Andere Kunden interessierten sich auch für
![Treatise on Intuitionistic Type Theory]( "Treatise on Intuitionistic Type Theory")
Treatise on Intuitionistic Type Theory103,99 €![Routley-Meyer Ternary Relational Semantics for Intuitionistic-type Negations]( "Routley-Meyer Ternary Relational Semantics for Intuitionistic-type Negations")
Routley-Meyer Ternary Relational Semantics for Intuitionistic-type Negations51,99 €![Intuitionistic Fuzzy Sets of Cube Root Type and their Applications]( "Intuitionistic Fuzzy Sets of Cube Root Type and their Applications")
Intuitionistic Fuzzy Sets of Cube Root Type and their Applications39,99 €![Intuitionistic fuzzy sets theory in decision making]( "Intuitionistic fuzzy sets theory in decision making")
Intuitionistic fuzzy sets theory in decision making26,99 €![Proof Theory and Intuitionistic Systems]( "Proof Theory and Intuitionistic Systems")
Proof Theory and Intuitionistic Systems42,75 €![Set theory INC^# based on intuitionistic logic with restricted modus ponens rule]( "Set theory INC^# based on intuitionistic logic with restricted modus ponens rule")
Set theory INC^# based on intuitionistic logic with restricted modus ponens rule22,99 €![Introduction to Intuitionistic Fuzzy Sets and its Extensions]( "Introduction to Intuitionistic Fuzzy Sets and its Extensions")
Introduction to Intuitionistic Fuzzy Sets and its Extensions44,99 €
Intuitionistic type theory, or constructive type theory, or Martin-Löf type theory or just Type Theory is a logical system and a set theory based on the principles of mathematical constructivism. Intuitionistic type theory was introduced by Per Martin-Löf, a Swedish mathematician and philosopher, in 1972. Martin-Löf has modified his proposal a few times; his early, impredicative formulations were inconsistent as demonstrated by Girard's paradox, and later formulations were predicative. He also proposed extensional and then intensional variants of intuitionistic type theory. Intuitionistic type theory is based on a certain analogy or isomorphism between propositions and types: a proposition is identified with the type of its proofs. This identification is usually called the Curry Howard isomorphism, which was originally formulated for intuitionistic logic and simply typed lambda calculus. Type Theory extends this identification to predicate logic by introducing dependent types, that is types which contain values. Type Theory internalizes the interpretation of intuitionistic logic proposed by Brouwer, Heyting and Kolmogorov, the so called BHK interpretation.