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A Mathematical Formula to Determine the Minimum Continuous Glucose Monitoring Duration to Assess Time-in-ranges:
Summary
Determining optimal diabetes monitoring duration is crucial. A new formula estimates minimum trial length for reliable time in range (TIR) assessment, showing robustness to parameter variations for improved glycemic control insights.
Area of Science:
- Endocrinology
- Biostatistics
- Medical Informatics
Background:
- Continuous glucose monitoring (CGM) enables assessment of glycemic control via time in range (TIR).
- Accurate TIR estimation requires a sufficiently long monitoring period, posing challenges for study design.
- A mathematical model exists to calculate minimum trial duration for a desired TIR uncertainty.
Purpose of the Study:
- To evaluate the sensitivity of a TIR duration estimation formula to its input parameters.
- To assess the formula's robustness when parameters are derived from different populations.
- To provide guidance on parameter selection for accurate study duration determination.
Main Methods:
- Utilized two independent datasets to test the formula's predictions.
- Estimated formula parameters from one dataset and applied them to another.
- Investigated the impact of parameter variations on predicted TIR uncertainty.
Main Results:
- The formula demonstrated high robustness, with minor discrepancies (<5%) when using a fixed value for parameter α across populations.
- Parameter pr requires adjustment based on expected population TIR, as a 20% error resulted in ~10% discrepancy.
- The formula reliably predicts minimum study duration for TIR assessment.
Conclusions:
- The proposed formula is robust to parameter setting variations, making it suitable for determining study duration in diabetes research.
- A fixed value for parameter α is recommended for broader applicability.
- Parameter pr should be tailored to the specific population's expected TIR for optimal accuracy.

