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A Symbolic-Numeric Approach to MPL Continuous Logic and to Rule Based Expert Systems whose Underlying Logic is MPL

机译:MPL连续逻辑和基础规则为MPL的基于规则的专家系统的符号-数字方法

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We first briefly describe an algebraic model of classical and modal many-valued logics due to the authors and introduced in previous works. A similar approach, also using Computer Algebra techniques (Gr?bner bases) and oriented to perform effective calculus in a continuous logic: Minimal Polynomial Logic (MPL) is presented. The implementation has been developed in the Computer Algebra System Maple. The possibility to perform knowledge extraction and to check consistency in Rule Based Expert Systems (RBES) whose underlying logic is MPL, has also been explored. The article is illustrated with examples of very simple RBES.
机译:由于作者的缘故,我们首先简要介绍了经典和模态多值逻辑的代数模型,并在先前的工作中进行了介绍。提出了一种类似的方法,该方法也使用计算机代数技术(Gr?bner基础)并且旨在在连续逻辑中执行有效的演算:最小多项式逻辑(MPL)。该实现已在计算机代数系统Maple中开发。在基于规则的专家系统(RBES)中,它的基本逻辑是MPL,它可以执行知识提取和检查一致性的可能性。本文通过非常简单的RBES的示例进行了说明。

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