Multiple Regression Flashcards

1
Q

regression allows us to…

A

predict a score for one variable based on their score on another variable

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2
Q

criterion variable

A

DV

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3
Q

predictor variable

A

IV

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4
Q

DV

A

criterion variable

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5
Q

IV

A

predictor variable

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6
Q

data requirements for multiple regression

A

Explores linear relationship between criteria and predictor variables

Criterion measured on a continuous scale

Predictors measured on a ratio, interval or ordinal scale

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7
Q

assumptions of MR

A

sample size
multicollinearity
normality
homoscedasticity
linearity

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8
Q

hypotheses of MR

A

H0 = null = no difference/no linear relationship

H1 = alternate = linear relationship with at least one predictor

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9
Q

Sample size assumption

A

Tabachnick and Fidell (2007)
N>50+8M

N is number of ppts
M is number of predictor variables

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10
Q

normality assumption

A

normality of residuals
use histogram line of best fit and pplots

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11
Q

what to use to test normality assumption

A

histogram and line of best fit
p-plots

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12
Q

residual

A

difference between predicted and observed value

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13
Q

linearity assumption

A

predictor and criterion lineally related
pplot

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14
Q

what to use to test linearity assumption

A

p-plot

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15
Q

multicollinearity assumption

A

strong correlation between C&P is wanted but not between P&P

high intercorrelation (r>+/-.90) among predictors shows multicollinearity which is bad

singularity = perfect linear relationship which is bad

VIF >0.50
Tolerance<10
these show no multicolloinearity

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16
Q

what to use to test multicollinearity assumption

A

VIF>0.50
tolerance<10
these show multicollinearity is met

17
Q

VIF value for multicollinearity assumption to be met

A

> 0.5

18
Q

tolerance value for multicollinearity assumption to be met

A

<10

19
Q

homoscedasticity assumption

A

assuming similar variances
use scatterplot

20
Q

what to use to test homoscedasticity assumption

A

scatterplot

residuals spread evenly from the line

21
Q

types of multiple regression

A

standard
hierarchical
stepwise