Main effects coefficient plot
Colour version
#extract standardized coefficients from models
coef_eu_m1 <- standardizedSolution(main_lavaan_results$`Main lavaan results`[[1]][[2]])
coef_cult_m1 <- standardizedSolution(main_lavaan_results$`Main lavaan results`[[2]][[2]])
coef_incdiff_m1 <- standardizedSolution(main_lavaan_results$`Main lavaan results`[[3]][[2]])
#select influence and selection coefficients
df_influence <- rbind(coef_cult_m1[68,], coef_eu_m1[68,], coef_incdiff_m1[68,])
df_selection <- rbind(coef_cult_m1[87,], coef_eu_m1[87,], coef_incdiff_m1[87,])
df_stability_att <- rbind(coef_cult_m1[67,], coef_eu_m1[67,], coef_incdiff_m1[67,])
df_stability_educ <- rbind(coef_cult_m1[88,], coef_eu_m1[88,], coef_incdiff_m1[88,])
#create list to store model dfs in
list_model <- list()
list_model[[1]] <- df_influence %>%
select(lhs, rhs, est.std, se) %>%
rename(dep_var = lhs, indep_var = rhs) %>%
mutate(term = 3)
list_model[[2]] <- df_selection %>%
select(lhs, rhs, est.std, se) %>%
rename(dep_var = lhs, indep_var = rhs) %>%
mutate(term = 2)
list_model[[3]] <- df_stability_att %>%
select(lhs, rhs, est.std, se) %>%
rename(dep_var = lhs, indep_var = rhs) %>%
mutate(term = 1)
list_model[[4]] <- df_stability_educ %>%
select(lhs, rhs, est.std, se) %>%
rename(dep_var = lhs, indep_var = rhs) %>%
mutate(term = 1)
#create coef plot
coef_plot_hypo1 <- list_model %>%
rbindlist() %>%
filter(term >1) %>%
mutate(model = c(1,2,3,1,2,3),
model = factor(model, labels = c("Cultural inclusion","EU integraton", "Income equality"), levels = 1:3),
dep_var = ifelse(dep_var == "wcult_2", "Cultural Inclusion", dep_var),
dep_var = ifelse(dep_var == "weu_2", "EU Integration", dep_var),
dep_var = ifelse(dep_var == "wFeduc_a_2", "CDN Education", dep_var),
dep_var = ifelse(dep_var == "winc_diff_2", "Income Equality", dep_var),
term = factor(term, labels = c("Educational \n influence", "Selection"), levels = c(3,2))) %>%
ggplot(aes(x = est.std, y = term, shape = term)) +
geom_vline(xintercept = 0) +
geom_linerange(aes(xmin = est.std - (se*1.96), xmax = est.std + (se*1.96)), position = position_dodge(width = 0.9)) +
geom_point(aes(colour = term),
position = position_dodge(width = 0.9), size = 2) +
facet_wrap(vars(model), ncol = 1) +
scale_colour_viridis(discrete = T,
option = "D") +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.y = element_blank(),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "none",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Path", x = "Standardized Estimate")
#save plot
ggsave(plot = coef_plot_hypo1,
file = "plots/results/riclpm_hypo1_coef_240924.eps",
dpi = 600,
width = 5,
height = 4)
coef_plot_hypo1

Black and white version
#save bw version
coef_plot_hypo1_bw <- list_model %>%
rbindlist() %>%
filter(term >1) %>%
mutate(model = c(1,2,3,1,2,3),
model = factor(model, labels = c("Cultural inclusion","EU integraton", "Income equality"), levels = 1:3),
dep_var = ifelse(dep_var == "wcult_2", "Cultural Inclusion", dep_var),
dep_var = ifelse(dep_var == "weu_2", "EU Integration", dep_var),
dep_var = ifelse(dep_var == "wFeduc_a_2", "CDN Education", dep_var),
dep_var = ifelse(dep_var == "winc_diff_2", "Income Equality", dep_var),
term = factor(term, labels = c("Educational \n influence", "Selection"), levels = c(3,2))) %>%
ggplot(aes(x = est.std, y = term, shape = term)) +
geom_vline(xintercept = 0) +
geom_linerange(aes(xmin = est.std - (se*1.96), xmax = est.std + (se*1.96)), position = position_dodge(width = 0.9)) +
geom_point(aes(colour = term),
position = position_dodge(width = 0.9), size = 2) +
facet_wrap(vars(model), ncol = 1) +
scale_colour_grey() +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.y = element_blank(),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "none",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Path", x = "Standardized Estimate")
#save plot
ggsave(plot = coef_plot_hypo1_bw,
file = "plots/results/riclpm_hypo1_coef_bw_240924.eps",
dpi = 600,
width = 5,
height = 4)
#export data for a table
table1 <- list_model %>%
rbindlist()
write_csv(table1, file = "output_raw/results/24-08-16_table1.csv")
#create coef plot for appendix
coef_plot_hypo1_appendix <- list_model %>%
rbindlist() %>%
filter(term >1) %>%
mutate(model = c(1,2,3,1,2,3),
model = factor(model, labels = c("Cultural inclusion","EU integraton", "Income equality"), levels = 1:3),
dep_var = ifelse(dep_var == "wcult_2", "Cultural Inclusion", dep_var),
dep_var = ifelse(dep_var == "weu_2", "EU Integration", dep_var),
dep_var = ifelse(dep_var == "wFeduc_a_2", "CDN Education", dep_var),
dep_var = ifelse(dep_var == "winc_diff_2", "Income Equality", dep_var),
term = factor(term, labels = c("Educational \n influence", "Selection"), levels = c(3,2))) %>%
ggplot(aes(x = est.std, y = term, shape = term)) +
geom_vline(xintercept = 0) +
geom_linerange(aes(xmin = est.std - (se*1.96), xmax = est.std + (se*1.96)), position = position_dodge(width = 0.9)) +
geom_point(aes(colour = term),
position = position_dodge(width = 0.9), size = 2) +
facet_wrap(vars(model), ncol = 1) +
scale_x_continuous(limits = c(-0.1, 0.1)) +
scale_colour_viridis(discrete = T,
option = "D") +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.y = element_blank(),
text = element_text(family = "sans", size = 12),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "none",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Path", x = "Standardized Estimate")
#save plot
ggsave(plot = coef_plot_hypo1_appendix,
file = "plots/results/coef_plot_hypo1_appendix.jpg",
dpi = 600, width = 5, height = 4)
coef_plot_hypo1_bw

