Psych Stat Correlational Analysis

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60 Terms

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Pearson’s R

Measures the strength and direction of the linear relationship between two continuous variables.

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-1 to 1
-1
0
1

Range of Pearson’s R?

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Spearman’s Rho

Measures the strength of a monotonic relationship (increasing or decreasing) between two ordinal or continuous variables.

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Spearman’s Rho

Example: Checking the correlation between students’ ranks in math and physics exams.


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Phi Coefficient

Measures the correlation between two binary (dichotomous) variables.

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Phi Coefficient

Useful for analyzing 2×2 contingency tables.

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-1 to 1

Range of Phi Coefficient?

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Phi Coefficient

Determining correlation between gender (Male/Female) and preference for a product (Yes/No).


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Tetrachoric Correlation

Estimates correlation between two dichotomous variables assumed to be normally distributed.

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Tetrachoric Correlation

Only applicable to artificially dichotomized variables.

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Tetrachoric Correlation

Converting continuous height (tall/short) and weight (heavy/light) into binary variables and estimating correlation.


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Cramer’s V

Measures association between two categorical variables.

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0 (no association) to 1 (strong association)

Cramer’s V Range?

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Cramer’s V

Checking association between different movie genres and favorite actors.


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Theta Coefficient

Measures association between two categorical variables like Cramer’s V but is less common.

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Goodman-Kruskal’s Gamma Coefficient

Measures the strength of association between ordinal variables. (Ordinal with many ties)

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-1 (strong negative association) to 1 (strong positive association)

Range of Goodman-Kruskal Gamma Coefficient?

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Goodman-Kruskal’s Gamma Coefficient

Analyzing relationship between education level and job satisfaction.


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Somer’s D

Measures ordinal association similar to Gamma but accounts for tied ranks.

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Somer’s D

Comparing rankings of candidates by multiple judges.


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Natural

Point Biserial Correlation has ______ Dichotomous??

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Point-Biserial Correlation

Measures association between one binary variable and one continuous variable.

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Point Biserial Correlation

Relationship between gender (binary) and test scores (continuous).

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Biserial Correlation

imilar to Point-Biserial Correlation, but assumes the binary variable is artificially dichotomized.

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Kendall’s Tau

Similar to Spearman’s Rho but less sensitive to outliers.

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Kendall’s Tau

Measures ordinal association between two variables, robust to ties.

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Linear Correlation

Correlation use of Pearson R?

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Monotonic Correlation

Correlation use of Spearman’s Rho?

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Binary Correlation

Correlation use of Phi Coefficient?

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Latent Normal Variables

Correlation use of Tetrachoric?

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Categorical Association

Correlation use of Cramer’s V?

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Categorical Association

Correlation Use of Theta Coefficient?

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Ordinal Association

Correlation use of Goodman-Kruskal’s Gamma?

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Ordinal Association

Correlation use of Somers’ D

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Binary-Continuous Correlation (Naturally Dichotomized)

Correlation use of Point Biserial?

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Artificially Dichotomize

Correlation use of Biserial?

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Rank Correlation

Correlation use of Kendall’s Tau

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Continuous-Continuous

Variables of Pearson R?

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Continuous-Continuous/Ordinal

Variables of Spearman’s Rho?

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Binary-Binary

Phi Coefficient variable?

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Binary-Binary (Artificial)

Tetrachoric variable?

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Categorical - Categorical

Cramaer’s V Variable?

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Categorical - Categorical

Theta Coefficient

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Ordinal - Ordinal

Goodman-Kruskal’s Gamma Variable?

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Ordinal - Ordinal

Somers’ D Variable?

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Binary - Continuous

Point Biserial variable?

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Ordinal-Ordinal

Kendall’s Tau Variable?

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Perfect Correlation

Correlation : ± 1.0

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Correlation : ± 1.0

Perfect Correlation?

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Correlation : ± 0.91 - ±0.99

Very High Correlation

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Very High Correlation

Correlation : ± 0.91 - ±0.99

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Correlation : ± 0.71 - ± 0.90

High Correlation

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High Correlation

Correlation : ± 0.71 - ± 0.90

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Moderate Correlation

± 0.51 - ± 0.70

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± 0.51 - ± 0.70

Moderate Correlation

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Low Correlation

±0.31 - ±0.50

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±0.31 - ±0.50

Low Correlation

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Negligible Correlation

±0.01 - ±0.30

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±0.01 - ±0.30

Negligible Correlation

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±0.00

No Correlation