Realizability

Aimed at starting researchers in the field, Realizability gives a rigorous, yet reasonable introduction to the basic concepts of a field which has passed several successive phases of abstraction. Material from previously unpublished sources such as Ph.D. theses, unpublished papers, etc. has been molded into one comprehensive presentation of the subject area. - The first book to date on this subject area - Provides an clear introduction to Realizability with a comprehensive bibliography - Easy to read and mathematically rigorous - Written by an expert in the field

Produk Detail:

  • Author : Jaap van Oosten
  • Publisher : Elsevier
  • Pages : 328 pages
  • ISBN : 9780080560069
  • Rating : 4/5 from 21 reviews
CLICK HERE TO GET THIS BOOKRealizability

Realizability

Realizability
  • Author : Jaap van Oosten
  • Publisher : Elsevier
  • Release : 10 April 2008
GET THIS BOOKRealizability

Aimed at starting researchers in the field, Realizability gives a rigorous, yet reasonable introduction to the basic concepts of a field which has passed several successive phases of abstraction. Material from previously unpublished sources such as Ph.D. theses, unpublished papers, etc. has been molded into one comprehensive presentation of the subject area. - The first book to date on this subject area - Provides an clear introduction to Realizability with a comprehensive bibliography - Easy to read and mathematically

Theory and Applications of Models of Computation

Theory and Applications of Models of Computation
  • Author : T.V. Gopal,Gerhard Jäger,Silvia Steila
  • Publisher : Springer
  • Release : 13 April 2017
GET THIS BOOKTheory and Applications of Models of Computation

This book constitutes the refereed proceedings of the 14th Annual Conference on Theory and Applications of Models of Computation, TAMC 2017, held in Bern, Switzerland, in April 2017. The 45 revised full papers presented together with 4 invited papers were carefully reviewed and selected from 103 submissions. The main themes of TAMC 2017 have been computability, computer science logic, complexity, algorithms, and models of computation and systems theory.

Concepts of Proof in Mathematics, Philosophy, and Computer Science

Concepts of Proof in Mathematics, Philosophy, and Computer Science
  • Author : Dieter Probst,Peter Schuster
  • Publisher : Walter de Gruyter GmbH & Co KG
  • Release : 25 July 2016
GET THIS BOOKConcepts of Proof in Mathematics, Philosophy, and Computer Science

A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning from axioms which are considered evident for the given context and agreed upon by the community. It is this concept that sets mathematics apart from other disciplines and distinguishes it as the prototype of a deductive science. Proofs thus are utterly relevant for research, teaching and communication in mathematics and of particular interest for the philosophy of mathematics. In computer science, moreover, proofs have proved to

A Computable Universe

A Computable Universe
  • Author : Hector Zenil
  • Publisher : World Scientific
  • Release : 17 January 2021
GET THIS BOOKA Computable Universe

This volume discusses the foundations of computation in relation to nature. It focuses on two main questions: What is computation? and How does nature compute?

Sets, Models and Proofs

Sets, Models and Proofs
  • Author : Ieke Moerdijk,Jaap van Oosten
  • Publisher : Springer
  • Release : 23 November 2018
GET THIS BOOKSets, Models and Proofs

This textbook provides a concise and self-contained introduction to mathematical logic, with a focus on the fundamental topics in first-order logic and model theory. Including examples from several areas of mathematics (algebra, linear algebra and analysis), the book illustrates the relevance and usefulness of logic in the study of these subject areas. The authors start with an exposition of set theory and the axiom of choice as used in everyday mathematics. Proceeding at a gentle pace, they go on to

Handbook of Algebraic Topology

Handbook of Algebraic Topology
  • Author : I.M. James
  • Publisher : Elsevier
  • Release : 18 July 1995
GET THIS BOOKHandbook of Algebraic Topology

Algebraic topology (also known as homotopy theory) is a flourishing branch of modern mathematics. It is very much an international subject and this is reflected in the background of the 36 leading experts who have contributed to the Handbook. Written for the reader who already has a grounding in the subject, the volume consists of 27 expository surveys covering the most active areas of research. They provide the researcher with an up-to-date overview of this exciting branch of mathematics.

Logic from Russell to Church

Logic from Russell to Church
  • Author : Dov M. Gabbay,John Woods
  • Publisher : Elsevier
  • Release : 16 June 2009
GET THIS BOOKLogic from Russell to Church

This volume is number five in the 11-volume Handbook of the History of Logic. It covers the first 50 years of the development of mathematical logic in the 20th century, and concentrates on the achievements of the great names of the period--Russell, Post, Gödel, Tarski, Church, and the like. This was the period in which mathematical logic gave mature expression to its four main parts: set theory, model theory, proof theory and recursion theory. Collectively, this work ranks as one

Algebraic Set Theory

Algebraic Set Theory
  • Author : Andri Joyal,Izak Moerdijk,Ieke Moerdijk
  • Publisher : Cambridge University Press
  • Release : 14 September 1995
GET THIS BOOKAlgebraic Set Theory

This book offers a new algebraic approach to set theory. The authors introduce a particular kind of algebra, the Zermelo-Fraenkel algebras, which arise from the familiar axioms of Zermelo-Fraenkel set theory. Furthermore, the authors explicitly construct these algebras using the theory of bisimulations. Their approach is completely constructive, and contains both intuitionistic set theory and topos theory. In particular it provides a uniform description of various constructions of the cumulative hierarchy of sets in forcing models, sheaf models and realizability

Categories, Types, and Structures

Categories, Types, and Structures
  • Author : Andrea Asperti,Giuseppe Longo
  • Publisher : Mit Press
  • Release : 17 January 1991
GET THIS BOOKCategories, Types, and Structures

Category theory is a mathematical subject whose importance in several areas of computer science, most notably the semantics of programming languages and the design of programmes using abstract data types, is widely acknowledged. This book introduces category theory at a level appropriate for computer scientists and provides practical examples in the context of programming language design.

Content Analysis

Content Analysis
  • Author : Klaus Krippendorff
  • Publisher : SAGE
  • Release : 17 January 2021
GET THIS BOOKContent Analysis

The Second Edition of Content Analysis: An Introduction to Its Methodology is a definitive sourcebook of the history and core principles of content analysis as well as an essential resource for present and future studies. The book introduces readers to ways of analyzing meaningful matter such as texts, images, voices – that is, data whose physical manifestations are secondary to the meanings that a particular population of people brings to them. Organized into three parts, the book examines the conceptual and

An Introduction to Categorical Data Analysis

An Introduction to Categorical Data Analysis
  • Author : Alan Agresti
  • Publisher : John Wiley & Sons
  • Release : 11 October 2018
GET THIS BOOKAn Introduction to Categorical Data Analysis

A valuable new edition of a standard reference The use of statistical methods for categorical data has increased dramatically, particularly for applications in the biomedical and social sciences. An Introduction to Categorical Data Analysis, Third Edition summarizes these methods and shows readers how to use them using software. Readers will find a unified generalized linear models approach that connects logistic regression and loglinear models for discrete data with normal regression for continuous data. Adding to the value in the new