Extract fit measures
#create list with the m1 models
model_list_m1 <- list(main_lavaan_results$`Main lavaan results`[[1]][[2]],
main_lavaan_results$`Main lavaan results`[[2]][[2]],
main_lavaan_results$`Main lavaan results`[[3]][[2]])
#create result list
gof_extracted_m1 <-list()
#create loop to extract information
for (i in 1:length(model_list_m1)) { #i = EU_model6_unconstrained_groups_constrained_lag_fit
fit_vector <- lavInspect(model_list_m1[[i]], what = "fit")
fit_model <- fit_vector[c("rmsea", "tli", "cfi", "srmr", "bic", "aic", "chisq", "df")] %>%
t() %>%
as.data.frame() %>%
mutate(dep_var = c("EU-integration",
"Cultural inclusion",
"Income equality")[[i]])
gof_extracted_m1[[i]] <- fit_model
}
gof_extracted_m1 <- gof_extracted_m1 %>%
rbindlist()
write_csv(gof_extracted_m1, file = "output_raw/results/24-08-16_gof_table_m1.csv")
Moderation effects
Two groups
Colour version
coef_eu_m6 <- standardizedSolution(EU_model6_unconstrained_groups_constrained_lag_fit)
coef_cult_m6 <- standardizedSolution(cult_model6_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m6 <- standardizedSolution(inc_diff_model6_unconstrained_groups_constrained_lag_fit)
coefficients_m6 <- rbind(coef_eu_m6[c(68,282),], coef_cult_m6[c(68,282),], coef_incdiff_m6[c(68,282),]) %>%
select(lhs, rhs, est.std, se)
list_model_between_two <- list()
list_model_between_two[[1]] <- coefficients_m6 %>%
mutate(term = "Political Discussion",
dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion", "Cultural Inclusion", "Income Equality","Income Equality"),
value = c("high", "low","high", "low","high", "low"))
## newness
coef_eu_m7 <- standardizedSolution(EU_model7_unconstrained_groups_constrained_lag_fit)
coef_cult_m7 <- standardizedSolution(cult_model7_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m7 <- standardizedSolution(inc_diff_model7_unconstrained_groups_constrained_lag_fit)
coefficients_m7 <- rbind(coef_eu_m7[c(63,260),], coef_cult_m7[c(63,260),], coef_incdiff_m7[c(63,260),]) %>%
select(lhs, rhs, est.std, se)
list_model_between_two[[2]] <- coefficients_m7 %>%
mutate(term = "Newness",
dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion", "Cultural Inclusion", "Income Equality","Income Equality"),
value = c("high", "low","high", "low","high", "low"))
## similarity
coef_eu_m8 <- standardizedSolution(EU_model8_unconstrained_groups_constrained_lag_fit)
coef_cult_m8 <- standardizedSolution(cult_model8_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m8 <- standardizedSolution(inc_diff_model8_unconstrained_groups_constrained_lag_fit)
coefficients_m8 <- rbind(coef_eu_m8[c(68,282),], coef_cult_m8[c(68,282),], coef_incdiff_m8[c(68,282),]) %>%
select(lhs, rhs, est.std, se)
list_model_between_two[[3]] <- coefficients_m8 %>%
mutate(term = "Similarity",
dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion", "Cultural Inclusion", "Income Equality","Income Equality"),
value = c("low", "high","low", "high","low", "high"))
#create plot
coef_between_two <- list_model_between_two %>%
rbindlist() %>%
mutate(term = case_when(
term == "Political Discussion" ~ 1,
term == "Newness" ~ 2,
term == "Similarity" ~ 3),
term = factor(term,
levels = 1:3,
labels = c(
"Political Discussion",
"Newness",
"Similarity"
))) %>%
ggplot(aes(y = est.std, x = dep_var, shape = value)) +
geom_hline(yintercept = 0) +
geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)),
position = position_dodge(width = 0.5)) +
geom_point(aes(colour = value),
position = position_dodge(width = 0.5), size = 2) +
scale_colour_viridis(discrete = T,
option = "D") +
facet_wrap(vars(term), ncol = 1) +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.x = element_blank(),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "bottom",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Estimate", x = "Dependent variable")
coef_between_two
-1.png)
#extract plot
#to eps
ggsave(filename = "plots/results/riclpm_mod_coef_240820.eps",
plot = coef_between_two,
dpi = 600,
width = 5,
height = 5)
#export data for table two
table2 <- list_model_between_two %>%
rbindlist()
write_csv(table2, file = "output_raw/results/2024-08-20_table2.csv")
Black and white version
# black and white plot
#create plot
coef_between_two_bw <- list_model_between_two %>%
rbindlist() %>%
mutate(term = case_when(
term == "Political Discussion" ~ 1,
term == "Newness" ~ 2,
term == "Similarity" ~ 3),
term = factor(term,
levels = 1:3,
labels = c(
"Political Discussion",
"Newness",
"Similarity"
))) %>%
ggplot(aes(y = est.std, x = dep_var, shape = value)) +
geom_hline(yintercept = 0) +
geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)),
position = position_dodge(width = 0.5)) +
geom_point(aes(colour = value),
position = position_dodge(width = 0.5), size = 2) +
scale_colour_grey() +
facet_wrap(vars(term), ncol = 1) +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.x = element_blank(),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "bottom",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Estimate", x = "Dependent variable")
coef_between_two_bw

