Variance analysis
Origin: Lat. variāre, Gr. ἀνάλυσις
Statistical term, which refers to the average of the standard deviations of any random variable, related to the average value of this. It is a method used in multidimensional r and multifactorial researched designed in a way where the factors can have variations at the same time and can be analyzed as themselves and considering their relations. The variance analysis sets the relative importance of certain causal factors in order to produce a desired effect. When doing experiments in the social sciences field it is possible, a few times, the study of each of the factors through its systematic isolation, the variance analysis must use statistical-mathematics isolation procedures. “ANOVA” is a collection of statistical models and their associated procedures, which compare means by splitting the overall observed variance into different parts. There are three conceptual classes of such models: 1. Fixed-effects model assumes that the data come from normal populations, which differ in their means. 2. Random-effects models assume that the data describe a hierarchy of different populations whose differences are constrained by the hierarchy. 3. Mixed models describe situations where both fixed and random effects are present.
Spanish: Análisis de varianza.
Sources and references
- 1.Caliński, Tadeusz & Kageyama, Sanpei. 2.Cohen, Jacob “Statistical power analysis for the behavior sciences” 3.Freedman, David A. “Statistical Models: Theory and Practice” 4.Tabachnick, Barbara G. & Fidell, Linda S. “Using Multivariate Statistics” 5.Heinz Hillman, Kart “Planeación Prospectiva,” Diccionario Enciclopédico de Sociologíaview
Term connections
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