The theory of t absolute randomized truth degree in Goguen n-valued propositional logic system of adding two operators

Using the randomization method of valuation set, we firstly give the definition of t absolute randomized truth degree of propositional formula in Goguen n-valued propositional logic system of adding two operators (t takes ?, ?), and prove that some inference rules such as MP, HS, intersection inference, union inference and some related properties of t absolute randomized truth degree. Secondly we introduce the concepts of t absolute randomized similarity degree and t absolute randomized pseudo-distance of propositional formulas, prove that some good properties of t absolute randomized similarity degree, meanwhile discuss the continuity problem of operators ?, ?, ?, ?, ? with respect to t absolute randomized pseudo-distance ?D in t absolute randomized logical metric space (F(S), ?D). Then we give the concepts of t absolute randomized divergence degree and t absolute randomized consistency degree of propositional formulas theory ? and some good properties between them. Finally, we introduce that three different types of approximate reasoning patterns in t absolute randomized logical metric space, and they are proved to be equivalent.