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使用似然法估计事件发生率之间的异质性程度。

Estimating the degree of heterogeneity between event rates using likelihood.

作者信息

Martuzzi M, Hills M

机构信息

Department of Public Health and Policy, London School of Hygiene and Tropical Medicine, England.

出版信息

Am J Epidemiol. 1995 Feb 15;141(4):369-74. doi: 10.1093/aje/141.4.369.

DOI:10.1093/aje/141.4.369
PMID:7840115
Abstract

The observed variability between mortality or morbidity rates in epidemiologic studies is partly due to random fluctuations. The same is true for rate ratios relative to reference rates. A method for estimating the distribution of true rate ratios is applied to a data set of perinatal mortality in 515 small areas in the North West Thames Health Region, England, in the period 1986-1990. Combining the random Poisson variability with the assumption that the true rate ratios are drawn from a gamma distribution (a family of positive unimodal distributions) produces a negative binomial log-likelihood for the dispersion parameter of the gamma. The maximum likelihood estimate of this parameter and its confidence interval are then found via direct numerical methods; alternatively, the hypothesis of no heterogeneity is tested by a likelihood ratio. The standardized mortality ratios (SMRs) for the data have an empirical distribution with 5th percentile at 0 and 95th percentile at 1.92, but their true variability, as described by the 5th to 95th percentiles of the fitted gamma distribution, is from 0.72 to 1.32. The likelihood ratio test confirmed this result, rejecting the hypothesis that the true rates are homogeneous (p = 0.015). The method requires only modest computing resources and is useful when assessing the need for more detailed study.

摘要

在流行病学研究中观察到的死亡率或发病率之间的变异性,部分是由于随机波动所致。相对于参考率的率比情况也是如此。一种估计真实率比分布的方法被应用于1986 - 1990年期间英格兰西北泰晤士河健康区域515个小区域的围产期死亡率数据集。将随机泊松变异性与真实率比取自伽马分布(一类正单峰分布)的假设相结合,得出伽马分布离散参数的负二项式对数似然值。然后通过直接数值方法找到该参数的最大似然估计值及其置信区间;或者,通过似然比检验无异质性的假设。这些数据的标准化死亡率比(SMR)具有经验分布,第5百分位数为0,第95百分位数为1.92,但如拟合伽马分布的第5至95百分位数所描述的其真实变异性为0.72至1.32。似然比检验证实了这一结果,拒绝了真实率是同质的假设(p = 0.015)。该方法仅需要适度的计算资源,在评估是否需要更详细的研究时很有用。

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