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  • 12.2: Sources of Variance
    https://stats.libretexts.org/Courses/Rio_Hondo_College/PSY_190%3A_Statistics_for_the_Behavioral_Sciences/12%3A_Analysis_of_Variance/12.02%3A_Sources_of_Variance
    So, \(X_{ij}\) is read as “the \(i^{th}\) person of the \(j^{th}\) group.” It is important to remember that the deviation score for each person is only calculated relative to their group mean: do not ...So, \(X_{ij}\) is read as “the \(i^{th}\) person of the \(j^{th}\) group.” It is important to remember that the deviation score for each person is only calculated relative to their group mean: do not calculate these scores relative to the other group means.
  • 12.2: Sources of Variance
    https://stats.libretexts.org/Courses/Sacramento_City_Colllege/PSYC_330%3A_Statistics_for_the_Behavioral_Sciences_with_Dr._DeSouza/12%3A_Analysis_of_Variance/12.02%3A_Sources_of_Variance
    So, \(X_{ij}\) is read as “the \(i^{th}\) person of the \(j^{th}\) group.” It is important to remember that the deviation score for each person is only calculated relative to their group mean: do not ...So, \(X_{ij}\) is read as “the \(i^{th}\) person of the \(j^{th}\) group.” It is important to remember that the deviation score for each person is only calculated relative to their group mean: do not calculate these scores relative to the other group means.
  • 11.2: Introduction to ANOVA's Sum of Squares
    https://stats.libretexts.org/Courses/Taft_College/PSYC_2200%3A_Elementary_Statistics_for_Behavioral_and_Social_Sciences_(Oja)/02%3A_Mean_Differences/11%3A_BG_ANOVA/11.02%3A_Introduction_to_ANOVA's_Sum_of_Squares
    Return of the dreaded Sum of Squares!
  • 11.2: Introduction to ANOVA's Sum of Squares
    https://stats.libretexts.org/Workbench/PSYC_2200%3A_Elementary_Statistics_for_Behavioral_and_Social_Science_(Oja)_WITHOUT_UNITS/11%3A_BG_ANOVA/11.02%3A_Introduction_to_ANOVA's_Sum_of_Squares
    Return of the dreaded Sum of Squares!

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