Multivalued Network Logic with One Real and Two Imaginary Logic Structures

This paper explores and proposes a multivalued network logic in which one real and two imaginary propositional logics are created. Each of the six states of this logic has a different degree of truth. Their arrangement in a chain in descending order is carried out by the relation. In this study it is shown that developed as such the multivalued network logic satisfies the axioms of Boolean algebra and is a propositional logic. It is also proven that network configuration is a general structure in which sequential and hierarchical configuration can be implemented in it. Two Kelly tables for truthfulness are proposed for disjunction, conjunction, and negation. Possibilities for further research on network multivalued logic and its applications are presented.