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What is Mycin

Theory and Applications of NeutroAlgebras as Generalizations of Classical Algebras
This is a well-known expert system coded in Lisp by Edward Shortliffe at the University of Stanford in the 1970s to diagnosing infectious blood diseases.
Published in Chapter:
NeutroGroups Generated by Uninorms: A Theoretical Approach
Erick González Caballero (Technological University of Havana, Cuba), Maikel Leyva (Regional Autonomous University of Los Andes, Ecuador), Jesús Estupiñán Ricardo (Regional Autonomous University of Los Andes, Ecuador), and Noel Batista Hernández (Latin American Association of Neutrosophic Sciences, Ecuador)
DOI: 10.4018/978-1-6684-3495-6.ch010
Abstract
NeutroAlgebras and particularly NeutroGroups are novel algebraic structures where at least one of the classical axioms is satisfied by not all the elements of the set. In the theoretical literature consulted by the authors, most of the NeutroGroups examples are obtained from the well known Z_n groups endowed with either product or sum operations. This chapter aims to propose a method for the generation of NeutroGroups in a simple and automatic way from uninorms, with special interest in uninorms based on combining functions in both Mycin and Prospector expert systems. The use of theses uninorms suggests the possible application of NeutroGroups in fields such as decision making as can be found in the consulted literature, as well as for Expert Systems, among others. NeutroGroups of finite or infinite cardinality will be generated, where the axioms of NeutroAsociativity or NeutroInverse are fulfilled, and also indeterminacy is symbolically included within this theory. One family of non-commutative NeutroGroups is proposed.
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