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Modeling the Relationship between Software Effort and Size Using Deming Regression

机译:使用Deming回归建模软件工作量和大小之间的关系

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Background: The relation between software effort and size has been modeled in literature as exponential, in the sense that the natural logarithm of effort is expressed as a linear function of the logarithm of size. The common approach to estimate the parameters of the linear model is ordinary least squares regression which has been extensively applied to various datasets. The least squares estimation takes into account only the error arising from the dependent variable (effort), while the measurement of independent variable (size) is considered free of errors. Aims: The basis of the study is that in practice the assumption of measuring the size without error is hardly true, since the size of a software project depends on the precision of the tool of measurement and often by the subjectivity of the rater. Moreover, the sizes of projects comprising a dataset have been measured by different measurement tools and this adds another source of variability in the independent variable. Method: In this paper, we consider a regression technique, known as Deming regression, which takes into account the error in measurement of the independent variable, the size. Deming regression is applied to four publically available datasets in order to model the linear relationship between effort and size and to compare it with ordinary least squares. Results: Accuracy measures of fitting (MAE, MdAE, MMRE, MdMRE, pred25) are improved by the Deming regression. Comparison of Absolute Errors (AE) by the Wilcoxon test shows significant difference at <0.001 level of significance. Conclusions: Deming regression is appropriate for datasets where the size is subject to measurement error. However some assumptions on the variances of the measurement errors are arbitrary and need to be studied. Further work is needed for using the Deming regression for effort prediction.
机译:背景:软件工作量和大小之间的关系在文献中已被建模为指数形式,即工作量的自然对数表示为大小对数的线性函数。估计线性模型参数的常用方法是普通最小二乘回归,该方法已广泛应用于各种数据集。最小二乘估计仅考虑因变量(努力)引起的误差,而自变量(大小)的测量被认为没有误差。目的:研究的基础是在实践中几乎没有错误地测量尺寸的假设,因为软件项目的尺寸取决于测量工具的精度,通常取决于评估者的主观性。此外,包含数据集的项目的大小已通过不同的测量工具进行了测量,这为自变量增加了另一个可变性来源。方法:在本文中,我们考虑一种称为Deming回归的回归技术,该技术考虑了自变量(大小)的度量误差。将Deming回归应用于四个公共可用数据集,以便对工作量和规模之间的线性关系进行建模并将其与普通最小二乘法进行比较。结果:Deming回归提高了拟合精度的度量(MAE,MdAE,MMRE,MdMRE,pred25)。通过Wilcoxon检验对绝对误差(AE)进行的比较显示,显着性差异在<0.001的显着性水平上。结论:Deming回归适用于大小易受测量误差影响的数据集。但是,有关测量误差方差的一些假设是任意的,需要研究。使用戴明回归进行工作量预测需要进一步的工作。

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