multivariate designs lec 5 Flashcards

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1
Q

what is a univariate design

A

one DV

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2
Q

what is a multivariate design

A

more than one DV

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3
Q

what are the limitations of a univariate design

A

might be other factors, might be multifaceted

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4
Q

what is an example of two DVS

A

bmi and bis

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5
Q

what is the problem with doing 2 ANOVAS for this type of design

A

the two dvs are likely to be correlated and two of them leads to an increased chance for type 1 error

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6
Q

what is then used for an analysis

A

MANOVA

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7
Q

what does a one-factor independent MANOVA do

A

combines the two new dvs to do one initial univariate test

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8
Q

what is a covariate

A

the two dvs added together

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9
Q

why do the two DVS need to be closely related to the same concept

A

to say that the overall ‘compotite’ has an effect on the experimental study (eg treatment)

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10
Q

what do we use to report this from SPSS

A

wilkas lamba

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11
Q

what happens to a non significant MANOVA, and how is it writen up

A

no effect on any if the DVS so written up like
design type and factors
composite dv, how this
what did MANOVA reveal
state the wilkas lamba

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12
Q

what does the independant MANOA suggest if the result is significant result

A

suggests the composite has an effect on at least one of the DVS

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13
Q

what occurs after a significant MANOVA

A

split the data and do univariate MANOVA for the two DVS but use bonferroni correction

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14
Q

what does MANOVA have to meet assumption wise to be trusted

A

homogeneity of covariance

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15
Q

what is homogeneity of covariance

A

this is the correlation between the DVS being the same in each experimental group, if not it is violated and we can’t trust it

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16
Q

how to test for correlations for homogeneity covariance

A

box test

17
Q

what does a box test do

A

tests if the covariances differ across the groups

18
Q

what significance do we want from the box test

A

non-significant to show they do not differ, with p<0.001 being non-significanth

19
Q

how do you reports a box test result

A

Boxs M = __, f (_ , _) = _, P = _