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生存概率的宾果模型。II:多重性为1的宾果模型的统计学方面及其在遗传性结肠息肉病中的应用

The bingo model of survivorship. II: statistical aspects of the bingo model of multiplicity 1 with application to hereditary polyposis of the colon.

作者信息

Morales A J, Murphy E A, Krush A J

出版信息

Am J Med Genet. 1984 Apr;17(4):783-801. doi: 10.1002/ajmg.1320170409.

Abstract

Some Mendelian disorders (Huntington chorea, hereditary polyposis coli) are not manifest at birth but show a distribution in the age of onset. Patients at risk fall into three groups. In type I, they are affected when first examined. In type II, they are not affected at one visit, but are at a later visit. Those of type III (who comprise an indistinguishable mixture of those who have, and those who have not, inherited the gene) are never found to be affected. This paper posits a model that the age of onset is logistic. (It is a degenerate bingo model in which competing causes of death may be ignored.) The statistical properties of maximum likelihood estimation (MLE) are explored by Monte Carlo simulation of this logistic function with known arbitrary parameters. Two schemes are used: point-prevalence (or synchronic) data of types I and III, and piecewise longitudinal (diachronic) data; this allows all three types to be included. Samples of various sizes between 25 and 100 are used. While estimates of the parameters are positively biased (especially with small samples), the estimate of the mean appears to be consistent, almost unbiased, and fairly precise, though somewhat larger than the estimates from the lower bound (a fact that calls for some caution in interpreting actual data). The MLE was applied to 109 patients with the Gardner syndrome (GS); measures of variability found by applying MLE to four random subsets of 25 each were compared against the asymptotic estimates. The analysis was also applied to 36 persons with familial polyposis coli (FPC). The mean age of onset in GS and FPC was similar, and since they are rather earlier than is currently believed, it is recommended that regular supervision be started at not later than 10 years of age.

摘要

一些孟德尔疾病(亨廷顿舞蹈症、遗传性结肠息肉病)在出生时并不显现,但在发病年龄上呈现出一种分布情况。有患病风险的患者可分为三组。在第一组中,他们在首次检查时就已患病。在第二组中,他们在一次检查时未患病,但在后来的检查中患病。第三组(其中包括已遗传该基因和未遗传该基因的无法区分的混合人群)从未被发现患病。本文提出了一个发病年龄呈逻辑斯蒂分布的模型。(这是一个退化的宾果模型,其中可忽略竞争性死亡原因。)通过对具有已知任意参数的该逻辑斯蒂函数进行蒙特卡罗模拟,探索了最大似然估计(MLE)的统计特性。使用了两种方案:第一组和第三组的点患病率(或同步)数据,以及分段纵向(历时)数据;这使得所有三组都能被纳入。使用了25至100之间各种规模的样本。虽然参数估计存在正偏差(尤其是小样本时),但均值估计似乎是一致的,几乎无偏差且相当精确,不过比下限估计值略大(这一事实在解释实际数据时需要谨慎)。将MLE应用于109例加德纳综合征(GS)患者;将应用于四个每组25人的随机子集的MLE所发现的变异性测量值与渐近估计值进行了比较。该分析也应用于36例家族性结肠息肉病(FPC)患者。GS和FPC的平均发病年龄相似,并且由于它们比目前认为的要早,建议不迟于10岁开始定期监测。

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