Statistical Methods for Continuous Outcome Measures
Methodological Approaches for Continuous Outcomes »
1. Standard Deviation Estimation Methods
Method 1: Estimation based on range or interquartile range
Method 2 & 3: Standard deviation calculation in paired designs
Method 4 & 5: Standard deviation calculation in parallel-group designs
2. Transformation of Median and Other Statistics to Mean and Standard Deviation
Estimation based on median, quartiles, sample size, and range statistics
Implementation of Tong method, Box-Cox transformation, QE method, and MLN method
3. Pooling of Means and Standard Deviations Across Subgroups
Method 1: Combining means and standard deviations from multiple subgroups
4. Effect Measures in Parallel-Group Designs: Mean Difference and Standardized Mean Difference
4.1 Calculation of Mean Difference, Standard Error, and Confidence Intervals
Method 1: Based on sample sizes, means, and standard deviations from both groups
Method 2: Estimation of standard error and confidence interval from mean difference and P-value
4.2 Calculation of Standardized Mean Difference, Standard Error, and Confidence Interval
Method 1: Based on sample sizes, means, and standard deviations
Method 2 & 3: Based on regression coefficients or point-biserial correlation coefficients
Method 4 & 5: Based on t-statistics or F-statistics
Method 6: Estimation of standard error and confidence intervals from P-values
5. Effect Measures in Paired Designs: Mean Difference and Standardized Mean Difference
5.1 Calculation of Pre-Post Mean Difference and Standard Deviation or Standard Error
Method 1: Calculation of pre-post mean difference and standard deviation
Method 2: Calculation of pre-post mean difference and standard error
5.2 Calculation of Standardized Mean Difference, Standard Error, and Confidence Interval
Statistical methods for calculating standardized mean difference and standard error in paired or single-group designs
5.3 Calculation of Post-Intervention Mean and Standard Deviation
Estimation of post-intervention mean and standard deviation based on baseline and change values in paired or single-group designs
6. Methods for Correlation Coefficient
6.1 Calculation of Correlation Coefficients, Standard Errors, and Confidence Intervals
Method 1: Calculation of standard error and confidence intervals for correlation coefficients,
Transformation between correlation coefficients and Fisher's Z-scores
Method 2: Calculation of point-biserial correlation coefficients from t-statistics or P-values in two-group comparisons
Method 3: Calculation of point-biserial correlation coefficients from standardized mean differences and their standard errors
6.2 Transformation Between Different Correlation Coefficients
Method 1: Transformation between Pearson and Spearman correlation coefficients
Method 2: Transformation between Pearson and Kendall correlation coefficients
7. Relative Effect Measures: Mean Ratio Analysis
7.1 Calculation of Mean Ratio and Confidence Intervals
Estimation of mean ratio based on means and standard deviations from two groups, suitable for meta-analysis using relative effect measures (OR/RR/HR)