An error reducing approach to machine learning using multi-valued functional decomposition

C. Files, M. Perkowski
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引用次数: 19

Abstract

This paper considers minimization of incompletely specified multi-valued functions using functional decomposition. While functional decomposition was originally created for the minimization of logic circuits, this paper uses the decomposition process for both machine learning and logic synthesis of multi-valued functions. As it turns out, the minimization of logic circuits can be used in the concept of "learning" in machine learning, by reducing the complexity of a given data set. A main difference is that machine learning problems normally have a large number of output don't cares. Thus, the decomposition technique presented in this paper is focused on functions with a large number of don't cares. There have been several papers that have discussed the topic of using multi-valued functional decomposition for functions with a large number of don't cares. The novelty brought with this paper is that the proposed method is structured to reduce the resulting "error" of the functional decomposer where "error" is a measure of how well a machine learning algorithm approximates the actual, or true function.
用多值函数分解减少机器学习误差的方法
利用泛函分解研究了不完全指定多值函数的最小化问题。虽然函数分解最初是为了最小化逻辑电路而创建的,但本文将分解过程用于机器学习和多值函数的逻辑综合。事实证明,通过降低给定数据集的复杂性,逻辑电路的最小化可以用于机器学习中的“学习”概念。一个主要的区别是机器学习问题通常有大量的输出并不在意。因此,本文提出的分解技术主要针对具有大量don't care的函数。已经有几篇论文讨论了用多值泛函分解处理大量无关函数的问题。本文的新颖之处在于,所提出的方法的结构是为了减少函数分解器的“误差”,其中“误差”是机器学习算法近似实际或真实函数的程度的度量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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