Study of Political Preferences and Type 2 Errors in the Traditional Correlation Approach

M. Basimov
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引用次数: 7

Abstract

The complex nature of the subject of research was shown using the example of the study political preferences of young people, and the problem of “significant” correlations. An approach to errors that completely change the researcher’s worldview was considered. The specific results were shown demonstrating type 2 errors, when many researchers (psychologists and sociologists) present a weak but “significant” correlation as real linear model of a phenomenon or process under study, but in fact, a real strong simple non-linear relation is hidden behind it, which completely changes the picture of this phenomenon or process. Correlation analysis gives the result accepted in the research community as noteworthy when the correlation is “significant” (more than a critical value, “saving” asterisks SPSS). It is from this set of dependencies that we select only those for which the correlations are very weak (no more than 0.3), and the author’s relation coefficient shows that there is a strong, simplest non-linear relation. All dependencies are presented in the form of tables (the strength of relation coefficients of 0.6 and more, 26 dependencies) and the inverted distributions for dependencies with the greatest strength of relation coefficients (of 0.8 and more – 13 dependencies; of 0.7 to 0.8 – 5 dependencies; of 0.6 to 0.7 – 8 dependencies). Finally, we consider the sufficiently strong linear relation with a correlation coefficient of 0.6 or more (9 dependencies).
传统相关方法中的政治偏好与二类错误研究
年轻人的政治偏好研究和“显著”相关性问题的例子表明了研究主题的复杂性。研究人员考虑了一种处理错误的方法,这种方法完全改变了研究者的世界观。具体的结果显示了类型2的错误,当许多研究人员(心理学家和社会学家)提出一个微弱的,但“显著”的相关性作为一个现象或过程的真正的线性模型研究,但实际上,一个真正强大的简单的非线性关系隐藏在它的背后,这完全改变了这一现象或过程的图片。当相关性“显著”(超过临界值,“saving”用SPSS星号表示)时,相关分析给出的结果被研究界接受为值得注意。正是从这组依赖项中,我们只选择相关性非常弱(不超过0.3)的依赖项,作者的关系系数表明存在一个强大的、最简单的非线性关系。所有依赖关系以表格的形式呈现(关系系数强度为0.6及以上,26个依赖关系),关系系数强度最大的依赖关系的反向分布(关系系数强度为0.8及以上,13个依赖关系;从0.7到0.8 - 5个依赖关系;从0.6到0.7(8个依赖项)。最后,我们考虑相关系数为0.6或更高(9个依赖项)的足够强的线性关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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