用一般误差回归方法建立了CER回归拟合参数显著性的无分布度量

Timothy P. Anderson
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引用次数: 4

摘要

一般误差回归方法(GERM)已经产生了各种各样的用于成本估算关系的函数形式,但迄今为止还缺乏一种方法来评估单个回归拟合参数的“显著性”,这种方法类似于普通最小二乘(OLS)回归中t统计量和相关p值所起的作用。本文试图通过开发和描述与潜在误差分布的性质无关的GERM回归拟合参数的类似“显著性”度量来纠正这种情况。无论回归方程的函数形式或潜在的误差说明如何,本文开发的显著性指标在cer之间具有可比性。此外,它们是启发式开发的,不需要分布假设,并提供了一组简单的指标,通过这些指标来判断单个回归拟合参数的“重要性”。这些度量对于任何使用GERM开发cer的人都是有益的。作者愿意分享本研究中涉及的任何数据。
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A Distribution-Free Measure of the Significance of CER Regression Fit Parameters Established Using General Error Regression Methods
Abstract General error regression methods (GERM) have given rise to a wide variety of functional forms for cost-estimating relationships but have so far lacked a means for evaluating the “significance” of the individual regression fit parameters in a way that is analogous to the roles played by the t-statistic and associated p-value in ordinary least squares (OLS) regression. This article attempts to remedy that situation by developing and describing an analogous “significance” metric for GERM regression fit parameters that is independent of the nature of the underlying error distribution. Significance metrics developed herein are comparable across CERs, regardless of the functional form of the regression equation or the underlying error specification. Moreover, they are developed heuristically, require no distributional assumptions, and provide a collection of simple metrics by which to judge the “significance” of the individual regression fit parameters. These metrics will be of benefit to anyone who uses GERM to develop CERs. The author is willing to share any data involved in thisd study.
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