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Categorical Logic And Type Theory

This book is an attempt to give a systematic presentation of both logic and type theory from a categorical perspective, using the unifying;

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Logical Foundations of Computer Science

Symposium is broad and includes constructive mathematics and type theory; homotopy type theory; logic, automata, and automatic structures;

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Logical Foundations of Computer Science

Symposium is broad and includes constructive mathematics and type theory; homotopy type theory; logic, automata, and automatic structures;

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Logical Foundations of Computer Science

Symposium is broad and includes constructive mathematics and type theory; homotopy type theory; logic, automata, and automatic structures;

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Practical Foundations of Mathematics

with a framework essentially equivalent to intuitionistic Zermelo-Fraenkel logic, the book looks forward to more subtle bases in categorical;

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Categories for Types

This textbook explains the basic principles of categorical type theory and the techniques used to derive categorical semantics for specific;

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Categories for Types

This textbook explains the basic principles of categorical type theory and the techniques used to derive categorical semantics for specific;

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Logical Foundations of Computer Science

; domain theory logic; logical foundations of database theory; equational logic and term rewriting; lambda and combinatory calculi; categorical;

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Introduction to Higher-Order Categorical Logic

theory. In Part I, they show that typed lambda-calculi, a formulation of higher order logic, and cartesian closed categories are essentially the;

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Categorical Quantum Models and Logics

This dissertation studies the logic behind quantum physics, using category theory as the principal tool and conceptual guide. To do so;

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Categories in Computer Science and Logic

, normal form reductions, algebraic theories, and categorical models for computability theory. In the area of logic, topics include semantical;

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Joachim Lambek

distinguished algebraist (notably in ring theory). In the 1960s, he began to work in category theory, categorical algebra, logic, proof theory, and;

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Modal Homotopy Type Theory

pedigree. Modal Homotopy Type Theory: The Prospect of a New Logic for Philosophy offers an introduction to this new language and its modal;

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Uncertain Rule-Based Fuzzy Logic Systems

kinds of uncertainties can be handled within the framework of a common theory and set of design tools-fuzzy logic systems-by moving the original;

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Language in Action

between Logic and Linguistics and, in particular, the theory of generalized quantification. A categorical framework with lambda calculus-oriented;

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Antoine Arnauld and Pierre Nicole

lifetimes, treats topics in logic, language, theory of knowledge and metaphysics, and also articulates the response of 'heretical' Jansenist;

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Antoine Arnauld and Pierre Nicole

lifetimes, treats topics in logic, language, theory of knowledge and metaphysics, and also articulates the response of 'heretical' Jansenist;

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Introduction To Type-2 Fuzzy Logic Control

Written by world-class leaders in type-2 fuzzy logic control, this book offers a self-contained reference for both researchers and students;

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London Mathematical Society Lecture Note Series

realisability models. Graduate students and researchers in mathematical logic, category theory and computer science should find this book of great;

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The Structure of Aristotelian Logic

with defining Aristotelian logic as a subject-predicate logic confining itself to the four forms of categorical proposition known as the A, E;

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The Structure of Aristotelian Logic

with defining Aristotelian logic as a subject-predicate logic confining itself to the four forms of categorical proposition known as the A, E;

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Logical Aspects of Computational Linguistics

Edited in collaboration with FoLLI, the Association of Logic, Language and Information, this book constitutes the refereed proceedings;

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Fuzzy Logic Hybrid Extensions of Neural and Optimization Algorithms

algorithms based on type-1 and type-2 fuzzy logic and their applications. There also some papers that presents theory and practice of meta-heuristics;

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The Road to Universal Logic

including combination of logic, non-classical logic, square and other geometrical figures of opposition, categorical logic, set theory, foundation;

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Recent Advances of Hybrid Intelligent Systems Based on Soft Computing

based on type-1 and type-2 fuzzy logic and their applications. There are also some papers that present theory and practice of meta-heuristics;

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Semigroups in Complete Lattices

with an interest in category theory, lattice theory, and many-valued logic.;

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Proof Theory

logic. The sentential calculus properties of classical formal and semiformal systems are treated using positive and negative parts of formulas;

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