[R-meta] Studies with more than one control group

Jack Solomon kj@j@o|omon @end|ng |rom gm@||@com
Thu Jun 24 23:52:02 CEST 2021


Thank you very much for the clarification. That makes perfect sense.

Jack

On Thu, Jun 24, 2021 at 4:44 PM James Pustejovsky <jepusto using gmail.com> wrote:

> The random effect for controlID is capturing any heterogeneity in the
> effect sizes across control groups nested within studies, *above and beyond
> heterogeneity explained by covariates.* Thus, if you include a covariate to
> distinguish among types of control groups, and the differences between
> types of control groups are consistent across studies, then the covariate
> might explain all (or nearly all) of the variation at that level, which
> would obviate the purpose of including the random effect at that level.
>
> On Thu, Jun 24, 2021 at 9:56 AM Jack Solomon <kj.jsolomon using gmail.com>
> wrote:
>
>> Thank you James. On my question 3, I was implicitly referring to my
>> previous question (a previous post titled: Studies with independent
>> samples) regarding the fact that if I decide to drop 'sampleID', then I
>> need to change the coding of the 'studyID' column (i.e., then, each sample
>> should be coded as an independent study). So, in my question 3, I really
>> was asking that in the case of 'controlID', removing it doesn't require
>> changing the coding of any other columns in my data.
>>
>> Regarding adding 'controlID' as a random effect, you said: "... an
>> additional random effect for controlID will depend on how many studies
>> include multiple control groups and whether the model includes a covariate
>> to distinguish among types of control groups (e.g., business-as-usual
>> versus waitlist versus active control group)."
>>
>> I understand that the number of studies with multiple control groups is
>> important in whether to add a random effect or not. But why having "a
>> covariate to distinguish among types of control groups" is important in
>> whether to add a random effect or not?
>>
>> Thanks, Jack
>>
>> On Thu, Jun 24, 2021 at 9:17 AM James Pustejovsky <jepusto using gmail.com>
>> wrote:
>>
>>> Hi Jack,
>>>
>>> Responses inline below.
>>>
>>> James
>>>
>>>
>>>> I have come across a couple of primary studies in my meta-analytic pool
>>>> that have used two comparison/control groups (as the definition of
>>>> 'control' has been debated in the literature I'm meta-analyzing).
>>>>
>>>> (1) Given that, should I create an additional column ('control') to
>>>> distinguish between effect sizes (SMDs in this case) that have been
>>>> obtained by comparing the treated groups to control 1 vs. control 2 (see
>>>> below)?
>>>>
>>>>
>>> Yes. Along the same lines as my response to your earlier question, it
>>> seems prudent to include ID variables like this in order to describe the
>>> structure of the included studies.
>>>
>>>
>>>> (2) If yes, then, does the addition of a 'control' column call for the
>>>> addition of a random effect for 'control' of the form:  "~ |
>>>> studyID/controlID" (to be empirically tested)?
>>>>
>>>>
>>> I expect you will find differences of opinion here. Pragmatically, the
>>> feasibility of estimating a model with an additional random effect for
>>> controlID will depend on how many studies include multiple control groups
>>> and whether the model includes a covariate to distinguish among types of
>>> control groups (e.g., business-as-usual versus waitlist versus active
>>> control group).
>>>
>>> At a conceptual level, omitting random effects for controlID leads to
>>> essentially the same results as averaging the ES across both control
>>> groups. If averaging like this makes conceptual sense, then omitting the
>>> random effects might be reasonable.
>>>
>>>
>>>> (3) If I later decide to drop controlID from my dataset, I think I can
>>>> still keep all effect sizes from both control groups intact without any
>>>> changes to my coding scheme, right?
>>>>
>>>
>>> I don't understand what you're concern is here. Why not just keep
>>> controlID in your dataset as a descriptor, even if it doesn't get used in
>>> the model?
>>>
>>

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