#extract plot
#to eps
ggsave(filename = "plots/results/riclpm_mod_coef_bw_240820.eps",
plot = coef_between_two_bw,
dpi = 600,
width = 5,
height = 5)
GOF stat table
if(!file.exists("output_raw/results/2024-08-20_gof_table2.csv")){
gof_list <- list(EU_model6_unconstrained_groups_constrained_lag_fit,
cult_model6_unconstrained_groups_constrained_lag_fit,
inc_diff_model6_unconstrained_groups_constrained_lag_fit,
EU_model7_unconstrained_groups_constrained_lag_fit,
cult_model7_unconstrained_groups_constrained_lag_fit,
inc_diff_model7_unconstrained_groups_constrained_lag_fit,
EU_model8_unconstrained_groups_constrained_lag_fit,
cult_model8_unconstrained_groups_constrained_lag_fit,
inc_diff_model8_unconstrained_groups_constrained_lag_fit)
gof_extracted <- list()
for (i in 1:length(gof_list)) { #i = EU_model6_unconstrained_groups_constrained_lag_fit
fit_vector <- lavInspect(gof_list[[i]], what = "fit")
fit_model <- fit_vector[c("rmsea", "tli", "cfi", "srmr", "bic", "aic", "chisq", "df")] %>%
t() %>%
as.data.frame()
gof_extracted[[i]] <- fit_model
}
gof_extracted <- gof_extracted %>%
rbindlist()
write_csv(gof_extracted, file = "output_raw/results/2024-08-20_gof_table2.csv")
} else{
gof_extracted <- read.csv("output_raw/results/2024-08-20_gof_table2.csv")
}
Likelihood Ratio Test table
anova_list <- list()
#export anova results
anova_list[[1]] <- lavTestLRT(EU_model6_unconstrained_groups_constrained_lag_fit, EU_model6_constrained_lag_groups_fit)
anova_list[[2]] <- lavTestLRT(cult_model6_unconstrained_groups_constrained_lag_fit, cult_model6_constrained_lag_groups_fit)
anova_list[[3]] <- lavTestLRT(inc_diff_model6_unconstrained_groups_constrained_lag_fit, inc_diff_model6_constrained_lag_groups_fit)
anova_list[[4]] <- lavTestLRT(EU_model7_unconstrained_groups_constrained_lag_fit, EU_model7_constrained_lag_groups_fit)
anova_list[[5]] <- lavTestLRT(cult_model7_unconstrained_groups_constrained_lag_fit, cult_model7_constrained_lag_groups_fit)
anova_list[[6]] <- lavTestLRT(inc_diff_model7_unconstrained_groups_constrained_lag_fit, inc_diff_model7_constrained_lag_groups_fit)
anova_list[[7]] <- lavTestLRT(EU_model8_unconstrained_groups_constrained_lag_fit, EU_model8_constrained_lag_groups_fit)
anova_list[[8]] <- lavTestLRT(cult_model8_unconstrained_groups_constrained_lag_fit, cult_model8_constrained_lag_groups_fit)
anova_list[[9]] <- lavTestLRT(inc_diff_model8_unconstrained_groups_constrained_lag_fit, inc_diff_model8_constrained_lag_groups_fit)
anova_results <- anova_list %>%
rbindlist()
write_csv(anova_results, "output_raw/results/2024-08-20_anova_table2.csv")
Descriptive statistics table
#create descriptive table
desstats <- MyData %>%
select(starts_with("eu_"),
matches("^cult_[[:digit:]]"),
starts_with("inc_dif"),
starts_with("Feduc"),
starts_with("Fave"),
starts_with("Fpol"),
starts_with("Fsim"),
starts_with("Frl"),
starts_with("between_")) %>%
psych::describe() %>%
select(-1, -trimmed, -mad, -se) %>%
round(.,3) %>%
mutate(Variables = rownames(.)) %>%
tibble() %>%
select(10, 1:9)
write_csv(desstats, file = "output_raw/results/2023-08-20_desstats_table.csv")
Robustness
Three groups
#Political discussion coefficients
coef_eu_m12 <- standardizedSolution(EU_model12_unconstrained_groups_constrained_lag_fit)
coef_cult_m12 <- standardizedSolution(cult_model12_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m12 <- standardizedSolution(inc_diff_model12_unconstrained_groups_constrained_lag_fit)
#extract coefficients from model
coefficients_m12 <-
rbind(
coef_eu_m12[c(68, 282, 496), ],
coef_cult_m12[c(68, 282, 496), ],
coef_incdiff_m12[c(68, 282, 496), ]
) %>%
select(lhs, rhs, est.std, se)
#create list to store information
list_model_between_three <- list()
#store political discussion information
list_model_between_three[[1]] <- coefficients_m12 %>%
mutate(
term = "Political Discussion",
dep_var = c(
rep("EU-Integration", 3),
rep("Cultural Inclusion", 3),
rep("Income Equality", 3)
),
value = rep(c(3:1)
, 3)
)
#Newness coefficients
coef_eu_m13 <- standardizedSolution(EU_model13_unconstrained_groups_constrained_lag_fit)
coef_cult_m13 <- standardizedSolution(cult_model13_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m13 <- standardizedSolution(inc_diff_model13_unconstrained_groups_constrained_lag_fit)
#extract coefficients from model
coefficients_m13 <-
rbind(
coef_eu_m13[c(63, 260, 457), ],
coef_cult_m13[c(63, 260, 457), ],
coef_incdiff_m13[c(63, 260, 457), ]
) %>%
select(lhs, rhs, est.std, se)
#store political discussion information
list_model_between_three[[2]] <- coefficients_m13 %>%
mutate(
term = "Newness",
dep_var = c(
rep("EU-Integration", 3),
rep("Cultural Inclusion", 3),
rep("Income Equality", 3)
),
value = rep(c(3:1)
, 3)
)
## Similarity coefficients
coef_eu_m14 <- standardizedSolution(EU_model14_unconstrained_groups_constrained_lag_fit)
coef_cult_m14 <- standardizedSolution(cult_model14_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m14 <- standardizedSolution(inc_diff_model14_unconstrained_groups_constrained_lag_fit)
#extract coefficients from model
coefficients_m14 <-
rbind(
coef_eu_m14[c(68, 282, 496), ],
coef_cult_m14[c(68, 282, 496), ],
coef_incdiff_m14[c(68, 282, 496), ]
) %>%
select(lhs, rhs, est.std, se)
#store political discussion information
list_model_between_three[[3]] <- coefficients_m14 %>%
mutate(
term = "Similarity",
dep_var = c(
rep("EU-Integration", 3),
rep("Cultural Inclusion", 3),
rep("Income Equality", 3)
),
value = rep(c(3:1)
, 3)
)
#create plot
coef_between_three <- list_model_between_three %>%
rbindlist() %>%
mutate(value = factor(value,
levels = 3:1,
labels = c("+1SD",
"within 1 SD",
"-1SD"))) %>%
mutate(term = case_when(
term == "Political Discussion" ~ 1,
term == "Newness" ~ 2,
term == "Similarity" ~ 3),
term = factor(term,
levels = 1:3,
labels = c(
"Political Discussion",
"Newness",
"Similarity"
))) %>%
ggplot(aes(y = est.std, x = dep_var, shape = fct_rev(value))) +
geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)), position = position_dodge(width = 0.5)) +
geom_point(aes(colour = fct_rev(value)),
position = position_dodge(width = 0.5), size = 2) +
geom_hline(yintercept = 0) +
scale_colour_viridis(discrete = T,
option = "D") +
facet_wrap(vars(term), ncol = 1) +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.x = element_blank(),
text = element_text(family = "sans", size = 12),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "bottom",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Path", x = "Estimate")
coef_between_three

