Sciweavers

38 search results - page 2 / 8
» Nonstandard models that are definable in models of Peano Ari...
Sort
View
AML
2002
69views more  AML 2002»
13 years 5 months ago
Transfer principles in nonstandard intuitionistic arithmetic
Using a slight generalization, due to Palmgren, of sheaf semantics, we present a term-model construction that assigns a model to any first-order intuitionistic theory. A modificat...
J. Avigad, Jeremy Helzner
APAL
2008
63views more  APAL 2008»
13 years 5 months ago
A standard model of Peano arithmetic with no conservative elementary extension
The principal result of this paper answers a long-standing question in the model theory of arithmetic [KS, Question 7] by showing that there exists an uncountable arithmetically cl...
Ali Enayat
JSYML
2007
58views more  JSYML 2007»
13 years 5 months ago
Bounding homogeneous models
A Turing degree d is homogeneous bounding if every complete decidable (CD) theory has a d-decidable homogeneous model A, i.e., the elementary diagram De (A) has degree d. It follo...
Barbara F. Csima, Valentina S. Harizanov, Denis R....
TCC
2007
Springer
102views Cryptology» more  TCC 2007»
13 years 11 months ago
Perfect NIZK with Adaptive Soundness
Abstract. This paper presents a very simple and efficient adaptivelysound perfect NIZK argument system for any NP-language. In contrast to recently proposed schemes by Groth, Ostro...
Masayuki Abe, Serge Fehr
DAGSTUHL
2008
13 years 6 months ago
Interval Arithmetic and Standardization
Interval arithmetic is arithmetic for continuous sets. Floating-point intervals are intervals of real numbers with floating-point bounds. Operations for intervals can be efficient...
Jürgen Wolff von Gudenberg