A Monte Carlo procedure for two-stage tests with correlated data

Citation
Er. Martin et Nl. Kaplan, A Monte Carlo procedure for two-stage tests with correlated data, GENET EPID, 18(1), 2000, pp. 48-62
Citations number
27
Categorie Soggetti
Molecular Biology & Genetics
Journal title
GENETIC EPIDEMIOLOGY
ISSN journal
07410395 → ACNP
Volume
18
Issue
1
Year of publication
2000
Pages
48 - 62
Database
ISI
SICI code
0741-0395(200001)18:1<48:AMCPFT>2.0.ZU;2-N
Abstract
One strategy for mapping disease loci using marker-disease associations is to test for association with case-control samples and follow up a positive result with a family-based test. Using a family-based test in the second st age can help provide protection against false-positive results that can res ult from use of inappropriate controls and provides assurance that associat ion identified in the first stage is occurring between linked loci. It is c rucial for this two-stage strategy that the first stage be as powerful as p ossible to detect association since only positive results are tested in the second stage. In certain situations, the power of the first-stage test can be increased by combining the case-control and family data. However, this introduces correlation between the first- and second-stage tests, and treat ing them as independent tests causes a bias. Here we propose a Monte Carlo method that accounts for the correlation and provides the correct significa nce level for the second-stage test. We also discuss the use of a two-stage procedure when doing a genome scan for the data presented in the Genetic A nalysis Workshop 9 study. Genet. Epidemiol. 18:48-62, 2000. (C) 2000 Wiley- Liss, Inc.