#to jpg
ggsave(filename = "plots/results/riclpm_mod_coef_three_240820.pdf",
plot = coef_between_three,
dpi = 600,
width = 6,
height = 5)
Four groups
#Political discussion coefficients
coef_eu_m9 <- standardizedSolution(EU_model9_unconstrained_groups_constrained_lag_fit)
coef_cult_m9 <- standardizedSolution(cult_model9_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m9 <- standardizedSolution(inc_diff_model9_unconstrained_groups_constrained_lag_fit)
#extract coefficients from model
coefficients_m9 <-
rbind(
coef_eu_m9[c(68, 282, 496, 710), ],
coef_cult_m9[c(68, 282, 496, 710), ],
coef_incdiff_m9[c(68, 282, 496, 710), ]
) %>%
select(lhs, rhs, est.std, se)
#create list to store information
list_model_between_four <- list()
#store political discussion information
list_model_between_four[[1]] <- coefficients_m9 %>%
mutate(
term = "Political Discussion",
dep_var = c(
rep("EU-Integration", 4),
rep("Cultural Inclusion", 4),
rep("Income Equality", 4)
),
value = rep(c("4",
"3",
"2",
"1")
, 3)
)
#Newness coefficients
coef_eu_m10 <- standardizedSolution(EU_model10_unconstrained_groups_constrained_lag_fit)
coef_cult_m10 <- standardizedSolution(cult_model10_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m10 <- standardizedSolution(inc_diff_model10_unconstrained_groups_constrained_lag_fit)
#extract coefficients from model
coefficients_m10 <-
rbind(
coef_eu_m10[c(63, 260, 457, 654), ],
coef_cult_m10[c(63, 260, 457, 654), ],
coef_incdiff_m10[c(63, 260, 457, 654), ]
) %>%
select(lhs, rhs, est.std, se)
#store political discussion information
list_model_between_four[[2]] <- coefficients_m10 %>%
mutate(
term = "Newness",
dep_var = c(
rep("EU-Integration", 4),
rep("Cultural Inclusion", 4),
rep("Income Equality", 4)
),
value = rep(c("4",
"3",
"2",
"1")
, 3)
)
## Similarity coefficients
coef_eu_m11 <- standardizedSolution(EU_model11_unconstrained_groups_constrained_lag_fit)
coef_cult_m11 <- standardizedSolution(cult_model11_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m11 <- standardizedSolution(inc_diff_model11_unconstrained_groups_constrained_lag_fit)
#extract coefficients from model
coefficients_m11 <-
rbind(
coef_eu_m11[c(68, 282, 496, 710), ],
coef_cult_m11[c(68, 282, 496, 710), ],
coef_incdiff_m11[c(68, 282, 496, 710), ]
) %>%
select(lhs, rhs, est.std, se)
#store political discussion information
list_model_between_four[[3]] <- coefficients_m11 %>%
mutate(
term = "Similarity",
dep_var = c(
rep("EU-Integration", 4),
rep("Cultural Inclusion", 4),
rep("Income Equality", 4)
),
value = rep(c("4",
"3",
"2",
"1")
, 3)
)
#create plot
coef_between_four <- list_model_between_four %>%
rbindlist() %>%
mutate(term = case_when(
term == "Political Discussion" ~ 1,
term == "Newness" ~ 2,
term == "Similarity" ~ 3),
term = factor(term,
levels = 1:3,
labels = c(
"Political Discussion",
"Newness",
"Similarity"
))) %>%
ggplot(aes(y = est.std, x = dep_var, shape = value)) +
geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)), position = position_dodge(width = 0.5)) +
geom_point(aes(colour = value),
position = position_dodge(width = 0.5), size = 2) +
geom_hline(yintercept = 0) +
scale_colour_viridis(discrete = T,
option = "D") +
facet_wrap(vars(term), ncol = 1) +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.x = element_blank(),
text = element_text(family = "sans", size = 12),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "bottom",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Path", x = "Estimate")
coef_between_four

