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Clinical Trials: Spline Modeling is Wonderful for Nonlinear Effects

机译:临床试验:样条曲线建模对非线性效果很有效

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Traditionally, nonlinear relationships like the smooth shapes of airplanes, boats, and motor cars were constructed from scale models using stretched thin wooden strips, otherwise called splines. In the past decades, mechanical spline methods have been replaced with their mathematical counterparts. The objective of the study was to study whether spline modeling can adequately assess the relationships between exposure and outcome variables in a clinical trial and also to study whether it can detect patterns in a trial that are relevant but go unobserved with simpler regression models. A clinical trial assessing the effect of quantity of care on quality of care was used as an example. Spline curves consistent of 4 or 5 cubic functions were applied. SPSS statistical software was used for analysis. The spline curves of our data outperformed the traditional curves because (1) unlike the traditional curves, they did not miss the top quality of care given in either subgroup, (2) unlike the traditional curves, they, rightly, did not produce sinusoidal patterns, and (3) unlike the traditional curves, they provided a virtually 100% match of the original values. We conclude that (1) spline modeling can adequately assess the relationships between exposure and outcome variables in a clinical trial; (2) spline modeling can detect patterns in a trial that are relevant but may go unobserved with simpler regression models; (3) in clinical research, spline modeling has great potential given the presence of many nonlinear effects in this field of research and given its sophisticated mathematical refinement to fit any nonlinear effect in the mostly accurate way; and (4) spline modeling should enable to improve making predictions from clinical research for the benefit of health decisions and health care. We hope that this brief introduction to spline modeling will stimulate clinical investigators to start using this wonderful method.
机译:传统上,非线性关系(例如飞机,轮船和汽车的光滑形状)是使用拉伸的细木条(也称为样条线)从比例模型构建的。在过去的几十年中,机械样条方法已被数学上的相应方法所取代。这项研究的目的是研究样条曲线建模是否可以充分评估临床试验中暴露与结果变量之间的关系,还研究它是否可以在试验中检测相关但无法通过更简单的回归模型观察到的模式。以评估护理数量对护理质量的影响的临床试验为例。应用与4或5立方函数一致的样条曲线。使用SPSS统计软件进行分析。我们的数据的样条曲线优于传统曲线,因为(1)与传统曲线不同,它们没有错过任何一个子组中的最高护理质量;(2)与传统曲线不同,它们正确地没有产生正弦曲线和(3)与传统曲线不同,它们几乎提供了原始值的100%匹配。我们得出的结论是:(1)样条建模可以在临床试验中充分评估暴露与结果变量之间的关系; (2)样条建模可以在试验中检测相关的模式,但使用更简单的回归模型可能无法观察到; (3)在临床研究中,由于样条线建模具有很大的潜力,因为该研究领域存在许多非线性效应,并且由于其复杂的数学精炼可以以最准确的方式拟合任何非线性效应; (4)样条建模应能够改善临床研究的预测结果,从而有利于健康决策和医疗保健。我们希望对样条线建模的简要介绍将刺激临床研究人员开始使用这种出色的方法。

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