| Literature DB >> 34022810 |
Georgios F Nikolaidis1,2, Beth Woods3, Stephen Palmer3, Marta O Soares3.
Abstract
BACKGROUND: Sparse relative effectiveness evidence is a frequent problem in Health Technology Assessment (HTA). Where evidence directly pertaining to the decision problem is sparse, it may be feasible to expand the evidence-base to include studies that relate to the decision problem only indirectly: for instance, when there is no evidence on a comparator, evidence on other treatments of the same molecular class could be used; similarly, a decision on children may borrow-strength from evidence on adults. Usually, in HTA, such indirect evidence is either included by ignoring any differences ('lumping') or not included at all ('splitting'). However, a range of more sophisticated methods exists, primarily in the biostatistics literature. The objective of this study is to identify and classify the breadth of the available information-sharing methods.Entities:
Keywords: Borrowing-strength; Indirect evidence; Information-sharing; Meta-analysis; Network meta-analysis
Mesh:
Year: 2021 PMID: 34022810 PMCID: PMC8140466 DOI: 10.1186/s12874-021-01292-z
Source DB: PubMed Journal: BMC Med Res Methodol ISSN: 1471-2288 Impact factor: 4.615
Fig. 1An illustration of the extended evidence base. The small pie in the middle, characterised by P0,I0,C0,O0,S0, represents only the directly relevant information which usually comprise only a small part of the evidence that is relevant to a decision. The evidence outside the small pie represent examples of indirectly relevant information for each of the PICOS dimensions
Fig. 2PRISMA diagram for search results
A categorisation of papers that shared information according to the ‘core’ relationship that they used and the PICOS dimension that direct and indirect evidence differ in
| PICOS dimension of indirectness | ‘Core‘ relationship | |||
|---|---|---|---|---|
| Functional | Exchangeability based | Prior-based | Multivariate | |
| Intervention | Lumping: [ | RE: [ | SIP: No refs | B: [ |
| C: [ | RW: [ | MixP: No refs | W: No refs | |
| L: [ | MLM: [ | PP: No refs | BW: No refs | |
| N-L: [ | S: No refs | |||
| Population | Lumping: [ | RE: [ | SIP: [ | B: No refs |
| C: No refs | RW: No refs | MixP: [ | W: No refs | |
| L: [ | MLM: [ | PP: [ | BW: No refs | |
| N-L: No refs | S: No refs | |||
| Outcomes | Lumping: [ | RE: No refs | SIP: No refs | B: [ |
| C: [ | RW: [ | MixP: No refs | W: [ | |
| L: [ | MLM: [ | PP: No refs | BW: [ | |
| N-L: [ | S: [ | |||
| Designs | Lumping: No refs | RE: No refs | SIP: [ | B: No refs |
| C: No refs | RW: No refs | MixP: No refs | W: No refs | |
| L: [ | MLM: [ | PP: [ | BW: No refs | |
| N-L: No refs | S: No refs | |||
The ‘PICOS dimension of indirectness’ denotes the PICOS part (i.e. Population, Intervention etc.) on which the direct evidence differ from the indirect in terms of the research question they address.
C: Constraint, L: Linear relationship (e.g. meta-regression), N-L: Non-linear, RE: Random-Effect, RW: Random-Walk, MLM: Multi-level model, SIP: Standard Informative Prior, MixP: Mixture prior, PP: Power-prior, B: Only between-studies correlation modelled, W: Only within-study correlation modelled, B&W: Both within-study and between-studies correlations modelled separately, S: Within-study and between-studies correlations modelled simultaneously as one parameter
Fig. 3‘Core’ categories of information-sharing
Fig. 4An illustration of a multi-level model