week 9 Flashcards

1
Q

Regression

A

no longer simply about whether the two variables are related. But also allows us to predict values of one variable based on the values of another

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2
Q

R2

A

the proportion of variance in the outcome variable accounted for by the predictor

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3
Q

F-ratio

A

the ratio of model variance; whether the the regression model is significance

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4
Q

Intercept

A

the value of the outcome variable, when the predictor=0

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5
Q

Slope

A

the rate of change in the outcome variable in relation to the change in the predictor

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6
Q

Unstandardised beta

A

the change in Y for a one unit change x

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7
Q

Standardised beta

A

the standardised change in Y for one standard deviation change in X

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8
Q

When do you use unstandardised b

A

when you want coefficients to refer to meaningful units
When you want regression equation to predict values of Y

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9
Q

When to use standardised B

A

when you want an effect size measure, when you want to compare the strength of relationship between the predictor and the outcome

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10
Q

R2 in regression

A

the proportion of variance accounted for in the outcome variable due to the predictor

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11
Q

Covariance

A

the extent to which variables co-vary

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12
Q

High covariance

A

means there is a large overlap between the pattern of change observed in each variable

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13
Q

Outlier

A

How influential an outlier is depends on: distance between Yobs and Ypred
Leverage

Cases with standardised residual or predictors in excess of +3.29

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14
Q

deal with outliers

A

justified to remove outliers that are due to error in data entry or participant procedure following
Outliers can represent genuine data-for every 100 people, you should expect one score beyond

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15
Q

Assumptions of Linear regression

A

Linearity: the outcome is linearly related to the predictors
Independence: observations are randomly and independently chosen from population
Normality of residuals: the residuals are normally distributed
Homogeneity variance: the variability of the residuals is the same for all levels of the predictors

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16
Q

The independence assumption

A

This assumption means that the residuals in your model are not relate to each other
The residuals are not independent of each other in cases. If this assumption is violated then the model standard errors will be invalid as will the confidence intervals and significance tests based upon them