ggsave(filename = "plots/results/riclpm_mod_coef_four_240820.pdf",
plot = coef_between_four,
dpi = 600,
width = 6,
height = 5)
LISS length variable
coef_eu_m16 <- standardizedSolution(EU_model16_unconstrained_groups_constrained_lag_fit)
coef_cult_m16 <- standardizedSolution(cult_model16_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m16 <- standardizedSolution(inc_diff_model16_unconstrained_groups_constrained_lag_fit)
coefficients_m16 <- rbind(coef_eu_m16[c(63,260),], coef_cult_m16[c(63,260),], coef_incdiff_m16[c(63,260),]) %>%
select(lhs, rhs, est.std, se) %>%
mutate(term = "Relationship Length",
dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion", "Cultural Inclusion", "Income Equality","Income Equality"),
value = c("low","high", "low","high", "low","high"))
#create plot
coef_between_two_robnewness <- coefficients_m16 %>%
ggplot(aes(y = est.std, x = dep_var, shape = value)) +
geom_hline(yintercept = 0) +
geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)),
position = position_dodge(width = 0.5)) +
geom_point(aes(colour = value),
position = position_dodge(width = 0.5), size = 2) +
scale_colour_viridis(discrete = T,
option = "D") +
facet_wrap(vars(term), ncol = 1) +
theme(panel.background = element_rect(fill = "#FFFFFF"),
plot.background = element_rect(fill = "#FFFFFF"),
panel.grid = element_line(colour = "grey"),
panel.grid.major.x = element_blank(),
text = element_text(family = "sans", size = 12),
strip.background = element_rect(fill = "#A9A9A9"),
panel.grid.minor = element_blank(),
legend.position = "bottom",
legend.title = element_blank(),
legend.background = element_rect(fill = "#FFFFFF"),
legend.key = element_rect(fill = "#FFFFFF")) +
labs(y = "Estimate", x = "Dependent variable")
coef_between_two_robnewness
-1.png)
#extract plot
#to jpg
ggsave(filename = "plots/results/riclpm_mod_robnew_coef_240820.jpg",plot = coef_between_two, dpi = 600, width = 4, height = 4)
---
title: "Analysis: figures and tables"
author: "Thijmen Jeroense"
ddate: "Last compiled on `r format(Sys.time(), '%d %B, %Y')`"
output:
  html_document:
    toc: TRUE
    toc_depth: 4
    toc_float: TRUE
    code_folding: hide
    code_download: TRUE
editor_options: 
  chunk_output_type: console
---

```{r setup, include=FALSE}
knitr::opts_chunk$set(cache = TRUE, message = FALSE, warning = FALSE, results = "asis",
                      fig.align = "center")
```

