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285 230 (0,414s)

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A 0-1 Law in Mathematical Fuzzy Logic

in mathematical fuzzy logic focusing on the finite model theory of fuzzy logics valued on arbitrary finite MTL-chains. We show that for any first-order (or infinitary with finitely many variables...

Pure mathematics

  • 2022
  • Jimp
  • Link
Result

Saturated models of first-order many-valued logics

This paper is devoted to the problem of existence of saturated models for first-order many-valued logics. We consider a general notion of type as pairs of sets of formulas in one free variable that express...

Applied mathematics

  • 2022
  • Jimp
  • Link
Result

Truth-Preservation under Fuzzy pp-Formulas

How can non-classical logic contribute to the analysis of complexity in computer science? In this paper, we give a step towards this question, taking a logical model-theoretic approach to the analysis of complexity in fuzzy constrai...

Pure mathematics

  • 2019
  • Jimp
  • Link
Result

Deciding Predicate Logical Theories Of Real-Valued Functions

The notion of a real-valued function is central to mathematics, computer science, and many other scientific fields. Despite this importance, there are hardly any positive results on decision procedures for predicate logical...

Computer sciences, information science, bioinformathics (hardware development to be 2.2, social aspect to be 5.8)

  • 2023
  • D
  • Link
Result

One-variable fragments of first-order logics

The one-variable fragment of a first-order logic may be viewed as an “S5-like-variable fragments of first-order classical logic and first-order intuitionistic logic, res...

Pure mathematics

  • 2024
  • Jimp
  • Link
Result

A Development of Set Theory in Fuzzy Logic.

This paper presents an axiomatic set theory FST ('Fuzzy Set Theory'), as a first-order theory within the framework of Hájek's Mathematical fuzzy logic. In the classical YFC, we use a construction similar to that of a Boolea...

BA - Obecná matematika

  • 2003
  • C
Result

Lindström theorems in graded model theory

of classical model theory that studies the semantics of many-valued predicate logics. We give a general notion of abstract logic based on many-valued models and prove six Lindström-style characte...

Applied mathematics

  • 2021
  • Jimp
  • Link
Result

A minimalistic many-valued theory of types

A parsimonious Church-style type theory based on many-valued equality and admitting many-valued models over a broad class of non-classical logics is introduced and its completeness with respect to a Henkin...

Pure mathematics

  • 2017
  • Jimp
  • Link
Result

Algebraic Semantics for One-Variable Lattice-Valued Logics

for such an approach in the setting of first-order lattice-valued logics, where formulasThe one-variable fragment of any first-order logic may be considered as a modal S5 and MIPC of the...

Pure mathematics

  • 2022
  • D
  • Link
Result

Many-valued Horn Logic is Hard

In this work we show that for propositional Horn clauses a finite-valued conjunction operator (in particular under finite Lukasiewicz semantics) can induce additional nondeterminism. In order to prove this, we reduce the problem of ...

IN - Informatika

  • 2014
  • D
  • Link
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