Parametric Tests Flashcards

(20 cards)

1
Q

What is the main difference between parametric and non-parametric tests?

A

Parametric tests assume data follows a normal distribution; non-parametric tests do not assume normality.

Understanding the distinction is crucial for selecting the appropriate statistical method.

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2
Q

What type of data is used in parametric tests?

A

Interval or ratio scale data (continuous, normally distributed).

These data types allow for the application of parametric statistical methods.

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3
Q

What type of data is used in non-parametric tests?

A

Nominal or ordinal data (non-normal or ranked).

Non-parametric tests are suitable for data that do not meet the assumptions of parametric tests.

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4
Q

What are the assumptions for parametric tests?

A
  • Normal distribution
  • Homogeneity of variance
  • Independent observations

These assumptions must be met for the results of parametric tests to be valid.

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5
Q

Give examples of parametric tests.

A
  • Student’s t-test
  • ANOVA
  • Paired t-test
  • Pearson correlation

These tests are commonly used when data meet the parametric assumptions.

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6
Q

Give examples of non-parametric tests.

A
  • Chi-square test
  • Mann-Whitney U test
  • Wilcoxon signed-rank test
  • Kruskal-Wallis test
  • Spearman rank correlation

Non-parametric tests are often used when data do not meet the assumptions required for parametric tests.

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7
Q

What is the parametric counterpart of the Mann-Whitney U test?

A

Unpaired t-test

This relationship helps in choosing the appropriate test based on data characteristics.

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8
Q

What is the parametric counterpart of the Wilcoxon signed-rank test?

A

Paired t-test

Knowing counterparts aids in understanding the relationship between different statistical tests.

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9
Q

What is the parametric counterpart of the Kruskal-Wallis test?

A

One-way ANOVA

This comparison is useful for analyzing data across multiple groups.

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10
Q

What is the parametric counterpart of the Spearman rank correlation?

A

Pearson correlation coefficient

Both tests assess relationships between variables but under different assumptions.

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11
Q

Which test is used to compare means between two independent groups (parametric)?

A

Unpaired t-test

This test is fundamental in hypothesis testing for comparing two groups.

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12
Q

Which test is used to compare medians between two independent groups (non-parametric)?

A

Mann-Whitney U test

This test is appropriate when the data do not meet parametric assumptions.

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13
Q

Which test compares proportions in categorical data?

A

Chi-square test

This test is widely used in categorical data analysis.

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14
Q

Which test is used for correlation in ranked (ordinal) data?

A

Spearman rank correlation

This test is suitable for assessing relationships in non-parametric data.

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15
Q

What happens to the power of test when using non-parametric instead of parametric?

A

Non-parametric tests are less powerful (require larger sample to detect difference).

Understanding power is essential for effective study design.

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16
Q

Which test is used when sample size < 30 and data non-normal?

A

Non-parametric test (e.g. Mann-Whitney or Wilcoxon).

This guideline helps in selecting the right statistical approach for small samples.

17
Q

Which test is used to compare more than 2 groups when data are non-normal?

A

Kruskal-Wallis test

This test extends the Mann-Whitney U test to multiple groups.

18
Q

Which test checks paired differences in non-normal data?

A

Wilcoxon signed-rank test

This test is crucial for analyzing repeated measures or matched samples.

19
Q

What does ANOVA test compare?

A

Means of 3 or more independent groups (parametric).

ANOVA is a fundamental technique in statistical analysis for comparing multiple groups.

20
Q

Which test checks association between two categorical variables?

A

Chi-square test

This test is essential for understanding relationships in categorical data.