lecture 6 Flashcards

1
Q

PCA

A

principle component analysis

  • when we try to measure a single psychological phenomena - many things said to measure a particular process
  • all questions asked have to tap into same biological construct
  • can be the same for behaviour
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2
Q

what tests measures?

A
  • self-report impulsivity
  • go/no-go task
  • time estimation
  • stop signal task performance
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3
Q

PCA allows us..

A

to take many items and reduce dimensionality of a construct
Allison et al., 2014 - scripted responses, taking about unrelated topics - can be combined into single measure
- reduces likelihood of false positives because we test one construct now 3 separate measures
- any PCA will find very large number of components + uses eigenvalue to just whether factors are worth keeping

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4
Q

R-matrix

A
  • looks at which items correlate with each other + cause the component factor
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5
Q

Eigenvalue

A
  • tells use how important each measure is
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6
Q

Kaiser rule

A

Eigenvalues larger than 1 mean component is valid

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7
Q

Joliffe (1972,1986)

A

Eigenvalues

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8
Q

factor loadings

A

PCA will give us number of components - doesn’t tell us which of our individual measure make up each component
- factor loading tells us this - association between factor and measure
pearsons correlation between item and factor
component matrix
factor loadings can be negative
factor can load into multiple

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9
Q

Rotation

A
  • do not interpret component matrix - apply rotation first

- Yaremenko et al., 1986 - shifts the factors in a 2 dimension space to make loadings clearer

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10
Q

forms of loading

A

Orthogonal rotation methods assume factors in analysis are uncorrelated
more commonly used is Varimax rotation
- choose rotation according to whether evidence suggests your components/factors will be correlated or not

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11
Q

assumptions

A
  • variables should not be nominal
  • sampling adequacy - Kaiser-Meyer Oskin measure of sampling adequacy should be above .5 to be acceptable
  • get of sphericity
  • tests the null hypothesis that the correlations represent an identity matrix - want to be significant
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