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  • Trim and fill using metatrim

    I looked through other forum posts (post1, post2, post3, post4) and this question has been asked many times in the forum, but it remained unanswered.

    I am using the command 'metatrim' in stata.
    I am doing a meta-analysis of effective reproduction number. The LFK index shows a major asymmetry and publication bias. So, I try to trim and fill in the effect size.
    But the result states: "No trimming was performed: data unchanged". I am not sure why it is not working. Can anyone please help?

    Code:
    metatrim rt lci uci, reffect funnel
    where, rt is the effect size and lci and uci are the lower and upper confidence intervals respectively.

    I expect to get some trimming and filling. However, in the result, state states:
    Code:
    Note: no trimming performed; data unchanged

    For some weird reason, I can reproduce my result using some fake data.

    Here I am just manipulating the automiss data, to have an effect size- mpg with its lower and upper 95% confidence lintervals- lci and uci
    Code:
    webuse automiss.dta, clear
    keep make mpg rep78
    replace rep78 = 2 if rep78 == .
    generate lci = mpg - rep78
    generate uci = mpg + rep78
    drop rep78
    drop if mpg == .
    Installing metafunnel and meta bias package
    package st0061 from http://www.stata-journal.com/software/sj4-2
    Code:
    net sj 4-2 st0061
    Installing metabias command
    package sbe19_6 from http://www.stata-journal.com/software/sj9-2
    Code:
    net sj 9-2 sbe19_6
    I am creating a funnel plot and publication bias test. In my real data, the funnel plot looks assymetrical but the metabias command shows no bias

    Code:
    metafunnel mpg lci uci, ci name(funnel_ci, replace) // funnel plot
    metabias mpg se, egger //
    I thus will use LFK index to test for bias.

    Code:
    generate se = (uci-lci)/ 3.92
    generate logmpg = log(mpg)
    generate loglci = log(lci)
    generate loguci = log(uci)
    generate logse = (loguci-loglci)/ 3.92
    
    admetan logmpg loglci loguci, model(reml) effect("mpg") eform
    Now for LFK index, install the file. 'LFK': module to compute LFK index and Doi plot for detection of publication bias in meta-analysis

    Code:
    net describe lfk, from(http://fmwww.bc.edu/RePEc/bocode/l)
    Running the code
    Code:
    lfk _ES _seES
    Installing metatrim command:

    sbe39_2 from http://www.stata.com/stb/stb61
    Code:
    net describe sbe39_2, from(http://www.stata.com/stb/stb61)

    Code:
    metatrim mpg lci uci, ci funnel reffect



    Putting in all the same codes as above together for easier copy-pasting in stata:
    Code:
    webuse automiss.dta, clear
    keep make mpg rep78
    replace rep78 = 2 if rep78 == .
    generate lci = mpg - rep78
    generate uci = mpg + rep78
    drop rep78
    drop if mpg == .
    
    generate se = (uci-lci)/ 3.92
    generate logmpg = log(mpg)
    generate loglci = log(lci)
    generate loguci = log(uci)
    generate logse = (loguci-loglci)/ 3.92
    
    metafunnel mpg lci uci, ci name(funnel_ci, replace) // funnel plot
    metabias mpg se, egger
    
    admetan logmpg loglci loguci, model(reml) effect("mpg") eform
    
    lfk _ES _seES
    
    metatrim mpg lci uci, ci funnel reffect
    Last edited by bibha dhungel; 26 Feb 2022, 23:22.

  • #2
    What is your effect size? We cannot help you unless there are clearer examples. Funnel plot asymmetry does not necessarily mean publication bias or small-study bias. Besides, I would not recommend the trim-and-fill approach to deal with funnel plot asymmetry. What about contour-enhanced plots and Egger's test?

    Comment


    • #3
      Thank you Tiago Pereira for your response. All my analysis was conducted in log space and then exponentiated using eform option.
      Here is my effect size
      1.260(1.007–1.577)
      Click image for larger version

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      Funnel plot:
      Click image for larger version

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      The egger's test
      Click image for larger version

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      LFK test to test publication bias (https://pubmed.ncbi.nlm.nih.gov/29621038/)
      Click image for larger version

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      Last edited by bibha dhungel; 28 Feb 2022, 01:31.

      Comment


      • #4
        Small-study bias assessment will not be useful in that case.

        1. There is little variability in the within-study variances.
        2. There is extreme between-study variability.

        Check extracted data and make sure all standard errors are correct.

        Comment

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