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1
Q

Assumptions of Linear Regression

A

Linearity: The relationship between the dependent and independent variables is linear.
Independence: The observations are independent of each other.
Homoscedasticity: The variance of the errors is constant across all levels of the independent variables.
Normality: The errors follow a normal distribution.
No multicollinearity: The independent variables are not highly correlated with each other.
No endogeneity: There is no relationship between the errors and the independent variables.

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2
Q

effects of non-independent observation when using ordinary regression?

A

More type I errors.

if kids were randomly assigned to schools and there wasn’t any school or location effect, you’d see distributions around a similar mean

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3
Q

examples of non-independent observations

A

students in a classroom

patieints w/ different clinical psychologists

repeated reaction time trials

assessments of same people across time

dyads in a relationship

members of a family

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4
Q

Fixed Effect

A

predictors with well defined, irreplaceable categories (treatment v. control)

specific levels are of interest

single estimate in model

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5
Q

Random effect

A

group will become predictor

levels are now replaceble.

Levels are random sample from a large population

estimates vary for different clusters/group, predictor as representative of larger population.

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6
Q

Components of Generalized Linear Model

A

Systemic: RHS beta0 + beta1*x1

Random: distribution (normal, binomial, Poisson, Gama). answer to Y ~ ?. It’s a declaration of how data are distributed

link function: function applied to systematic component so that it’s applicable/comparable to the data.

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