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A Rule-Based Model for Bankruptcy Prediction Based on an Improved Genetic Ant Colony Algorithm

机译:基于改进遗传蚁群算法的基于规则的破产预测模型

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摘要

In this paper, we proposed a hybrid system to predict corporate bankruptcy. The whole procedure consists of the following four stages: first, sequential forward selection was used to extract the most important features; second, a rule-based model was chosen to fit the given dataset since it can present physical meaning; third, a genetic ant colony algorithm (GACA) was introduced; the fitness scaling strategy and the chaotic operator were incorporated with GACA, forming a new algorithm-fitness-scaling chaotic GACA (FSCGACA), which was used to seek the optimal parameters of the rule-based model; and finally, the stratified K-fold cross-validation technique was used to enhance the generalization of the model. Simulation experiments of 1000 corporations' data collected from 2006 to 2009 demonstrated that the proposed model was effective. It selected the 5 most important factors as "net income to stock broker's equality," "quick ratio," "retained earnings to total assets," "stockholders' equity to total assets," and "financial expenses to sales." The total misdassiftcation error of the proposed FSCGACA was only 7.9%, exceeding the results of genetic algorithm (GA), ant colony algorithm (ACA), and GACA. The average computation time of the model is 2.02 s.
机译:在本文中,我们提出了一种用于预测公司破产的混合系统。整个过程包括以下四个阶段:首先,使用顺序前向选择来提取最重要的特征;其次,选择了基于规则的模型来拟合给定的数据集,因为它可以呈现物理意义。第三,介绍了遗传蚁群算法(GACA)。将适应度缩放策略和混沌算子与GACA相结合,形成了一种新的算法-适应度缩放混沌GACA(FSCGACA),用于寻找基于规则的模型的最优参数。最后,采用分层的K折交叉验证技术来增强模型的通用性。 2006年至2009年对1000家企业数据的仿真实验表明,该模型是有效的。它选择了5个最重要的因素,分别是“净收入与股票经纪人的平等”,“快速比率”,“保留收益与总资产”,“股东权益与总资产”以及“销售财务费用”。提出的FSCGACA的错误估计总误差仅为7.9%,超过了遗传算法(GA),蚁群算法(ACA)和GACA的结果。该模型的平均计算时间为2.02 s。

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  • 来源
    《Mathematical Problems in Engineering》 |2013年第14期|753251.1-753251.10|共10页
  • 作者单位

    School of Computer Science and Technology, Nanjing Normal University, Nanjing, fiangsu 210023, China;

    School of Computer Science and Technology, Nanjing Normal University, Nanjing, fiangsu 210023, China,School of Electronic Science and Engineering, Nanjing University, Nanjing, Jiangsu 210046, China;

    School of Computer Science and Technology, Nanjing Normal University, Nanjing, fiangsu 210023, China;

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