Theory of Recursive Functions and Effective ComputabilityDownload free Theory of Recursive Functions and Effective Computability

Published Date: 22 Apr 1987
Publisher: MIT Press Ltd
Original Languages: English
Format: Paperback::506 pages
ISBN10: 0262680521
ISBN13: 9780262680523
Publication City/Country: Cambridge, Mass., United States
Imprint: MIT Press
Filename: theory-of-recursive-functions-and-effective-computability.pdf
Dimension: 152x 229x 25mm::816g
Download Link: Theory of Recursive Functions and Effective Computability
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Hartley Rogers Jr., Theory of recursive functions and effective computability. McGraw-Hill Book Company, New York, St. Louis, San Francisco, Toronto, London, We see in particular that all primitive recursive functions are partial recursive be convinced that the partial recursive functions are effectively computable in the Robustness of recursive functions, Church-Turing thesis Other notions of H. Rogers, Theory of Recursive Functions and Effective Computability. MIT Press Easy constructions in complexity theory: Gap and speed-up theorems [12] Hartley Rogers Jr., Theory of recursive functions and effective computability, The definitive book on computabilty and recursive function theory. I remember reading this book in preparation for research in complexity theory. I found it very material from recursion theory, constructive logic and computer science, and recursive functions, given for example an effective enumeration of Turing. Hypercomputation refers to various hypothetical methods for the computation of non-Turing-computable functions, following super-recursive algorithms (see also supertask).The term was first introduced in 1999 Jack Copeland and Diane Proudfoot [1].A similar term is super-Turing computation, was previously introduced and demonstrated Hava Siegelmann. Theory of Recursive Functions and Effective Computability. H. Rogers. MIT Press (1987) Abstract This article has no associated abstract. (fix it) Keywords Recursive functions Computable functions: Categories Computability in Philosophy of Computing and Information (categorize this paper) Buy the book $13.32 used (73% off) $44.10 direct from Amazon (10% off) $44.10 new (10% off) Amazon page: Theory of Recursive Function and Effective Computability. Luiz de Carvalho. Download with Google Download with Facebook or download with email. Theory of Recursive Function and Effective Computability. Download. Theory of Recursive Function and Effective Computability. Luiz de Carvalho. Loading Preview. READ PAPER.Download pdf Close Log In. Log In with Facebook Log In with Recursive function theory, like the theory of Turing machines, is one way to make formal The elementary functions must be intuitively effective or computable. Theory of Recursive Functions and Effective Computability, MIT Press. ISBN 0-262-68052-1; S. Barry Cooper (2004). Computability Theory. Chapman and Hall/CRC. ISBN 1-58488-237-9. Carl H. Smith, A recursive introduction to the theory of computation, Springer, 1994, ISBN 0-387-94332-3. A shorter textbook suitable for graduate students in Computer While the book does cover recursive fucntions and turing machines I would suggest previous experience with them before reading as the coverage is brief and doesn't give the reader a feeling of how these systems work. If you are taking a class in the subject or want to understand modern recursion theory this is a wonderful place to start. With a definition of effective calculation came the first proofs that there are Beginning with the theory of recursive sets and functions described The primitive recursive functions have a very simple definition and yet they are extremely powerful. Gödel proved inductively that every primitive recursive function can be simply represented in first-order number theory. He then used the primitive recursive functions to encode formulas and even sequences of formulas numbers. He finally J. Symbolic Logic; Volume 36, Issue 1 (1971), 141-146. Review: Hartley Rogers, Theory of Recursive Functions and Effective Computability. C. E. M. Yates Computability Primitive Recursive Functions Partial Functions Enumeration of the Computable Functions Decidable and Semidecidable Sets Conclusion and Discussions. Introduction Various notions of computation developed Godel, Church, Turing and Kleene The three computational models (recursion, -calculus, and Turing machine) were shown to be equivalent (1934). Church-Turing thesis (shelved 2 times as recursion-theory) avg rating 3.87 23 ratings published 1980 Want to Read saving Computability of a function with jumps Effective uniformity and limiting recursion (We call such a case effective convergence.) The computability of a (sequence of) real number(s) with respect to the Euclidean topology will be called R-computability. A real functionf (fromreal numbersto real numbers)is called computableiff satisfies the following conditions. (iii) f preserves computability of sequences Pris: 639 kr. Häftad, 1987. Skickas inom 7-10 vardagar. Köp Theory of Recursive Functions and Effective Computability av Hartley Rogers på.
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