# Goal

Recreate results. 

# Set up and data import

```{r libraries and data import}
#library
library(tidyverse)
library(lavaan)
library(data.table)
library(viridis)
library(foreach)

#data
load("results/riclpm/24-08-20_lavaan-moderation-results.Rdata")
load("results/riclpm/240816_lavaan-main-results.Rdata")

```

# Main effects coefficient plot

Colour version

```{r Hypo 1 colour}
#extract standardized coefficients from models
coef_eu_m1 <- standardizedSolution(main_lavaan_results$`Main lavaan results`[[1]][[2]])
coef_cult_m1 <- standardizedSolution(main_lavaan_results$`Main lavaan results`[[2]][[2]])
coef_incdiff_m1 <- standardizedSolution(main_lavaan_results$`Main lavaan results`[[3]][[2]])

#select influence and selection coefficients
df_influence <- rbind(coef_cult_m1[68,], coef_eu_m1[68,], coef_incdiff_m1[68,])
df_selection <- rbind(coef_cult_m1[87,], coef_eu_m1[87,], coef_incdiff_m1[87,])
df_stability_att <- rbind(coef_cult_m1[67,], coef_eu_m1[67,], coef_incdiff_m1[67,])
df_stability_educ <- rbind(coef_cult_m1[88,], coef_eu_m1[88,], coef_incdiff_m1[88,])


#create list to store model dfs in
list_model <- list()

list_model[[1]] <- df_influence %>%
  select(lhs, rhs, est.std, se) %>%
  rename(dep_var = lhs, indep_var = rhs) %>%
  mutate(term = 3)

list_model[[2]] <- df_selection %>%
  select(lhs, rhs, est.std, se) %>%
  rename(dep_var = lhs, indep_var = rhs) %>%
  mutate(term = 2)

list_model[[3]] <- df_stability_att %>%
  select(lhs, rhs, est.std, se) %>%
  rename(dep_var = lhs, indep_var = rhs) %>%
  mutate(term = 1)

list_model[[4]] <- df_stability_educ %>%
  select(lhs, rhs, est.std, se) %>%
  rename(dep_var = lhs, indep_var = rhs) %>%
  mutate(term = 1)

#create coef plot
coef_plot_hypo1 <- list_model %>%
  rbindlist() %>%
  filter(term >1) %>%
  mutate(model = c(1,2,3,1,2,3),
         model = factor(model, labels = c("Cultural inclusion","EU integraton", "Income equality"), levels = 1:3),
         dep_var = ifelse(dep_var == "wcult_2", "Cultural Inclusion", dep_var),
         dep_var = ifelse(dep_var == "weu_2", "EU Integration", dep_var),
         dep_var = ifelse(dep_var == "wFeduc_a_2", "CDN Education", dep_var),
         dep_var = ifelse(dep_var == "winc_diff_2", "Income Equality", dep_var),
         term = factor(term, labels = c("Educational \n influence", "Selection"), levels = c(3,2))) %>%
  ggplot(aes(x = est.std, y = term, shape = term)) +
    geom_vline(xintercept = 0) +
  geom_linerange(aes(xmin = est.std - (se*1.96), xmax = est.std + (se*1.96)), position = position_dodge(width = 0.9)) +
  geom_point(aes(colour = term),
             position = position_dodge(width = 0.9), size = 2) +
  facet_wrap(vars(model), ncol = 1) +
  scale_colour_viridis(discrete = T,
                       option = "D")  +
  theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.y = element_blank(),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "none",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Path", x = "Standardized Estimate")

#save plot
ggsave(plot = coef_plot_hypo1, 
        file = "plots/results/riclpm_hypo1_coef_240924.eps",
        dpi = 600, 
       width = 5, 
       height = 4)
```

```{r}
coef_plot_hypo1
```


