Individual Participant Data Meta-Analysis. Группа авторов

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Individual Participant Data Meta-Analysis - Группа авторов

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IPD meta‐analysis projects. In this introductory chapter, we clarify differences between IPD and aggregate data, and outline why IPD meta‐analysis projects are increasingly needed. Then, we detail the scope of our book and its intended audience, and signpost where to find material in subsequent chapters.

      In contrast, aggregate data refers to information averaged or estimated across all participants in a particular study, such as the treatment effect estimate, the total participants, and the mean age and proportion of males in each treatment group. Such aggregate data are derived from the IPD, and therefore the IPD can be considered the original source material. A conventional meta‐analysis uses aggregate data (e.g. as extracted from study publications), rather than IPD. An example of aggregate data obtained from 10 randomised trials of anti‐hypertensive treatment is shown in Box 1.1(b), after collation into a single dataset ready for meta‐analysis. This dataset contains a single row per trial.

      “Data sharing is an important part of ensuring trust in research, and it should be the norm.” 10

      The growth of IPD meta‐analysis projects reflects their potential to revolutionise healthcare research,14,17 especially as they align with three major contemporary initiatives: reducing research waste,18 data sharing,19–24 and personalised healthcare.25,26 The sharing of IPD maximises the contribution of existing data from millions of research participants, and so is becoming an increasingly frequent stipulation of research funding. Leading medical journals now require data‐sharing statements, with some even enforcing the sharing of IPD on request.23 This has led to dedicated data‐sharing platforms and repositories being established to house IPD from existing studies.27–31 Furthermore, as the drive for personalised healthcare (also known as stratified or precision medicine) continues,25,26 researchers have recognised that, compared to using published aggregate data, IPD allows a more reliable evaluation of how participant‐level characteristics are associated with outcome risk and response to treatment.32,33 Thus, IPD meta‐analysis projects are now central to modern evidence synthesis in healthcare.

       Illustrative example of 10 randomised trials examining the effect of anti‐hypertensive treatment

      (a) IPD

       The following table shows hypothetical IPD collected, checked and harmonised from 10 randomised trials examining the effect of anti‐hypertensive treatment versus control in participants with hypertension.

       Each row provides the information for each participant in each trial, and each column provides participant‐level information such as baseline characteristics and outcome values.

       Only a subset of the IPD is shown for brevity, as in reality many more rows and columns will be needed for each trial, to include all available participants and variables.Trial IDParticipant IDTreatment group,1 = treatment0 = controlAge(years)SBP before treatment(mmHg)SBP at 1 year(mmHg)1114613711112135143133(other rows for trial 1 omitted for brevity)114540622092192105517015522138144139(other rows for trial 2 omitted for brevity)2337144153129(rows for trials 3 to 9 omitted for brevity)101071149128102159168169(other rows for trial 10 omitted for brevity)104695063174128

       This IPD can be used to produce aggregate data for each trial, as shown in the table on the following page.(b) Aggregate data

       Now each row corresponds to a particular trial, and each column is a trial‐level variable containing aggregated data values such as the total number of particulars and the mean age in each group.Trial IDNumber of participantsMean age(years)Mean SBP before treatment(mmHg)Mean SBP at 1 year(mmHg)Treatment effect on SBP at 1 year adjusted for baseline(treatment minus control)ControlTreatmentControlTreatmentControlTreatmentControlTreatmentEstimate (variance)175070442.3642.17153.05153.88139.75132.54–6.53 (0.75)219913869.5769.71191.55188.30179.89164.67–13.81 (4.95)(rows for trials 3 to 9 omitted for brevity)102297239870.2170.26173.94173.75165.24154.87–10.26 (0.20)

      Source: Richard Riley.

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