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A Multi Linear Regression Approach for Handling Missing Values with Unknown Dependent Variable (MLRMUD)

机译:处理具有未知因变量(MLRMUD)的缺失值的多元线性回归方法

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many problems in data applications are plagued with missing values. The Missing Value problem (MV) is the problem of predicting these missing values, in an attempt to make full use of the data. Simply deleting the missing record will waste precious information. In this work a new approach is proposed, the so-called MLRMUD. It is based on Multiple Linear Regression is used to predict Missing values for a data set with Unknown Dependent variable. It is applicable if complete rows are at least 20%. If they are less than that the Mean method is used to fill some rows until the complete rows reach 20%. After that MLRMUD can be applied normally. This approach is composed of three algorithms; splitting algorithm, dependent variable selection algorithm and multi-linear regression algorithm. MLRMUD is compared to other methods in the literature where it is proved that it outperforms them all in the accuracy of missing value computation determined in terms of to Root Mean Square Error (RMSE) and Mean Standard Error (MSE). A method to determine the unknown, dependent variable from the training set is proposed. The results show that the proposed method can successfully select the dependent variable with an accuracy of 83% over all the datasets examined.
机译:数据应用程序中的许多问题都因缺少值而困扰。缺失值问题(MV)是为了充分利用数据而预测这些缺失值的问题。简单地删除丢失的记录将浪费宝贵的信息。在这项工作中,提出了一种新方法,即所谓的MLRMUD。它基于多重线性回归,用于预测具有未知因变量的数据集的缺失值。如果完整行至少为20%,则适用。如果小于该值,则使用Mean方法填充一些行,直到完整的行达到20%。之后,MLRMUD可以正常应用。这种方法由三种算法组成:分割算法,因变量选择算法和多元线性回归算法。 MLRMUD与文献中的其他方法进行了比较,事实证明,该方法在按均方根误差(RMSE)和均方根误差(MSE)确定的缺失值计算精度上均优于其他方法。提出了一种从训练集中确定未知因变量的方法。结果表明,所提出的方法可以在所有检验的数据集上成功选择因变量,准确度为83%。

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