Skip to content
Library Home
Start Over
Research Databases
E-Journals
Course Reserves
Library Home
Login to library account
English
Deutsch
Español
Français
Italiano
日本語
Nederlands
Português
Português (Brasil)
中文(简体)
中文(繁體)
Türkçe
עברית
Gaeilge
Cymraeg
Ελληνικά
Català
Euskara
Русский
Čeština
Suomi
Svenska
polski
Dansk
slovenščina
اللغة العربية
বাংলা
Galego
Tiếng Việt
Hrvatski
हिंदी
Հայերէն
Українська
Language
Library Catalog
All Fields
Title
Author
Subject
Call Number
ISBN/ISSN
Find
Advanced Search
|
Browse
|
Search Tips
The role of true finiteness in...
Cite this
Text this
Email this
Print
Export Record
Export to RefWorks
Export to EndNoteWeb
Export to EndNote
Save to List
Permanent link
The role of true finiteness in the admissible recursively enumerable degrees / Noam Greenberg.
Saved in:
Bibliographic Details
Main Author:
Greenberg, Noam, 1974-
Format:
eBook
Language:
English
Published:
Providence, R.I. :
American Mathematical Society,
2006.
Series:
Memoirs of the American Mathematical Society ;
no. 854.
Subjects:
Recursion theory.
Recursively enumerable sets.
Finite, The.
MATHEMATICS
>
Essays.
MATHEMATICS
>
Pre-Calculus.
MATHEMATICS
>
Reference.
Finite, The
Recursion theory
Recursively enumerable sets
Online Access:
Click for online access
Holdings
Description
Table of Contents
Similar Items
Staff View
Table of Contents:
1. Introduction 2. Coding into the R.E. degrees 3. Coding effective successor models 4. A negative result concerning effective successor models 5. A nonembedding result 6. Embedding the 1-3-1 lattice.
Similar Items
The role of true finiteness in the admissible recursively enumerable degrees
by: Greenberg, Noam, 1974-
Published: (2006)
Automorphisms of the lattice of recursively enumerable sets
by: Cholak, Peter, 1962-
Published: (1995)
Automorphisms of the lattice of recursively enumerable sets
by: Cholak, Peter, 1962-
Published: (1995)
Minimal weak truth table degrees and computably enumerable Turing degrees
by: Downey, R. G. (Rod G.), et al.
Published: (2020)
A hierarchy of Turing degrees : a transfinite hierarchy of lowness notions in the computably enumerable degrees, unifying classes, and natural definability
by: Downey, R. G. (Rod G.), et al.
Published: (2020)