The notion of unification for fuzzy sets in fuzzy logic programming is explored in this article from the standpoint of a theoretical framework based on first-order probabilistic modal logic. The fundamental difference between the latter perspective and other approaches described in the literature li
Sperner spaces and first-order logic
β Scribed by Andreas Blass; Victor Pambuccian
- Publisher
- John Wiley and Sons
- Year
- 2003
- Tongue
- English
- Weight
- 79 KB
- Volume
- 49
- Category
- Article
- ISSN
- 0044-3050
No coin nor oath required. For personal study only.
β¦ Synopsis
Abstract
We study the class of Sperner spaces, a generalized version of affine spaces, as defined in the language of pointline incidence and line parallelity. We show that, although the class of Sperner spaces is a pseudoβelementary class, it is not elementary nor even βοΈ~βΟ~βaxiomatizable. We also axiomatize the firstβorder theory of this class.
π SIMILAR VOLUMES
CHARACTERIZING SECOND ORDER LOGIC WITH FIRST ORDER QU-4NTIFIERX by DAVID HAREL in Cambridge, Massachusets (U.S.A.) l) ') The author is indebted to W. J. WALKOE, A. R. MEYER, A. SHAMIR and a rcfeiee for comments on previous versions.
Edited By Dale Jacquette. Includes Bibliographical References And Index.
UPiIVERSAL FIRST-ORDER DEFINABILITY I N MODAL LOGIC by R. E. JENNIXGS and D. K. JOHNSTON in Burnaby, British Columbia (Canada) and P. K. SCHOTCH in Halifax, Nova Scotia (Canada)l) In [ l ] R. I. GOLDBLATT presents a model theoretic characterization of the class of modal sentences determined by firs
DECIDABILITY AND DEFINABILITY RESULTS CONCERNING WELL-ORDERINGS AND SOME EXTENSIONS OF FIRST ORDER LOGIC by BOGDAN STANISLAW CHLEBUS in Warsaw (Poland) ## 1. Introdiirtion Let L\* denote a countable extension of the first order language L. I n this paper 1 ) definability of the class of well-order