How is the total variability in a set of scores partitioned in an Independent Measures Analysis of Variance and what does each part represent?
Sum of Squares |
Variability Accounted For |
1. |
|
2. |
Since in ANOVA
Total sum so square =Treatment sum of square ( sum of squares between the groups)+error sum of square ( sum of square within group)
Here
Treatment sum of square ( sum of squares between the groups): measures the variation in data due to different treatments or groups
error sum of square ( sum of square within group): meausre the variation in the due to chance
Hence
1. Treatment sum of square variation due to treatments
2. error sum of square variation by chance
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