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Using Nonlinear Quantile Regression for the Estimation of Software Cost

机译:使用非线性分位数回归估算软件成本

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Estimation of effort costs is an important task for the management of software development projects. Researchers have followed two approaches -namely, statistical/machine-learning and theory-based- which explicitly rely on mean/median regression lines in order to model the relationship between software size and effort. Those approaches share a common drawback deriving from their inability to properly incorporate risk attitudes in the presence of heteroskedasticity. We propose a more flexible quantile regression approach that enables risk aversion to be incorporated in a systematic way, with the higher order conditional quantiles of the relationship between project size and effort being used to represent more risk adverse decision makers. A cubic quantile regression model allows consideration of economies/diseconomies of scale. The method is illustrated with an empirical application to a database of real projects. Results suggest that the shapes of higher order regression quantiles may sharply differ from that of the conditional median, revealing that the naive expedient of translating or multiplying some average norm (adding a safety margin to median estimates or including a multiplicative correction factor) is a potentially biased way to consider risk aversion. The proposed approach enables a more realistic analysis, adapted to the specificities of software development databases.
机译:估算工作成本是管理软件开发项目的重要任务。研究人员采用了两种方法,即统计/机器学习和基于理论的方法,它们明确地依赖于均值/中位数回归线,以便对软件大小和工作量之间的关系进行建模。这些方法存在一个共同的缺点,即它们在存在异方差时无法正确地纳入风险态度。我们提出了一种更加灵活的分位数回归方法,该方法使风险规避能够以一种系统的方式纳入其中,项目规模与工作量之间关系的高阶条件分位数被用来代表更多的风险不利决策者。三次分位数回归模型允许考虑规模经济/规模缩小。通过对实际项目数据库的经验应用说明了该方法。结果表明,高阶回归分位数的形状可能与条件中位数的形状截然不同,这表明平移或乘以某些平均范数的天真权宜之计(为中位数估计值添加安全边际或包括乘性校正因子)可能偏向于考虑规避风险的方式。所提出的方法可以进行更切合实际的分析,以适应软件开发数据库的特殊性。

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