Greenberg D A, Abreu P, Hodge S E
Departments of Psychiatry and Biomathematics, Mount Sinai Medical Center, New York, NY 10029, USA.
Am J Hum Genet. 1998 Sep;63(3):870-9. doi: 10.1086/301997.
Maximum-likelihood analysis (via LOD score) provides the most powerful method for finding linkage when the mode of inheritance (MOI) is known. However, because one must assume an MOI, the application of LOD-score analysis to complex disease has been questioned. Although it is known that one can legitimately maximize the maximum LOD score with respect to genetic parameters, this approach raises three concerns: (1) multiple testing, (2) effect on power to detect linkage, and (3) adequacy of the approximate MOI for the true MOI. We evaluated the power of LOD scores to detect linkage when the true MOI was complex but a LOD score analysis assumed simple models. We simulated data from 14 different genetic models, including dominant and recessive at high (80%) and low (20%) penetrances, intermediate models, and several additive two-locus models. We calculated LOD scores by assuming two simple models, dominant and recessive, each with 50% penetrance, then took the higher of the two LOD scores as the raw test statistic and corrected for multiple tests. We call this test statistic "MMLS-C." We found that the ELODs for MMLS-C are >=80% of the ELOD under the true model when the ELOD for the true model is >=3. Similarly, the power to reach a given LOD score was usually >=80% that of the true model, when the power under the true model was >=60%. These results underscore that a critical factor in LOD-score analysis is the MOI at the linked locus, not that of the disease or trait per se. Thus, a limited set of simple genetic models in LOD-score analysis can work well in testing for linkage.
当遗传模式已知时,最大似然分析(通过LOD分数)为寻找连锁关系提供了最强大的方法。然而,由于必须假设一种遗传模式,因此将LOD分数分析应用于复杂疾病一直受到质疑。尽管已知可以针对遗传参数合理地最大化最大LOD分数,但这种方法引发了三个问题:(1)多重检验;(2)对检测连锁关系效力的影响;(3)近似遗传模式对真实遗传模式的适用性。我们评估了在真实遗传模式复杂但LOD分数分析假设为简单模型时,LOD分数检测连锁关系的效力。我们模拟了14种不同遗传模型的数据,包括高(80%)和低(20%)外显率的显性和隐性模型、中间模型以及几种加性双基因座模型。我们通过假设两种简单模型(显性和隐性,每种外显率均为50%)来计算LOD分数,然后将两个LOD分数中的较高值作为原始检验统计量并进行多重检验校正。我们将这个检验统计量称为“MMLS - C”。我们发现,当真实模型的期望对数优势比(ELOD)≥3时,MMLS - C的ELOD≥真实模型下ELOD的80%。同样,当真实模型下的效力≥60%时,达到给定LOD分数的效力通常≥真实模型的80%。这些结果强调,LOD分数分析中的一个关键因素是连锁基因座处的遗传模式,而非疾病或性状本身的遗传模式。因此,在LOD分数分析中,一组有限的简单遗传模型在连锁检验中可以很好地发挥作用。