model selection Flashcards

1
Q

three types of logistic regression

A

binary, multinomial, ordinal

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2
Q

what does logic function do

A

transforms an s shaped curve into a straight line

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3
Q

assumptions of logistic regression

A
  • dependent variable must be binary
  • each observation is independent
  • little or no collinearity
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4
Q

what’s the advantage of logistic regression over chi square

A

-0can add multiple predictor variables

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5
Q

what is stepwise regression

A

examines the impact of each variable to the model
- variables that cannot contribute much to the variance explained are thrown out

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6
Q

describe information-theoretic approach

A

develops linklihood of a particular model being correct, given the data

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7
Q

AIC is used for what

A

to discriminate between a series of candidate models baed on the principle of parsimony
(the simplest of two models should be preferred)
- compare and rank multiple competing models
- estimates which of them approximates the true process

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8
Q

how do you decide what variables to make available in your models

A
  • use common sense
  • use correlations, including partial correlations, use PCA
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9
Q

does AIC depend on N

A

AIC is weakly dependent on N
- if N is small, relatively little information contained in the data
- maximum number of variables to allow in the model should ne n/10

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10
Q

maximum number of variables to allow in the model is

A

n/10 (n=# samples)

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11
Q

the lower the AIC value,

A

the better the model

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12
Q

how to pick the best model with AIC

A
  1. run every model and calculate AIC for each
  2. determine the smallest
  3. calculate the change in AIC for each model
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13
Q

if change in AIC fr the model is 0-2,

A

highest support

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14
Q

if change in AIC for the model is 4-7,

A

there is considerably less supprt

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15
Q

if the change in AIC for the model is >10,

A

there is essentially no support for the model

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16
Q

only values of change in AIC _____ are considered good models

A

<2

17
Q

how t o find relative importance of individual variables

A

akaike weights
- sum the akaike weights for each model that contains the variable of interest