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Flashcards covering key vocabulary and concepts related to Analysis of Variance (ANOVA), including types of ANOVA, variance, hypotheses, p-value, degrees of freedom, and related terms.
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Analysis of Variance (ANOVA)
Tests if there is a difference between > 2 groups/conditions
One-way ANOVA
One IV with > 2 levels
Within-participant ANOVA
Use within-participant ANOVA for designs where the IV is manipulated within participants.
Between-participants ANOVA
Use between-participants ANOVA for designs where the IV is manipulated between participants.
Variance
Difference between scores
How ANOVA Works
Compares the variance between groups/conditions with the variance within groups/conditions
F ratio
between variance/within variance
Normality
Data is distributed normally within each group/condition
Sample independence
Each sample has been drawn independently of the other samples
Variance equality (homogeneity of variance)
The variance of data in the different groups/conditions should be the same
H0 (Null Hypothesis)
The means of all groups/conditions are equal
H1 (Alternative Hypothesis)
The mean of at least one group/condition is different
P-value
The probability of obtaining results at least as extreme as the observed data, assuming that the null hypothesis (H₀) is true.
Within Factors
IV is manipulated within participants; each participant provides data for all conditions; also called repeated measures
Between Factors
IV is manipulated between participants; each participant provides data for just one condition; also called independent measures
Synaptic pruning
The developmental process where the brain eliminates synapses
Degrees of Freedom (df)
Represents the number of independent values available for estimation after accounting for constraints.
Between-group df
k−1 (where k is the number of groups)
Within-group df
N−k (where N is the total number of observations)
Total df
N−1 (where N is the total number of observations)
Degrees of freedom for conditions (treatment effect)
k−1 (k is the number of levels of the IV)
Degrees of freedom for subjects (individual differences)
n−1 (n is the number of participants)
Degrees of freedom for error (residual variance)
(k−1) × (n−1)