One-way within-subjects ANOVA Flashcards

1
Q

advantages of repeated measures design

A

increased statistical power
removes effect of individual differences
fewer ppts needed
less time and money

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2
Q

disadvantages of repeated measures design

A

practice effects
fatigue
contrast effects
demand characteristics

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3
Q

solutions to order effects

A

randomise testing order
counterbalancing

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4
Q

calculating F in repeated measures

A

f = BG variance/ WG variance

no BG V is due to individual differences as ppts are in each group

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5
Q

assumptions

A

DV is interval or ratio level
normally distributed population
homogeneity of variances
sphericity - equal variances between all possible pairs of conditions (replaces homogeneity of variances assumption in independent-measures ANOVA)

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6
Q

SPSS outputs we need

A

within-subjects factors
descriptive stats
Mauchly’s test of sphericity
tests of within-subjects effects

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7
Q

within-subjects factors

A

levels of factors

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8
Q

descriptive stats

A

mean and SD

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9
Q

Mauchly’s test of sphericity

A

want a non-significant result (p>.05) meaning assumption is met due to equal variances

report X^2( ) , p=

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10
Q

tests of within-subjects effects

A

main effects (sphericity assumed row)
F( , )= . ,p<.001
n^2= , s/m/l effect size

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11
Q

reporting results of one-way within subjects ANOVA

A
  • present means and SD in table/text
  • state ANOVA type, effect of IV on DV
  • mention assumptions (inc. sphericity)
  • report ANOVA results giving df, f-ration, p-value
  • report effect size and what it means (n^2p)
  • report comparisons
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12
Q

a priori comparisons

A

-paired samples t-test
- bonferroni adjustment
- divide significance by number of comparisons to get new significance
- paired samples t-test table to report t( )= ,p=
- effect size in descriptive stats table

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13
Q

reporting a priori comparisons for one-way within subjects ANOVA

A

a single planned comparison paired samples t-test was performed with no bonferroni adjustment

state whether there was a significant difference

t( ) = ,p= ,d= ,s/m/l

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14
Q

bonferroni post hoc test

A
  • pairwise comparisons table (report comparisons with p values)
  • effect size in descriptives table
  • significance in pairwise table gives significance for effect size
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15
Q

what does it mean if sphericity is violated

A

variances not similar

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16
Q

what to do if sphericity assumption is violated?

A
  • Mauchly’s test of sphericity is significant (p<0.05)

use Greenhouse-Geisser row of test of within-subjects effects table to explain violation
X^2(df)= ,p=

17
Q

reporting Greenhouse-Geisser correction

A

a one-way reported measures ANOVA using the Greenhouse-Geisser correction showed a significant effect of IV on DV.
F ( , )= ,p=.001,n^2p= ,s/m/l