A Graph Calculus for Proving Intuitionistic Relation Algebraic Equations
نویسندگان
چکیده
Our understanding of basic reasoning with diagrams can be better grasped by observing the following picture:
منابع مشابه
m-polar intuitionistic graphs and its properties
In many real world problems, data sometimes comes from n agents (n≥2), multipolar information exists. For issues that are associated with uncertainty, this information can not be showed with the values of crisp, fuzzy, intuitionistic or bipolar. Graph is one of the mathematical models widely used in different sciences. Ambiguity in a graph where data depends on the n parameter can not be showed...
متن کاملAn Interactive Prover for Bi-intuitionistic Logic
In this paper we present an interactive prover for deciding formulas in propositional bi-intuitionistic logic (BiInt). This tool is based on a recent connection-based characterization of bi-intuitionistic validity through bi-intuitionistic resource graphs (biRG). After giving the main concepts and principles we illustrate how to use this interactive proof or counter-model building assistant and...
متن کاملCombining Derivations and Refutations for Cut-free Completeness in Bi-intuitionistic Logic
Bi-intuitionistic logic is the union of intuitionistic and dual intuitionistic logic, and was introduced by Rauszer as a Hilbert calculus with algebraic and Kripke semantics. But her subsequent “cut-free” sequent calculus has recently been shown to fail cut-elimination. We present a new cut-free sequent calculus for bi-intuitionistic logic, and prove it sound and complete with respect to its Kr...
متن کاملA Cut-Free Sequent Calculus for Bi-intuitionistic Logic
Abstract. Bi-intuitionistic logic is the extension of intuitionistic logic with a connective dual to implication. Bi-intuitionistic logic was introduced by Rauszer as a Hilbert calculus with algebraic and Kripke semantics. But her subsequent “cut-free” sequent calculus for BiInt has recently been shown by Uustalu to fail cut-elimination. We present a new cut-free sequent calculus for BiInt, and...
متن کاملA Cut-free Sequent Calculus for Bi-Intuitionistic Logic: Extended Version
Abstract. Bi-intuitionistic logic is the extension of intuitionistic logic with a connective dual to implication. Bi-intuitionistic logic was introduced by Rauszer as a Hilbert calculus with algebraic and Kripke semantics. But her subsequent “cut-free” sequent calculus for BiInt has recently been shown by Uustalu to fail cut-elimination. We present a new cut-free sequent calculus for BiInt, and...
متن کامل