Final session 10b Flashcards

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1
Q

How nonparametric tests (presented in this lecture) work

A

Step 1: Transform the original data to sign (nominal) or rank (ordinal) data
Step 2: Use parametric test or a new statistic on the transformed data Step 3: Make the decision whether to reject the null hypothesis under the test

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2
Q

what is The median test (k = 2)

A

This is a sign test for two independent samples

It compares the medians of two independent samples

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3
Q

what are the hypotheses for the median test

A

This is a sign test for two independent samples

It compares the medians of two independent samples

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4
Q

The median test can be extended to cases when k _____

A

> 2

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5
Q

what is the Wilcoxon rank sum test

A

This is a rank test for two independent samples

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6
Q

the Wilcoxon rank sum test is equivalent to what

A

Mann-Whitney U test

Similar to a two sample t-test but doesn’t require the data to be normally distributed

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7
Q

what is the hypotheses of Wilcoxon rank sum test

A

H0: Two samples come from populations with the same continuous distribution
H1: Samples come from populations with different continuous distributions (H0 is not true)

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8
Q

stes for Wilcoxon rank sum test

A

Step 1: Transform original data to rank (ordinal) data
Step 2: Apply z-statistic
Step 3: Make a decision

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9
Q

how to deal with ties in ordinal values (Wilcoxan rank sum test)

A

Use average rank of tied scores

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10
Q

what is the Kruskal-Wallis H test

A

This is a rank test for k independent samples

A generalization of the Wilcoxon rank sum test to k groups Similar to a one-way ANOVA but does not require the normality assumption

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11
Q

what re the hypotheses for Kruskal-Wallis H test

A

H0: k independent samples come from the same population (no difference in the DV)
H1: At least one sample comes from a different population

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12
Q

what are the steps for Kruskal-Wallis H test

A

Step1:JointlyrankallN=N1+N2+···+Nk observations

Step 2: Compute the sums of the ranks of the k samples: R1, . . . , Rk Step 3: Calculate the H statistic:

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13
Q

what is the Kruskal-Wallis H test df

A

The distribution of H approximates the chi-square distribution with
df = k − 1

The approximation is reasonably accurate when Nj ≥ 3 and k ≥ 3

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14
Q

do you do Effect sizes calculations with Kruskal-Wallis H test

A

None that are straightforward to compute

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15
Q

do you need Follow-up tests for Kruskal-Wallis H test

A

Pair-wise comparisons are possible
Analogous to post-hoc tests from one-way ANOVA
Some adjustment of p-values ought to be made to control Type I error

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