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Interaction Power Plot
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library(DeclareDesign) | |
library(tidyverse) | |
set.seed(343) | |
design <- | |
declare_population(N = N) + | |
declare_potential_outcomes( | |
# Difference 1: 0.6 - 0.4 = 0.2 | |
Y_Z_1 = draw_binary(prob = 0.4, N = N), | |
Y_Z_2 = draw_binary(prob = 0.6, N = N), | |
# Difference 2: 0.6 - 0.5 = 0.1 | |
Y_Z_3 = draw_binary(prob = 0.5, N = N), | |
Y_Z_4 = draw_binary(prob = 0.6, N = N) | |
# Difference-in-differences (also called the interaction effect): 0.2 - 0.1 = 0.1 | |
) + | |
declare_assignment(conditions = 1:4) + | |
declare_reveal(Y, Z) + | |
declare_step(handler = mutate, | |
Z1 = as.numeric(Z %in% c(2, 4)), | |
Z2 = as.numeric(Z %in% c(3, 4))) + | |
declare_estimator(Y ~ Z1 + Z2 + Z1 * Z2, | |
model = lm_robust, | |
term = "Z1:Z2") | |
diagnosis <- | |
design %>% | |
redesign(N = c(500, 1000, 3000, 5000)) %>% | |
diagnose_design(sims = 500, bootstrap_sims = FALSE) | |
diagnosis %>% | |
get_diagnosands() %>% | |
ggplot(aes(N, power)) + | |
geom_line() + | |
geom_hline(yintercept = 0.8, linetype = "dashed") + | |
theme_bw() + | |
ggtitle("Power for the interaction term in a 2x2 factorial experiment", | |
"When the difference in the effect of factor 1 depending on the level of factor 2 is 10pp") |
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