Meta-analysisOverall effect sizes and CIs across groups of studies |
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Confidence interval for an average G-index agreement coefficient |
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Confidence interval for an average correlation of any type |
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Confidence interval for an average Pearson or partial correlation |
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Confidence interval for an average Cronbach alpha reliability |
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Fisher confidence interval for an average correlation. |
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Confidence interval for an average effect size using a constant coefficient model |
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Confidence interval for an average effect size using a random coefficient model |
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Confidence interval for an average of any parameter |
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Confidence interval for an average mean difference from paired-samples studies |
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Confidence interval for an average mean difference from 2-group studies |
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Confidence interval for an average mean ratio from paired-samples studies |
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Confidence interval for an average mean ratio from 2-group studies |
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Confidence interval for average odds ratio from 2-group studies |
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Confidence interval for an average slope coefficient in a general linear model or a path model. |
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Confidence interval for an average point-biserial correlation |
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Forest plot for average effect sizes |
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Confidence interval for an average proportion difference in paired-samples studies |
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Confidence interval for an average proportion difference in 2-group studies |
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Confidence interval for an average proportion ratio from 2-group studies |
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Confidence interval for an average semipartial correlation |
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Confidence interval for an average slope coefficient |
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Confidence interval for an average Spearman correlation |
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Confidence interval for an average standardized mean difference from paired-samples studies |
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Confidence interval for an average standardized mean difference from 2-group studies |
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Confidence interval for an average variance |
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Meta-analysis of categorical moderatorsEstimate differences between linear contrasts of groups of studies |
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Confidence interval for a linear contrast of G-index coefficients |
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Confidence interval for a linear contrast of effect sizes |
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Confidence interval for a linear contrast of mean differences from paired-samples studies |
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Confidence interval for a linear contrast of means |
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Confidence interval for a linear contrast of mean differences from 2-group studies |
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Confidence interval for a log-linear contrast of mean ratios from paired-samples studies |
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Confidence interval for a log-linear contrast of mean ratios from 2-group studies |
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Confidence interval for a log-linear contrast of odds ratios |
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Confidence interval for a linear contrast of proportion differences in paired-samples studies |
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Confidence interval for a linear contrast of proportions |
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Confidence interval for a linear contrast of proportion differences in 2-group studies |
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Confidence interval for a log-linear contrast of proportion ratios from 2-group studies |
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Confidence interval for a linear contrast of standardized mean differences from paired-samples studies |
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Confidence interval for a linear contrast of standardized mean differences from 2-group studies |
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Meta-regressionEstimate relationships between quantitative predictors and effect sizes in groups of studies |
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Meta-regression analysis for G agreement indices |
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Meta-regression analysis for correlations |
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Meta-regression analysis for Pearson or partial correlations |
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Meta-regression analysis for Cronbach reliabilities |
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Meta-regression analysis for any type of effect size |
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Meta-regression analysis for paired-samples mean differences |
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Meta-regression analysis for 1-group means |
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Meta-regression analysis for 2-group mean differences |
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Meta-regression analysis for paired-samples log mean ratios |
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Meta-regression analysis for 2-group log mean ratios |
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Meta-regression analysis for odds ratios |
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Meta-regression analysis for paired-samples proportion differences |
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Meta-regression analysis for 1-group proportions |
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Meta-regression analysis for 2-group proportion differences |
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Meta-regression analysis for proportion ratios |
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Meta-regression analysis for semipartial correlations |
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Meta-regression analysis for Spearman correlations |
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Meta-regression analysis for paired-samples standardized mean differences |
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Meta-regression analysis for 2-group standardized mean differences |
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Meta-subEstimate differences in relationships found in groups of studies |
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Confidence interval for a subgroup difference in average Pearson or partial correlations |
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Confidence interval for a subgroup difference in average Cronbach reliabilities |
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Confidence interval for a subgroup difference in average effect size |
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Confidence interval for a subgroup difference in average point-biserial correlations |
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Confidence interval for a subgroup difference in average semipartial correlations |
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Confidence interval for a subgroup difference in average Spearman correlations |
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ReplicationCompare original and replication results |
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Compares and combines any type of correlation in original and follow-up studies |
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Compares and combines Pearson or partial correlations in original and follow-up studies |
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Compares and combines effect sizes in original and follow-up studies |
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Compares and combines paired-samples mean differences in original and follow-up studies |
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Compares and combines single mean in original and follow-up studies |
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Compares and combines 2-group mean differences in original and follow-up studies |
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Compares and combines odds ratios in original and follow-up studies |
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Plot to compare estimates from original and follow-up studies |
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Compares and combines paired-samples proportion differences in original and follow-up studies |
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Compares and combines single proportion in original and follow-up studies |
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Compares and combines 2-group proportion differences in original and follow-up studies |
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Compares and combines 2-group proportion ratios in original and follow-up studies |
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Compares and combines slope coefficients in original and follow-up studies |
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Compares and combines Spearman correlations in original and follow-up studies |
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Compares and combines paired-samples standardized mean differences in original and follow-up studies |
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Compares and combines 2-group standardized mean differences in original and follow-up studies |
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Standard errorsStandard errors for various effects |
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Computes the standard error for the average of two Pearson correlations with no variables in common that have been estimated from the same sample |
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Computes the standard error for the average of two Pearson correlations with one variable in common that have been estimated from the same sample |
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Computes the standard error for the average of 2-group mean differences from two parallel measurement response variables in the same sample |
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Computes the standard error for a biserial-phi correlation |
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Computes the standard error for a biserial correlation |
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Computes the standard error for Cohen's d |
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Computes the standard error for a Pearson or partial correlation |
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Computes the standard error for a paired-samples mean difference |
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Computes the standard error for a 2-group mean difference |
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Computes the standard error for a paired-samples log mean ratio |
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Computes the standard error for a 2-group log mean ratio |
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Computes the standard error for a log odds ratio |
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Computes the standard error for a point-biserial correlation |
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Computes the estimate and standard error for a paired-samples proportion difference |
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Computes the estimate and standard error for a 2-group proportion difference |
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Computes the standard error for a semipartial correlation |
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Computes a slope and standard error |
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Computes the standard error for a Spearman correlation |
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Computes the standard error for a paired-samples standardized mean difference |
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Computes the standard error for a 2-group standardized mean difference |
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Computes the standard error for a tetrachoric correlation approximation |
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MiscellaneousAdditional functions |
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Fisher confidence interval for an average correlation. |
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Computes Pearson correlation between paired measurements from t statistic |
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Computes a chi-square test of effect-size homogeneity |
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Computes Cohen's d from pooled-variance t statistic |
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Computes the cell frequencies in a 2x2 table using the marginal proportions and odds ratio |
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Computes the cell frequencies in a 2x2 table using the marginal proportions and phi correlation |