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Study of Political Preferences and Type 1 Errors in Traditional Correlation Approach

机译:传统相关方法中的政治偏好与1型错误的研究

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The article illustrates the problem of frequent absence of linear correlations in case of simultaneous simplest non-linear relations using the example of study of political preferences of young people that leads to system errors. The specific results are provided here to demonstrate type 1 errors when linear correlation shows the results close to zero. Such relations are simply not considered (even by supporters of "significant" correlations), but in fact there is often a real strong simple non-linear relation that completely changes the picture of a phenomenon or process under study. The results of data processing with the use of authorial method are presented for the case when the correlation analysis gives the result not exceeding the "significant" correlation, i.e. even the supporters of such errors leave these relations out of their view. All sufficiently strong dependences (the strength of relation coefficient 0.6 or more, a total of 26 dependences) are presented in the form of tables, and the quantile distributions for the dependences with the highest strength of relation coefficients (0.8 or more, a total of 13 dependences) are provided. Finally, we consider the sufficiently strong linear relation with a correlation coefficient of 0.6 or more.
机译:本文说明了在使用导致系统错误的年轻人的政治偏好的研究的例子,频繁缺乏线性相关性的问题。此处提供了具体结果,以便在线相关显示当线性相关表示接近零的结果时展示1型误差。这种关系根本不考虑(即使是“重要的”相关性的支持者),但实际上通常有一个真正的强大的简单非线性关系,完全改变了在研究中的现象或过程的图片。在相关性分析给出结果不超过“显着”相关性时,展示了使用授权方法的数据处理结果,即,即使这些错误的支持者也将这些关系留出了他们的观点。所有具有足够强的依赖性(关系系数0.6或更多的强度,总共26个依赖性)以表格的形式呈现,并且定量分布用于与关系系数的最高强度的依赖性(0.8或更大,总共提供了13个依赖性。最后,我们考虑了具有0.6或更大的相关系数的足够强的线性关系。

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