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January 31, 2020 18:26
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## Example of simulating data from a design with one-sided non-compliance | |
types <- c("Always-Taker", "Never-Taker", "Complier", "Defier") | |
direct_effect_of_encouragement <- 0.0 | |
proportion_defiers <- 0.0 | |
design <- declare_population( | |
N = 500, | |
type = sample( types, N, replace = TRUE, | |
prob = c(0.1, 0.1, 0.8 - proportion_defiers, proportion_defiers) | |
), | |
noise = rnorm(N) | |
) + | |
declare_potential_outcomes( | |
D ~ case_when( | |
Z == 0 & type %in% c("Never-Taker", "Complier") ~ 0, | |
Z == 1 & type %in% c("Never-Taker", "Defier") ~ 0, | |
Z == 0 & type %in% c("Always-Taker", "Defier") ~ 1, | |
Z == 1 & type %in% c("Always-Taker", "Complier") ~ 1 | |
) | |
) + | |
declare_potential_outcomes( | |
Y ~ 0.5 * (type == "Complier") * D + | |
0.25 * (type == "Always-Taker") * D + | |
0.75 * (type == "Defier") * D + | |
direct_effect_of_encouragement * Z + noise, | |
assignment_variables = c("D", "Z") | |
) + | |
declare_estimand(CACE = mean((Y_D_1_Z_1 + Y_D_1_Z_0) / 2 - | |
(Y_D_0_Z_1 + Y_D_0_Z_0) / 2), | |
subset = type == "Complier") + | |
declare_estimand(ITT = mean((Y_D_1_Z_1 + Y_D_1_Z_0) / 2 - | |
(Y_D_0_Z_1 + Y_D_0_Z_0) / 2)) + | |
##declare_estimand(ITT2 = mean((Y_D_1_Z_1 + Y_D_0_Z_1) / 2 - | |
## (Y_D_1_Z_0 + Y_D_1_Z_0) / 2)) + | |
declare_assignment(prob = 0.5) + | |
declare_reveal(D, assignment_variable = "Z") + | |
declare_reveal(Y, assignment_variables = c("D", "Z")) + | |
declare_estimator(Y ~ D | Z, model = iv_robust, estimand = "CACE",label='2SLS') + | |
declare_estimator(Y ~ Z, model=lm_robust, estimand = "ITT",label='OLS') | |
designs <- redesign( | |
design, | |
proportion_defiers = 0, # seq(0, 0.3, length.out = 5), | |
direct_effect_of_encouragement = seq(0, 0.3, length.out = 5) | |
) | |
plan(multiprocess,workers=8) | |
bookdesigns_diag <- diagnose_design(designs, bootstrap_sims=0,sims = 1000) | |
bookdesigns_diag | |
res <- reshape_diagnosis(bookdesigns_diag) | |
res %>% select(direct_effect_of_encouragement,'Estimand Label','Estimator Label','Term','Bias','SD Estimate','Mean Estimand') | |
plan(sequential) | |
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