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An Empirical Comparison of Meta- and Mega-Analysis With Data From the ENIGMA Obsessive-Compulsive Disorder Working Group.

Authors :
Boedhoe PSW
Heymans MW
Schmaal L
Abe Y
Alonso P
Ameis SH
Anticevic A
Arnold PD
Batistuzzo MC
Benedetti F
Beucke JC
Bollettini I
Bose A
Brem S
Calvo A
Calvo R
Cheng Y
Cho KIK
Ciullo V
Dallaspezia S
Denys D
Feusner JD
Fitzgerald KD
Fouche JP
Fridgeirsson EA
Gruner P
Hanna GL
Hibar DP
Hoexter MQ
Hu H
Huyser C
Jahanshad N
James A
Kathmann N
Kaufmann C
Koch K
Kwon JS
Lazaro L
Lochner C
Marsh R
Martínez-Zalacaín I
Mataix-Cols D
Menchón JM
Minuzzi L
Morer A
Nakamae T
Nakao T
Narayanaswamy JC
Nishida S
Nurmi EL
O'Neill J
Piacentini J
Piras F
Piras F
Reddy YCJ
Reess TJ
Sakai Y
Sato JR
Simpson HB
Soreni N
Soriano-Mas C
Spalletta G
Stevens MC
Szeszko PR
Tolin DF
van Wingen GA
Venkatasubramanian G
Walitza S
Wang Z
Yun JY
Thompson PM
Stein DJ
van den Heuvel OA
Twisk JWR
Source :
Frontiers in neuroinformatics [Front Neuroinform] 2019 Jan 08; Vol. 12, pp. 102. Date of Electronic Publication: 2019 Jan 08 (Print Publication: 2018).
Publication Year :
2019

Abstract

Objective: Brain imaging communities focusing on different diseases have increasingly started to collaborate and to pool data to perform well-powered meta- and mega-analyses. Some methodologists claim that a one-stage individual-participant data (IPD) mega-analysis can be superior to a two-stage aggregated data meta-analysis, since more detailed computations can be performed in a mega-analysis. Before definitive conclusions regarding the performance of either method can be drawn, it is necessary to critically evaluate the methodology of, and results obtained by, meta- and mega-analyses. Methods: Here, we compare the inverse variance weighted random-effect meta-analysis model with a multiple linear regression mega-analysis model, as well as with a linear mixed-effects random-intercept mega-analysis model, using data from 38 cohorts including 3,665 participants of the ENIGMA-OCD consortium. We assessed the effect sizes and standard errors, and the fit of the models, to evaluate the performance of the different methods. Results: The mega-analytical models showed lower standard errors and narrower confidence intervals than the meta-analysis. Similar standard errors and confidence intervals were found for the linear regression and linear mixed-effects random-intercept models. Moreover, the linear mixed-effects random-intercept models showed better fit indices compared to linear regression mega-analytical models. Conclusions: Our findings indicate that results obtained by meta- and mega-analysis differ, in favor of the latter. In multi-center studies with a moderate amount of variation between cohorts, a linear mixed-effects random-intercept mega-analytical framework appears to be the better approach to investigate structural neuroimaging data.

Details

Language :
English
ISSN :
1662-5196
Volume :
12
Database :
MEDLINE
Journal :
Frontiers in neuroinformatics
Publication Type :
Academic Journal
Accession number :
30670959
Full Text :
https://doi.org/10.3389/fninf.2018.00102