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STATA 新功能
ERM=内生性+选择+处理
在连续、二元、有序和删剪结果中结合内源性变量、样本选择和模型的内源性处理
潜在类别分析(LCA)
发现并理解数据中未被观测到的组。使用LCA基于模型的分类功能找出分组
一共有多少个分组
这些分组中都有谁
这些分组有什么区别
叶斯:logistic和其他44种新功能
输入 bayes:45个Stata评估命令都可以用来拟合贝叶斯回归模型
完整的数据管理功能
Stata的数据管理功能让您控制所有类型的数据。
您可以重组数据,管理变量,并收集各组并重复统计。您可以处理字节,整数,long, float,double和字符串变量(包括BLOB和达到20亿个字符的字符串)。Stata还有一些的工具用来管理的数据,如生存/时间数据、时间序列数据、面板/纵向数据、分类数据、多重替代数据和调查数据。
Stata轻松生成出版质量、风格迥异的图形。您可以编写脚本并以可复制的方式生成成百上千个图形,并且可以以EPS或TIF格式输出打印、以PNG格式或SVG格式输出放到网上、或PDF格式输出预览。使用这个图形编辑器可更改图形的任何方面,或添加标题、注释、横线、箭头和文本。

As a quick introduction to Bayesian analysis, we use an example, described in Hoff (2009, 3),
of estimating the prevalence of a rare infectious disease in a small city. A small random sample of
20 subjects from the city will be checked for infection. The parameter of interest 2 [0; 1] is the
fraction of infected individuals in the city. Outcome y records the number of infected individuals in
the sample. A reasonable sampling model for y is a binomial model: yj Binomial(20; ). Based
on the studies from other comparable cities, the infection rate ranged between 0.05 and 0.20, with
an average prevalence of 0.10. To use this information, we must conduct Bayesian analysis. This
information can be incorporated into a Bayesian model with a prior distribution for , which assigns
a large probability between 0.05 and 0.20, with the expected value of close to 0.10. One potential
prior that satisfies this condition is a Beta(2; 20) prior with the expected value of 2=(2+20) = 0.09.
So, let’s assume this prior for the infection rate , that is, Beta(2; 20). We sample individuals
and observe none who have an infection, that is, y = 0. This value is not that uncommon for a small
sample and a rare disease. For example, for a true rate = 0.05, the probability of observing 0
infections in a sample of 20 individuals is about 36% according to the binomial distribution. So, our
Bayesian model can be defined as follows:
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