Related Experiment Video
Updated: May 11, 2026

Highlighting and Reducing the Impact of Negative Aging Stereotypes During Older Adults' Cognitive Testing
Published on: January 24, 2020
Don't middle your MIDs: regression to the mean shrinks estimates of minimally important differences
1Institute of Applied Health Sciences, University of Aberdeen, Aberdeen, UK, P.Fayers@abdn.ac.uk.
Abstract:
Minimal important differences (MIDs) for patient-reported outcomes (PROs) are often estimated by selecting a clinical variable to serve as an anchor. Then, differences in the clinical anchor regarded as clinically meaningful or important can be used to estimate the corresponding value of the PRO. Although these MID values are sometimes estimated by regression techniques, we show that this is a biased procedure and should not be used; alternative methods are proposed.
Insights
Estimating minimal important differences (MIDs) for patient-reported outcomes (PROs) using anchor-based clinical variables can be biased. Regression techniques for MID estimation are shown to be flawed, and alternative methods are recommended for accurate clinical interpretation.
Area of Science:
- Clinical Epidemiology
- Health Outcomes Research
- Psychometrics
Background:
- Patient-reported outcomes (PROs) are crucial for evaluating treatment effectiveness.
- Minimal important differences (MIDs) quantify the smallest change in a PRO that patients perceive as beneficial.
- Anchor-based methods are commonly used to estimate MIDs, linking PRO changes to clinical variables.
Purpose of the Study:
- To critically evaluate the use of regression techniques for estimating MIDs based on clinical anchors.
- To demonstrate the inherent bias in using regression for MID estimation.
- To propose and advocate for alternative, less biased methods for calculating MIDs.
Main Methods:
- The study theoretically analyzes the statistical properties of regression-based MID estimation.
- It identifies sources of bias when using a clinical anchor to estimate PRO MIDs.
- Alternative statistical approaches for anchor-based MID estimation are discussed.
Main Results:
- Regression techniques applied to anchor-based MID estimation introduce significant bias.
- This bias can lead to inaccurate estimations of clinically meaningful changes in PROs.
- The findings highlight the limitations of current common practices.
Conclusions:
- Regression-based methods for estimating MIDs from clinical anchors are inappropriate and should be avoided.
- Accurate estimation of MIDs is essential for reliable interpretation of PRO data in clinical research and practice.
- Further research should focus on validating and implementing alternative methods for robust MID determination.
More Related Videos
08:03Midface Hypoplasia and Cranial Base Morphology in Syndromic Craniosynostosis: A Comparative Analysis Study Using a Predictive Regression Model
Published on: November 4, 2025
08:27Applying an eMASS Customization Program as a Research Tool to Evaluate Consumer Benefits
Published on: September 27, 2019
Related Concept Videos
Regression Toward the Mean
Midrange
Simply put, the midrange is half of the data set’s range. Similar to the mean, the midrange is sensitive to the extreme values and hence the prospective outliers. However, unlike the mean, the midrange is not sensitive to all the values of the data set that lie in the middle. Thus, it is prone to outliers and...
Trimmed Mean
Although certain measures of central tendency are not sensitive to outliers, there are alternative versions of the mean that get around the...
Central Tendency: Analysis
The mean is one such measure, calculated by totaling all values in a dataset and dividing by the number of values. For instance, the mean blood pressure reading (120, 130, 140, 150) would be 135. However, the mean can be affected by extreme values or outliers.
The median, another measure,...
Standard Error of the Mean
Testing a Claim about Mean: Known Population SD
Estimating a population mean requires the samples to be distributed normally. The data should be collected from the randomly selected samples having no sampling bias. The sample size needed to be higher than 30, and most importantly, the population standard deviation should be already known.
In most realistic situations, the population standard deviation is often unknown, but in rare circumstances, when it...