Black and white version

```{r bw hypo 1}
#save bw version
coef_plot_hypo1_bw <- list_model %>%
  rbindlist() %>%
  filter(term >1) %>%
  mutate(model = c(1,2,3,1,2,3),
         model = factor(model, labels = c("Cultural inclusion","EU integraton", "Income equality"), levels = 1:3),
         dep_var = ifelse(dep_var == "wcult_2", "Cultural Inclusion", dep_var),
         dep_var = ifelse(dep_var == "weu_2", "EU Integration", dep_var),
         dep_var = ifelse(dep_var == "wFeduc_a_2", "CDN Education", dep_var),
         dep_var = ifelse(dep_var == "winc_diff_2", "Income Equality", dep_var),
         term = factor(term, labels = c("Educational \n influence", "Selection"), levels = c(3,2))) %>%
  ggplot(aes(x = est.std, y = term, shape = term)) +
    geom_vline(xintercept = 0) +
  geom_linerange(aes(xmin = est.std - (se*1.96), xmax = est.std + (se*1.96)), position = position_dodge(width = 0.9)) +
  geom_point(aes(colour = term),
             position = position_dodge(width = 0.9), size = 2) +
  facet_wrap(vars(model), ncol = 1) +
  scale_colour_grey()  +
  theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.y = element_blank(),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "none",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Path", x = "Standardized Estimate")

#save plot
ggsave(plot = coef_plot_hypo1_bw, 
        file = "plots/results/riclpm_hypo1_coef_bw_240924.eps",
        dpi = 600, 
       width = 5, 
       height = 4)


#export data for a table
 table1 <- list_model %>%
   rbindlist() 
 
 write_csv(table1, file = "output_raw/results/24-08-16_table1.csv")

#create coef plot for appendix
coef_plot_hypo1_appendix <- list_model %>%
  rbindlist() %>%
  filter(term >1) %>%
  mutate(model = c(1,2,3,1,2,3),
         model = factor(model, labels = c("Cultural inclusion","EU integraton", "Income equality"), levels = 1:3),
         dep_var = ifelse(dep_var == "wcult_2", "Cultural Inclusion", dep_var),
         dep_var = ifelse(dep_var == "weu_2", "EU Integration", dep_var),
         dep_var = ifelse(dep_var == "wFeduc_a_2", "CDN Education", dep_var),
         dep_var = ifelse(dep_var == "winc_diff_2", "Income Equality", dep_var),
         term = factor(term, labels = c("Educational \n influence", "Selection"), levels = c(3,2))) %>%
  ggplot(aes(x = est.std, y = term, shape = term)) +
    geom_vline(xintercept = 0) +
  geom_linerange(aes(xmin = est.std - (se*1.96), xmax = est.std + (se*1.96)), position = position_dodge(width = 0.9)) +
  geom_point(aes(colour = term),
             position = position_dodge(width = 0.9), size = 2) +
  facet_wrap(vars(model), ncol = 1) +
  scale_x_continuous(limits = c(-0.1, 0.1)) +
  scale_colour_viridis(discrete = T,
                       option = "D")  +
  theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.y = element_blank(),
        text = element_text(family = "sans", size = 12),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "none",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Path", x = "Standardized Estimate")
 
#save plot
ggsave(plot = coef_plot_hypo1_appendix, 
        file = "plots/results/coef_plot_hypo1_appendix.jpg",
        dpi = 600, width = 5, height = 4)

```

```{r}
coef_plot_hypo1_bw
```


Extract fit measures

```{r fit measures extract}
#create list with the m1 models
model_list_m1 <- list(main_lavaan_results$`Main lavaan results`[[1]][[2]],
                      main_lavaan_results$`Main lavaan results`[[2]][[2]],
                      main_lavaan_results$`Main lavaan results`[[3]][[2]]) 


#create result list
gof_extracted_m1 <-list()

#create loop to extract information
for (i in 1:length(model_list_m1)) { #i = EU_model6_unconstrained_groups_constrained_lag_fit
  fit_vector <- lavInspect(model_list_m1[[i]], what = "fit")
  
  fit_model <- fit_vector[c("rmsea", "tli", "cfi", "srmr", "bic", "aic", "chisq", "df")] %>%
    t() %>%
    as.data.frame() %>% 
    mutate(dep_var = c("EU-integration", 
                       "Cultural inclusion", 
                       "Income equality")[[i]])
  
  gof_extracted_m1[[i]] <- fit_model  
}

gof_extracted_m1 <- gof_extracted_m1 %>%
  rbindlist()

write_csv(gof_extracted_m1, file = "output_raw/results/24-08-16_gof_table_m1.csv")



