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A Method of Trigonometric Modelling of Seasonal Variation Demonstrated with Multiple Sclerosis Relapse Data

机译:用多发性硬化症复发数据证明季节变化的三角建模方法

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摘要

This report describes a novel Stata-based application of trigonometric regression modelling to 55 years of multiple sclerosis relapse data from 46 clinical centers across 20 countries located in both hemispheres. Central to the success of this method was the strategic use of plot analysis to guide and corroborate the statistical regression modelling. Initial plot analysis was necessary for establishing realistic hypotheses regarding the presence and structural form of seasonal and latitudinal influences on relapse probability and then testing the performance of the resultant models. Trigonometric regression was then necessary to quantify these relationships, adjust for important confounders and provide a measure of certainty as to how plausible these associations were. Synchronization of graphing techniques with regression modelling permitted a systematic refinement of models until best-fit convergence was achieved, enabling novel inferences to be made regarding the independent influence of both season and latitude in predicting relapse onset timing in MS. These methods have the potential for application across other complex disease and epidemiological phenomena suspected or known to vary systematically with season and/or geographic location.
机译:本报告介绍了一种基于Stata的新颖的三角回归模型对来自两个半球20个国家/地区的46个临床中心的55年多发性硬化症复发数据的应用。该方法成功的关键是策略分析的战略运用,以指导和证实统计回归模型。要建立关于季节和纬度对复发概率的影响和存在形式以及结构形式的现实假设,然后测试所得模型的性能,必须进行初始地块分析。然后必须进行三角回归来量化这些关系,调整重要的混杂因素,并确定这些关联的可信度。绘图技术与回归建模的同步允许对模型进行系统的完善,直到达到最佳拟合收敛为止,这使得可以根据季节和纬度在预测MS复发发作时间方面的独立影响做出新颖的推断。这些方法可能适用于其他复杂疾病和流行病学现象,这些现象和流行病现象被怀疑或已知随季节和/或地理位置而系统地变化。

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