Hello,
I am running meta-analysis for proportions and tried both -metan- vs -metaprop_one- for subgroup analysis as follows. -metaprop_one- used exact confidence limits for a binomial proportion. The general results are pretty close using two statements. However, for subgroup 3 which only has two studies, the heterogeneity statistics are substantially different. Has anyone run into this problem? Is there any explanation and preferred method to use? Thank you!
metan prop se, random by(subgroup) xlabel(0, 0.2, 0.4, 0.6, 0.8, 1.0) ///
label(namevar =firstauthor, yearvar =publicationyear) ///
sortby(publicationyear) plotregion(color(white)) graphregion(color(white)) bgcolor(white)
metaprop_one ergpositive samplesize, random by(subgroup) cimethod(exact) ///
label(namevar =firstauthor, yearvar =publicationyear) xlab(0, 0.2, 0.4, 0.6, 0.8, 1.0) sortby(publicationyear) /// plotregion(color(white)) graphregion(color(white)) bgcolor(white)
I am running meta-analysis for proportions and tried both -metan- vs -metaprop_one- for subgroup analysis as follows. -metaprop_one- used exact confidence limits for a binomial proportion. The general results are pretty close using two statements. However, for subgroup 3 which only has two studies, the heterogeneity statistics are substantially different. Has anyone run into this problem? Is there any explanation and preferred method to use? Thank you!
metan prop se, random by(subgroup) xlabel(0, 0.2, 0.4, 0.6, 0.8, 1.0) ///
label(namevar =firstauthor, yearvar =publicationyear) ///
sortby(publicationyear) plotregion(color(white)) graphregion(color(white)) bgcolor(white)
metaprop_one ergpositive samplesize, random by(subgroup) cimethod(exact) ///
label(namevar =firstauthor, yearvar =publicationyear) xlab(0, 0.2, 0.4, 0.6, 0.8, 1.0) sortby(publicationyear) /// plotregion(color(white)) graphregion(color(white)) bgcolor(white)