Tests For Nominal Data Flashcards

1
Q

Binomial test

A

Nominal data and want to know prob of finding results given expected results (chance)- expected often 50 50 but change based on target pop

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2
Q

Binomial test assumptions

A

Data are nominal, single dichotomy (one variable with 2 outcomes), scores are from a random sample, data are independent (ps contribute one data point), know the expected distribution of scores - can only be used on one sample

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3
Q

Diff between binomial and chi square test of independence

A

Binomial is one sample bs expected freq, chi is one sample vs another sample e.g. is freq of yes and no diff in group one than group 2

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4
Q

Chi square test of independence assumptions

A

Data are nominal, two dichotomies (male/female and yes/no), scores are from a random S pale , data are independent, sample of at least 40, each category must have N of 5 or above

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5
Q

How to calculate expected frequencies for chi square

A

The product of marginal totals. For each cell, row total x column total divided by overall total

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6
Q

How to calculate chi square

A

O-E, O-E squared, O-E squared divided by E. do for all cells then find the sum. Then look up p value and df in a chi square table . Df is rows-1 times columns-1. Chi is high- higher than critical then sig

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7
Q

How to report results of chi square

A

In the x condition, 50/100 reported feeling better while in placebo, only 15/100, a chi square test of independence revealed that these proportions were sig diff to those expected by chance (x^2(df)=a, p=)

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8
Q

Chi square test of independence non parametric alternative

A

Fishers exact test

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9
Q

Why we use two tailed results

A

One failed hyp is directional, two tailed is no directional. For a one tailed test to be sig, results need to fall in one extreme 5% of distribution so miss effect on the other tail. For 2 tailed, results have to fall in top or bottom 2.5% so scores must be more extreme to be signed

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10
Q

Chi square goodness of fit test

A

How does observed data differ from expected.

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11
Q

Chi square goodness of fit assumptions

A

Data is nominal, multiple levels of single DV (location), scores are from a random smpale, scores are independent, each category has expected n of 5 or above - calc like normal chi square?

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