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A Combination of Multiple Imputation and Principal Component Analysis to Handle Missing Value with Arbitrary Pattern

机译:多个归纳和主成分分析的组合来处理缺失值的任意模式

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Hepatitis is one of the major health problems which can progress to chronic hepatitis and cancer. Currently, computer based diagnosis is commonly use among medical examination. The diagnosis has been examined by using the disease dataset as a reference to make the decisions. However, the dataset was incomplete because it contained many instances containing missing values. This situation can lead the results of the analysis to be biased. One method of handling missing values is Multiple Imputation. Hepatitis dataset has an arbitrary pattern of missing values. This pattern can be handled by using Markov Chain Monte Carlo (MCMC) and Fully Conditional Specification (FCS) as Multiple Imputation algorithms. The research conducted an experiment to compare combinations of Multiple Imputations algorithm and Principal Component Analysis (PCA) as instance selection. Instance selection applied to reduce data by selecting variables that contribute greatly to the dataset. The goal was to improve the accuracy of the analysis on data which had missing values with the arbitrary pattern. The results showed that FCS-PCA is the best performance with the higher accuracy (98.80%) and the lowest error rate (0.0116).
机译:肝炎是可以进入慢性肝炎和癌症的主要健康问题之一。目前,基于计算机的诊断通常在体检中使用。通过使用疾病数据集作为提及决策的引用来检查诊断。但是,数据集不完整,因为它包含许多包含缺失值的实例。这种情况可以引导分析结果偏见。一种处理缺失值的方法是多重估算。肝炎数据集具有缺少值的任意模式。可以通过使用Markov Chain Monte Carlo(MCMC)和完全条件规范(FCS)作为多重估算算法来处理此模式。该研究进行了一个实验,可以将多避雷算法和主成分分析(PCA)的组合进行比较为实例选择。应用于通过选择对数据集的变量来减少数据的实例选择。目标是提高数据分析的准确性,这些数据具有缺失具有任意模式的值。结果表明,FCS-PCA是具有更高精度(98.80%)和最低错误率(0.0116)的最佳性能。

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