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# linc_ig = alpha_g + beta_g * educ_i for individual i in cluster g | |
# want to estimate alpha_g and beta_g for each cluster | |
male_fit <- map2stan( # create output called male_fit | |
alist( | |
linc ~ dnorm( mu , sigma ), # likelihood: log(income) has normal distribution | |
mu <- alpha_attract[ornt] + # mean mu is linearly related to alpha_clusterName + beta_clusterName * education | |
beta_attract[ornt]*educ, | |
c(alpha_attract,beta_attract)[ornt] ~ dmvnorm2( c(alpha,beta) , sigma_attract , Rho ), # alpha_clusterName and beta_clusterName are jointly normaly distributed with means alpha and beta and standard deviations sigma_clusterName and correlation Rho |
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// trying out a censoring thing | |
data | |
{ | |
int<lower=2> K; // there are K categories for data y | |
int<lower=1> N; // N obersevations | |
int<lower=1,upper=K> y[N]; // outcome variable | |
int<lower=1,upper=11> x[N]; // predictor variable | |
} |
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# trying out a rounding thing | |
functions | |
{ | |
int income_rounding(real log_income) // function to transform latent log income into NSFG categories | |
{ | |
real inc; | |
inc = exp(log_income); | |
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# This is the stan code to implement the model | |
data | |
{ | |
int<lower=1> N; // number of observations | |
int<lower=1> G; // number of clusters | |
vector[N] y; // the predicted variable (income) | |
vector[N] x; // the predictor variable (education) | |
} |