Computability, Enumerability, Unsolvability: Directions in Recursion Theory: 224

Computability, Enumerability, Unsolvability: Directions in Recursion Theory: 224 book cover

Computability, Enumerability, Unsolvability: Directions in Recursion Theory: 224

Author(s): S Cooper (Author)

  • Publisher: Cambridge University Press
  • Publication Date: 11 Jan. 1996
  • Language: English
  • Print length: 356 pages
  • ISBN-10: 0521557364
  • ISBN-13: 9780521557368

Book Description

The fundamental ideas concerning computation and recursion naturally find their place at the interface between logic and theoretical computer science. The contributions in this book, by leaders in the field, provide a picture of current ideas and methods in the ongoing investigations into the pure mathematical foundations of computability theory. The topics range over computable functions, enumerable sets, degree structures, complexity, subrecursiveness, domains and inductive inference. A number of the articles contain introductory and background material which it is hoped will make this volume an invaluable resource.

Editorial Reviews

Book Description

Provides a picture of current ideas and methods in the ongoing investigations into the pure mathematical foundations of computability theory.

From the Back Cover

The fundamental ideas concerning computation and recursion naturally find their place at the interface between logic and theoretical computer science. The contributions in this book, by leaders in the field, provide a picture of current ideas and methods in the ongoing investigations into the pure mathematical foundations of computability theory. The topics range over computable functions, enumerable sets, degree structures, complexity, subrecursiveness, domains and inductive inference. A number of the articles contain introductory and background material which it is hoped will make this volume an invaluable resource.

View on Amazon

电子书代发PDF格式价格30我要求助
未经允许不得转载:Wow! eBook » Computability, Enumerability, Unsolvability: Directions in Recursion Theory: 224