Hello STATA forum members,
I am trying to conduct a meta-analysis incorporating two different continuous outcome measures. In this case, I usually do metan N1 Mean 1 SD1 N2 Mean2 SD2 in order to get SMD.
However, the problem I am facing here is that higher score is better in one outcome measure and lower score is better in the other scale. So if I use the command above, I think the results of meta-analysis will not be accurate because the above command will calculate effect size as Mean 1 - Mean 2.
So instead, I manually calculated mean difference (MD) between the groups and SE for each study (where I have all MD in positive values since the net difference is I am interested in) and hope to run metan MD SE, random. The question I have here is that would the resulting meta-analysis be considered standardized mean difference? or weighted mean difference? Looking at the pooled effect size, it didn't look like SMD.
Is there a better way to approach this problem?
I am trying to conduct a meta-analysis incorporating two different continuous outcome measures. In this case, I usually do metan N1 Mean 1 SD1 N2 Mean2 SD2 in order to get SMD.
However, the problem I am facing here is that higher score is better in one outcome measure and lower score is better in the other scale. So if I use the command above, I think the results of meta-analysis will not be accurate because the above command will calculate effect size as Mean 1 - Mean 2.
So instead, I manually calculated mean difference (MD) between the groups and SE for each study (where I have all MD in positive values since the net difference is I am interested in) and hope to run metan MD SE, random. The question I have here is that would the resulting meta-analysis be considered standardized mean difference? or weighted mean difference? Looking at the pooled effect size, it didn't look like SMD.
Is there a better way to approach this problem?
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