Week 7 Flashcards

1
Q

What is parsimony?

A

The amount to which predictors explain unique variance in the criterion.

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2
Q

Is high parsimony good?

A

Yes, it means the predictors individually account for variance, whereas low parsimony means the predictors have a lot of shared variance, suggesting they were poorly chosen / designed as they’re measuring the same thing.

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3
Q

What is model R^2?

A

The total amount of variance accounted for by all the predictors in a regression with multiple predictors.

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4
Q

What is model r^2?

A

The total amount of variance accounted for by a single predictor in a bivariate regression.

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5
Q

What is semi partial correlation (sr^2)?

A

The amount of variance explained by a predictor individually (sr^2 for predictor 1, sr^2 for predictor 2, etc.)

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6
Q

What is a semi partial correlation (sr^2) recorded as on SPSS?

A

Part correlation, although this requires squaring to become the semi-partial correlation.

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7
Q

What is partial correlation?

A

The amount of variance accounted for by an indiv

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8
Q

What is partial correlation (pr^2)?

A

The amount of variance accounted for by a predictor individually while removing variance that is shared accounted for by another variable.

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9
Q

Does semi-partial correlation include the total variance in its calculation?

A

Yes, it measures the proportion of variance accounted for individually by a predictor in comparison to the total amount of variance, whereas partial correlation removes variance accounted for by other variables.

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10
Q

What does a Fisher’s Z-test do?

A

Tests for significant differences in the strength of the individual contribution of predictors ie does one account for significantly more than another?

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11
Q

In a hierarchical multiple regression (HMR), what key statistic is measured at each step or block?

A

R^2change!

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12
Q

What does R^2change measure?

A

The variance accounted for by the predictors added in that step or block, ignoring the contributions of prior or latter predictors/blocks. ie R^2change at Block 2

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13
Q

How do you find the total Model R^2 in a HMR?

A

You add all of the R^2change’s together.

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14
Q

Can a HMR identify interactions between predictors?

A

No. This can only be done in regression using a moderated multiple regression (MMR).

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15
Q

How does MMR work?

A

They add an extra predictor for the interaction, which is created by multiplying each participants score for predictor 1 by their score for predictor 2.

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16
Q

What is a plane of best fit?

A

A 2D representation of a 3D relationship between 3 predictors.

17
Q

How do we know when a plane of best fit represents the data well?

A

If a regression model adequately explains the data, the plane of best fit will represent the scores (dots) on the graph well

18
Q

What are validities?

A

The relationship between each predictor and the criterion.

19
Q

What are collinearity?

A

Inter-correlations between predictors.

20
Q

Explain the linear composite.

A

The linear composite is basically the end result of a regression. Any given score in a regression represents the combination (composite) of each predictor, weighted by their influence on the DV.

21
Q

What is the regression coefficient?

A

Beta. It represents the amount y changes for a unit increase in x.

22
Q

What is a coefficient?

A

A numerical or constant quantity placed before and multiplying the variable in an algebraic expression. In regression, our regression coefficient is the amount y changes for a unit increase in x.

23
Q

How is a linear composite denoted?

A

Y^hat

24
Q

What is the difference between predicted and observed scores?

A

Error / residual.

25
Q

How is the overall regression model calculated / conceptualised?

A

A bivariate correlation between the the DV and the best linear explanation of the predictors (Y^) - the linear composite.