non-parametric test Flashcards

1
Q

non-parametric version of the t-test. comparing two samples

A

mann-whitney u-test

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2
Q

non-parametric version of ANOVA
3 or more groups

A

kruskal-wallis one-way analysis of variance

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3
Q

non-para version on a paired t-test

compares 2 paired groups

A

wilcoxon matched pairs

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4
Q

non-para version of a repeated measures ANOVA
compares 3 or more paired group
followed w post-test

A

friedman test

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5
Q

when do you use a non-parametric test?

A

-cannot assume normal population
- variance is unequal
- small samples
- nominal or ordinal data

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6
Q

Formula for % sensitivity

A

TP/TP+FN proportion of positive tests among
patients that have the disease

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7
Q

Formula for % specificity

A

TN/FP+TN proportion of negative tests among
patients that are healthy

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8
Q

PPV formula?

A

TP/TP+FP

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9
Q

Disease prevalence formula?

A

TP+FN/ TOTAL SUM

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10
Q

ability of
an analytical method to assess small variations of
the concentration of the analyte

A

Analytical sensitivity

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11
Q

ability of an
assay to determine specifically the concentration
or detection of the target analyte in the presence
of interfering substances

A

Analytical specificity

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12
Q

defined as the fraction of
patients with a disease that the assay correctly
identifies

A

Clinical sensitivity

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13
Q

defined as the fraction of
patients without a disease that the assay
correctly identifies

A

Clinical specificity

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14
Q

What would the null hypothesis be for a Chi-
square analysis?

A

H 0 = There is no relationship between variable
A(studying) and variable B (passing)

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15
Q

What would the research hypothesis be for a Chi-
square analysis?

A

H a= There is a relationship between variable A
(studying) and variable B (passing)

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16
Q

If the frequencies (counts) are <5, then it is best
to use an alternative to Chi-square called the

A

Fisher exact test

17
Q

What happens if chi squared value is greater than critical value?

A

Significant, reject null

18
Q

What happens if chi squared value is less than critical value?

A

Not significant, fail to reject null

19
Q

If observed population is deemed as not significant, is it in hardy weinburg equilibrium?

A

Yes

20
Q

Compares a sample mean to a given population
mean

A

One sample t-test

21
Q

two-sample t-test • Compares two sample means • Is one sample mean significantly different from
the other?

A

Students t test

22
Q

Requires a set of paired observations from a
normal population • compares one set of measurements
with a second set of measurements from the same sample • Can be used to compare “before” and “after”
scores

A

Paired t-test

23
Q

one independent variable/factor WITH three or more levels. determines if observed differences among a
set of means are statistically significant from each other

A

One way ANOVA

24
Q

Other independent variables/factors can be
added to the mix, looking for interactions between the independent variables Ex: Measure effects of 3 drugs
AND 3 diet regimens on blood pressure

A

Two way anova

25
Q

Analogous to the paired t-test Aka “within-subjects” design. Advantage of using is that
individual differences are controlled. Includes multiple dependent variables, Scenario: Effects of three different medications on diastolic and systolic blood pressure (DBP, SDP)

A

MANOVA