Recursive Number Theory - Info and Reading Options
A Development of Recursive Arithmetic in a Logic-free Equation Calculus
By R. L. Goodstein
"Recursive Number Theory" was published by North-Holland Pub. Co. in 1957 - Amsterdam, the book is classified in Arithmetic genre, it has 190 pages and the language of the book is English.
“Recursive Number Theory” Metadata:
- Title: Recursive Number Theory
- Author: R. L. Goodstein
- Language: English
- Number of Pages: 190
- Is Family Friendly: Yes - No Mature Content
- Publisher: North-Holland Pub. Co.
- Publish Date: 1957
- Publish Location: Amsterdam
- Genres: Arithmetic
- Dewey Decimal Classification: 511.3/5
- Library of Congress Classification: QA248.5 .G62
“Recursive Number Theory” Subjects and Themes:
- Subjects: ➤ Fondements - Number theory - Arithmétique - Recursion theory - Arithmetic - Nombres, Théorie des - Foundations - Recursivité, Théorie de la
Edition Specifications:
- Format: [electronic resource]
- Pagination: ➤ 1 online resource (xii, 190 p.)
Edition Identifiers:
- Google Books ID: Vz44AAAAMAAJ
- The Open Library ID: OL27084890M - OL19899115W
- Online Computer Library Center (OCLC) ID: 297341537
- ISBN-13: 9780444533852
- ISBN-10: 0444533850
- All ISBNs: 0444533850 - 9780444533852
AI-generated Review of “Recursive Number Theory”:
"Recursive Number Theory" Table Of Contents:
- 1- Definition by recursion
- 2- Equation calculus
- 3- Logical constants
- 4- Fundamental theorems of arithmetic
- 5- Formalisations of primitive recursive arithmetic
- 6- Reductions to primitive recursion
- 7- Elimination of parameters
- 8- Gödel numbering and the incompleteness of arithmetic.
Snippets and Summary:
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"Recursive Number Theory" Description:
Google Books:
A deadly biochemical virus called Captain Trips kills nearly everyone it infects, and the individuals who survive the virus are sought by the government that engineered it.
Open Data:
Definition by recursion -- Equation calculus -- Logical constants -- Fundamental theorems of arithmetic -- Formalisations of primitive recursive arithmetic -- Reductions to primitive recursion -- Elimination of parameters -- Gödel numbering and the incompleteness of arithmetic
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