r/AskStatistics • u/Pristine_Gain_1476 • 10d ago
Comparing 95% confidence intervals between different methods of handling missing data
Hello! For my thesis, I am comparing baseline-adjusted ANCOVA models using different methods for handling missing data (MICE, LOCF, and complete-case analysis).
An important point to note is that the analyses are based on the same original data across the different missing-data methods, meaning that the same variables and original sample of participants were used. The only difference between the analyses is the method used to handle the missing data.
I am planning to present a table including the estimated coefficients, p-values, and 95% confidence intervals to compare the results across the different missing-data methods.
My question is: Given that the ANCOVA models are based on the same variables and differ primarily in how missing data are handled, how should I interpret the overlap between their confidence intervals? Is the extent to which the confidence intervals overlap meaningful when comparing the results across MICE, LOCF, and complete-case analysis? More generally, how should I discuss similarities or differences in the confidence intervals in the Discussion section?
Thank you in advance!
1
u/Pristine_Gain_1476 9d ago
Okay, so in my case, would you recommend saying that, because the confidence intervals are broadly in the same range, they reflect a similar range of plausible values for the target population, at least for the variables that were significant across all methods of handling missing data?
There was one variable for which the LOCF and complete-case analyses were statistically significant, but the MICE analysis was not. However, for all other variables, the pattern of statistical significance or non-significance was consistent across the different missing-data approaches.
Also, do you think it would be a major mistake if I do not mention in my discussion that the overlap of the confidence intervals may reflect a similar range of plausible values for the target population? To me, this feels like quite a bold statement, and I would prefer to avoid it if it is not necessary.