Discretization of Continuous Variables in Bayesian Networks Based on Matrix Decomposition

Haiteng Fang, Hongji Xu, Hui Yuan, Yingming Zhou
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Abstract

Discretization of continuous variables (DCV) which could directly affect the results of Bayesian network inference (BNI) has been an important issue in Bayesian network (BN). Some common methods of DCV by the equal interval, the equal frequency, etc. always result in data loss which would make the results of BNI inaccurate. In this paper, a method of DCV in BN based on matrix decomposition is presented. This method could discretize the value of continuous variable into more states with different probability rather than one state, so it's more scientific and accurate. This paper makes a BN with two nodes, height and weight of each person, as an example and the simulation result demonstrates that the proposed method of DCV based on matrix decomposition can achieve discretization without data loss and ensure the accuracy of BNI.
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基于矩阵分解的贝叶斯网络连续变量离散化
连续变量(DCV)的离散化是贝叶斯网络中的一个重要问题,它直接影响贝叶斯网络的推理结果。常用的等间隔、等频率等DCV方法往往会造成数据丢失,从而导致BNI结果不准确。本文提出了一种基于矩阵分解的矩阵变换方法。该方法可以将连续变量的值离散为多个不同概率的状态,而不是一个状态,因此更加科学和准确。本文以每个人的身高和体重为两个节点的BN为例,仿真结果表明,本文提出的基于矩阵分解的DCV方法可以在不丢失数据的情况下实现离散化,保证了BNI的准确性。
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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