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剂量反应曲线的概率单位法和对数单位法的一种推广。

A generalization of the probit and logit methods for dose response curves.

作者信息

Prentice R L

出版信息

Biometrics. 1976 Dec;32(4):761-8.

PMID:1009225
Abstract

The relationship between response probability and dosage in quantal response bioassay is modelled using a four parameter class. In addition to location and scale quantities the model includes two shape parameters that essentially index skewness and heaviness of tails of the dose-response curve. The class of models includes such special cases as the logistic, normal, extreme minimum value, extreme maximum value, double exponential, exponential and reflected exponential distribution functions. Score tests are derived for logistic and normal hypotheses and certain submodels are discussed for which the model fitting is computationally convenient. The data of Bliss (1935) illustrates the potential improvement over usual methods in the estimation of critical dose levels.

摘要

在定量反应生物测定中,反应概率与剂量之间的关系采用四参数类模型进行建模。除了位置和尺度量外,该模型还包括两个形状参数,它们本质上表征了剂量反应曲线尾部的偏度和厚重程度。该模型类包括逻辑斯蒂、正态、极值最小值、极值最大值、双指数、指数和反射指数分布函数等特殊情况。推导了针对逻辑斯蒂和正态假设的得分检验,并讨论了某些计算方便的子模型。布利斯(1935年)的数据说明了在估计临界剂量水平方面相对于常用方法的潜在改进。

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