Abstract
Abstract Fuzzy reasoning features fuzzy logic in its narrow sense, FLn, and fuzzy modus ponens (FMP) is the core of fuzzy reasoning. As is well known, FMP is far more general and complicated than the conventional rule of modus ponens (MP) and takes the latter as special case under certain conditions. This paper proves that there exist non-fuzzy versions of FMP in classical 2-valued logic as well as in conventional multivalued systems and reveals the roots of these seemingly surprising results.
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