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Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric
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Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Dec 21, 2015

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Page 1: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Parametric Tests

1) Assumption of population normality

2) homogeneity of variance

Parametric more powerful than nonparametric

Page 2: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Nonparametric TestsNonparametric Test (distribution free

testing)1) Pathological conditions are represented by

skewed distributions2) Small clinical samples and samples of

convenience cannot be considered representatives of larger nominal distributions

3) Data measured on nominal - category labels ordinal - rank order of observations

Page 3: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Non Parametric Parametric

Mann-Whitney U TestRank

Unpaired T Test

Page 4: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.
Page 5: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Non Parametric Parametric

Sign TestWilcoxon Signed

Ranks Test

Paired T Test

Page 6: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.
Page 7: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Non Parametric Parametric

Kruskal Wallis One-Way Analysis of Variance by Ranks

ANOVA F Test

Page 8: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.
Page 9: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Non Parametric Parametric

Friedman Two-way Analysis of Variance by Ranks

RM ANOVA

Page 10: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.
Page 11: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Chi Square X2

Non parametric test for analyzing categorical data e.g. yes-no Frequency of occurrenceDetermines if there is a difference between the proportions observed within a set of categories and the proportions that would be expected by chance.

Page 12: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.

Assumptions

1) frequencies represent individual counts

2) Categories are exhaustive and mutually exclusive

Page 13: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.
Page 14: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.
Page 15: Parametric Tests 1) Assumption of population normality 2) homogeneity of variance Parametric more powerful than nonparametric.