
Statistical Reporting
Statistical test selection, assumption checking, and APA-formatted reporting.
Install
npx skills add aiming-lab/AutoResearchClaw --skill statistical-reporting -g -a claude-code -y- Repository
- aiming-lab/AutoResearchClaw14.8k
- Category
- Testing
- Updated
- 3mo ago
- License
- MIT
- Context cost
- Lightabout 634 tokens
- Runs scripts
- No, instructions only
What it does
Statistical test selection, assumption checking, and APA-formatted reporting. Use when analyzing experimental results or writing results sections.
Statistical Reporting Best Practice
Test Selection Quick Reference
- Comparing two groups (independent, normal): Independent t-test
- Comparing two groups (independent, non-normal): Mann-Whitney U test
- Comparing two groups (paired, normal): Paired t-test
- Comparing two groups (paired, non-normal): Wilcoxon signed-rank test
- Comparing 3+ groups (independent, normal): One-way ANOVA + post-hoc
- Comparing 3+ groups (non-normal): Kruskal-Wallis test
- Relationship between continuous variables: Pearson or Spearman correlation
- Categorical outcomes: Chi-square or Fisher's exact test
- Predicting continuous outcome: Linear regression
- Predicting binary outcome: Logistic regression
Assumption Checking
- Normality: Shapiro-Wilk test (n < 50) or visual Q-Q plots
- Homogeneity of variance: Levene's test before t-tests and ANOVA
- Independence: Verify study design ensures independent observations
- Linearity: Scatter plots and residual plots for regression
- Multicollinearity: VIF < 5 for multiple regression predictors
- When assumptions are violated, use non-parametric alternatives or robust methods
APA Reporting Format
- t-test: t(df) = X.XX, p = .XXX, d = X.XX
- ANOVA: F(df_between, df_within) = X.XX, p = .XXX, eta-squared = .XX
- Correlation: r(df) = .XX, p = .XXX [95% CI: .XX, .XX]
- Chi-square: chi-square(df, N = XXX) = X.XX, p = .XXX
- Regression: beta = X.XX, SE = X.XX, t = X.XX, p = .XXX
- Always report exact p-values (not "p < .05") unless p < .001
- Use leading zero for values that can exceed 1 (e.g., t = 0.50) but not for those bounded by 1 (e.g., p = .032, r = .45)


