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Measures of Central Tendency
Type of Problem: N/A
Level of Measurement: Nominal, Ordinal, Interval or ratio
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variable
Measures of Variability
Type of Problem: N/A
Level of Measurement: Interval or ratio
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variable
T- test for Independent Samples
Type of Problem: Comparison of means between two independent groups
Level of Measurement: Interval or ratio
Number of Sample: Two independent samples
Type of Sample: Random or independent
Parametric Distribution Assumption: Normally distributed populations
T-test for Related/Dependent Samples
Type of Problem: Comparison of means for related samples
Level of Measurement: Interval or ratio
Number of Sample: Paired samples
Type of Sample: Matched pairs or repeated measures
Parametric Distribution Assumption: Normally distributed population of differences (or sufficiently large sample size for the Central Limit Theorem to apply)
One-Way Analysis of Variance (ANOVA) F Test
Type of Problem: Comparison of means among three or more independent groups
Level of Measurement: Interval or ratio
Number of Sample: Three or more independent samples
Type of Sample: Random or independent
Parametric Distribution Assumption: Normally distributed populations within each group
Two-Way ANOVA F Test
Type of Problem: Comparison of means considering two independent variables
Level of Measurement: Interval or ratio
Number of Sample: Multiple samples in each combination of independent variables
Type of Sample: Random or independent
Parametric Distribution Assumption: Normally distributed populations within each combination of independent variables
F-Test for Repeated Treatment/Dependent Samples
Type of Problem: Comparison of means for repeated measures under different conditions
Level of Measurement: Interval or ratio
Number of Sample: Two or more related samples
Type of Sample: Matched pairs or repeated measures
Parametric Distribution Assumption: Normally distributed population of differences (or sufficiently large sample size for the Central Limit Theorem to apply)
Analysis of Covariance
Type of Problem: Comparison of means adjusting for a covariate
Level of Measurement: Interval or ratio
Number of Sample: Two or more independent samples
Type of Sample: Random or independent
Parametric Distribution Assumption: Normally distributed populations within each group for the covariate
Chi-square Test of Independence
Type of Problem: Association between two categorical variables
Level of Measurement: Nominal
Number of Sample: Two categorical variables
Type of Sample: Random or independent
Parametric Distribution Assumption: N/A (non-parametric test)
McNemar's Test:
Type of Problem: Comparison of proportions in a 2x2 table
Level of Measurement: Nominal
Number of Sample: Two related samples
Type of Sample: Matched pairs or repeated measures
Parametric Distribution Assumption: N/A (non-parametric test)
Fisher's Exact Test
Type of Problem: Comparison of proportions in a 2x2 table (small sample sizes)
Level of Measurement: Nominal
Number of Sample: Two independent samples
Type of Sample: Random or independent
Parametric Distribution Assumption: N/A (non-parametric test)
Pearson Product Moment Correlation Coefficient
Type of Problem: Relationship between two continuous variables
Level of Measurement: Interval or ratio
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: Bivariate normality (normal distribution of the variables and their joint distribution)
Multiple Correlation
Type of Problem: Relationship between one continuous variable and two or more continuous variables
Level of Measurement: Interval or ratio
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: Multivariate normality (normal distribution of the variables and their joint distribution)
Partial Correlation
Type of Problem: Relationship between two continuous variables while controlling for a third variable
Level of Measurement: Interval or ratio
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: Bivariate normality for each pair of variables involved in the partial correlation.
Spearman Rank Order Correlation
Type of Problem: Relationship between two ordinal variables
Level of Measurement: Ordinal
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Kendall's Coefficient of Concordance
Type of Problem: Agreement among multiple raters or judges
Level of Measurement: Ordinal
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Phi Coefficient
Type of Problem: Association between two binary variables
Level of Measurement: Nominal
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Somer's D
Type of Problem: Association between two ordinal variables
Level of Measurement: Ordinal
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Risk Ratio
Type of Problem: Comparison of the risk of an event between two groups
Level of Measurement: Nominal
Number of Sample: Two independent samples
Type of Sample: Random or independent
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Regression Analysis
Type of Problem: Prediction of a dependent variable based on one or more independent variables
Level of Measurement: Interval or ratio
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: Residuals (errors) are normally distributed
Item Analysis
Type of Problem: Assessment of the quality of individual test items
Level of Measurement: Ordinal or interval
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Cronbach's Alpha
Type of Problem: Assessment of internal consistency in a scale or test
Level of Measurement: Ordinal or interval
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: No specific assumption about the distribution of the variables
Exploratory Factor Analysis
Type of Problem: Identification of underlying factors in a set of observed variables
Level of Measurement: Ordinal or interval
Number of Sample: Any
Type of Sample: Any
Parametric Distribution Assumption: Multivariate normality for the observed variables