible

Foundations of constructive mathematics / Beeson, Michael J.

Public ISBD Titre : Foundations of constructive mathematics : mathematical studies Type de document : texte imprimé Auteurs : Beeson, Michael J. Editeur : Springer-Verlag Année de publication : 1985 Collection : Ergebnisse der Mathematik und ihrer Grenzgebiete num. 6 Importance : xxiii - 466 p. ISBN/ISSN/EAN : 978-3-540-12173-2 Langues : Anglais Catégories : 03-XX Mathematical logic and foundations:03-02 Research exposition (monographs, survey articles) 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F50 Metamathematics of constructive systems 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F55 Intuitionistic mathematics Mots-clés : constructive proof  formal systems  constructive mathematics  intuitionistic logic  constructive metamathematics  set theory  proof theory Index. décimale : 03C Monographie Foundations of constructive mathematics : mathematical studies [texte imprimé] / Beeson, Michael J. . - [S.l.] : Springer-Verlag, 1985 . - xxiii - 466 p.. - (Ergebnisse der Mathematik und ihrer Grenzgebiete; 6) . ISBN : 978-3-540-12173-2 Langues : Anglais Catégories : 03-XX Mathematical logic and foundations:03-02 Research exposition (monographs, survey articles) 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F50 Metamathematics of constructive systems 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F55 Intuitionistic mathematics Mots-clés : constructive proof  formal systems  constructive mathematics  intuitionistic logic  constructive metamathematics  set theory  proof theory Index. décimale : 03C Monographie

Exemplaires

Code-barres	Cote	Support	Localisation	Section	Disponibilité
3975	03C120	imprimé / autre	CRDM	03/MATHEMATICAL LOGIC AND FOUNDATIONS	Disponible

Basic proof theory / Troelstra, A.

Public ISBD Titre : Basic proof theory Type de document : texte imprimé Auteurs : Troelstra, A. ; Schwichtenberg, H. Mention d'édition : 2nd ed. Editeur : Cambridge : Cambridge University Press Année de publication : 2000 Collection : Cambridge Tracts in Computer Sciences num. 43 Importance : xii - 417 p. ISBN/ISSN/EAN : 978-0-521-77911-1 Langues : Anglais Catégories : 03-XX Mathematical logic and foundations:03-01 Instructional exposition (textbooks, tutorial papers, etc.) 03-XX Mathematical logic and foundations:03-02 Research exposition (monographs, survey articles) 03-XX Mathematical logic and foundations:03BXX General logic:03B40 Combinatory logic and lambda-calculus 03-XX Mathematical logic and foundations:03BXX General logic:03B45 Modal logic 03-XX Mathematical logic and foundations:03BXX General logic:03B70 Logic in computer science 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F03 Proof theory, general 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F05 Cut-elimination and normal-form theorems 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F30 First-order arithmetic and fragments 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F35 Second- and higher-order arithmetic and fragments 03-XX Mathematical logic and foundations:03GXX Algebraic logic:03G30 Categorical logic, topoi 68-XX Computer science :68NXX Software:68N17 Logic programming Mots-clés : apartness  e-logic  multi-succedent intuitionistic sequent calculus  kleene-style sequent calculus  logic programming  connections with computer science  first-order arithmetic  modal logic  hilbert-style system  resolution  second-order heyting arithmetic  linear logic  coherence theorem  categorical logic  formulas-as-types relation  combinatory logic  type theory  interpolation  strong normalization  cut elimination  gentzen type system  sequent calculus  natural deduction system  intuitionistic logic  classical logic  minimal logic  proof theory Index. décimale : 03C Monographie Basic proof theory [texte imprimé] / Troelstra, A. ; Schwichtenberg, H.  . -  2nd ed. . - Cambridge : Cambridge University Press, 2000 . - xii - 417 p.. - (Cambridge Tracts in Computer Sciences; 43) . ISBN : 978-0-521-77911-1 Langues : Anglais Catégories : 03-XX Mathematical logic and foundations:03-01 Instructional exposition (textbooks, tutorial papers, etc.) 03-XX Mathematical logic and foundations:03-02 Research exposition (monographs, survey articles) 03-XX Mathematical logic and foundations:03BXX General logic:03B40 Combinatory logic and lambda-calculus 03-XX Mathematical logic and foundations:03BXX General logic:03B45 Modal logic 03-XX Mathematical logic and foundations:03BXX General logic:03B70 Logic in computer science 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F03 Proof theory, general 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F05 Cut-elimination and normal-form theorems 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F30 First-order arithmetic and fragments 03-XX Mathematical logic and foundations:03FXX Proof theory and constructive mathematics:03F35 Second- and higher-order arithmetic and fragments 03-XX Mathematical logic and foundations:03GXX Algebraic logic:03G30 Categorical logic, topoi 68-XX Computer science :68NXX Software:68N17 Logic programming Mots-clés : apartness  e-logic  multi-succedent intuitionistic sequent calculus  kleene-style sequent calculus  logic programming  connections with computer science  first-order arithmetic  modal logic  hilbert-style system  resolution  second-order heyting arithmetic  linear logic  coherence theorem  categorical logic  formulas-as-types relation  combinatory logic  type theory  interpolation  strong normalization  cut elimination  gentzen type system  sequent calculus  natural deduction system  intuitionistic logic  classical logic  minimal logic  proof theory Index. décimale : 03C Monographie

Exemplaires

Code-barres	Cote	Support	Localisation	Section	Disponibilité
13412	03C02	imprimé / autre	CRDM	03/MATHEMATICAL LOGIC AND FOUNDATIONS	Disponible