```

# Moderation effects

## Two groups

Colour version

```{r between interactions (2 groups)}
coef_eu_m6 <- standardizedSolution(EU_model6_unconstrained_groups_constrained_lag_fit)
coef_cult_m6 <- standardizedSolution(cult_model6_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m6 <- standardizedSolution(inc_diff_model6_unconstrained_groups_constrained_lag_fit)

coefficients_m6 <- rbind(coef_eu_m6[c(68,282),], coef_cult_m6[c(68,282),], coef_incdiff_m6[c(68,282),]) %>%
  select(lhs, rhs, est.std, se)


list_model_between_two <- list()

list_model_between_two[[1]] <- coefficients_m6 %>%
  mutate(term = "Political Discussion",
         dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion",  "Cultural Inclusion", "Income Equality","Income Equality"),
         value = c("high", "low","high", "low","high", "low"))


## newness
coef_eu_m7 <- standardizedSolution(EU_model7_unconstrained_groups_constrained_lag_fit)
coef_cult_m7 <- standardizedSolution(cult_model7_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m7 <- standardizedSolution(inc_diff_model7_unconstrained_groups_constrained_lag_fit)

coefficients_m7 <- rbind(coef_eu_m7[c(63,260),], coef_cult_m7[c(63,260),], coef_incdiff_m7[c(63,260),]) %>%
  select(lhs, rhs, est.std, se)


list_model_between_two[[2]] <- coefficients_m7 %>%
  mutate(term = "Newness",
         dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion",  "Cultural Inclusion", "Income Equality","Income Equality"),
         value = c("high", "low","high", "low","high", "low"))

## similarity
coef_eu_m8 <- standardizedSolution(EU_model8_unconstrained_groups_constrained_lag_fit)
coef_cult_m8 <- standardizedSolution(cult_model8_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m8 <- standardizedSolution(inc_diff_model8_unconstrained_groups_constrained_lag_fit)

coefficients_m8 <- rbind(coef_eu_m8[c(68,282),], coef_cult_m8[c(68,282),], coef_incdiff_m8[c(68,282),]) %>%
  select(lhs, rhs, est.std, se)

list_model_between_two[[3]] <- coefficients_m8 %>%
  mutate(term = "Similarity",
         dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion",  "Cultural Inclusion", "Income Equality","Income Equality"),
         value = c("low", "high","low", "high","low", "high")) 

#create plot
coef_between_two <- list_model_between_two %>%
  rbindlist() %>%
  mutate(term = case_when(
    term == "Political Discussion" ~ 1,
    term == "Newness" ~ 2,
    term == "Similarity" ~ 3),
    term = factor(term, 
                  levels = 1:3,
                  labels = c(
                    "Political Discussion",
                    "Newness",
                    "Similarity"
                  ))) %>% 
  ggplot(aes(y = est.std, x = dep_var, shape = value)) +
  geom_hline(yintercept = 0) +
  geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)),
                 position = position_dodge(width = 0.5)) +
    geom_point(aes(colour = value),
             position = position_dodge(width = 0.5), size = 2) +
  scale_colour_viridis(discrete = T,
                       option = "D") +
  facet_wrap(vars(term), ncol = 1) +
   theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.x = element_blank(),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "bottom",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Estimate", x = "Dependent variable")

coef_between_two

#extract plot
#to eps
ggsave(filename = "plots/results/riclpm_mod_coef_240820.eps",
       plot = coef_between_two,
       dpi = 600, 
       width = 5, 
       height = 5)


#export data for table two
table2 <- list_model_between_two %>%
  rbindlist()

write_csv(table2, file = "output_raw/results/2024-08-20_table2.csv")

```

Black and white version

```{r coef2 bw plot}
# black and white plot
#create plot
coef_between_two_bw <- list_model_between_two %>%
  rbindlist() %>%
  mutate(term = case_when(
    term == "Political Discussion" ~ 1,
    term == "Newness" ~ 2,
    term == "Similarity" ~ 3),
    term = factor(term, 
                  levels = 1:3,
                  labels = c(
                    "Political Discussion",
                    "Newness",
                    "Similarity"
                  ))) %>% 
  ggplot(aes(y = est.std, x = dep_var, shape = value)) +
  geom_hline(yintercept = 0) +
  geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)),
                 position = position_dodge(width = 0.5)) +
    geom_point(aes(colour = value),
             position = position_dodge(width = 0.5), size = 2) +
  scale_colour_grey() +
  facet_wrap(vars(term), ncol = 1) +
   theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.x = element_blank(),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "bottom",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Estimate", x = "Dependent variable")

coef_between_two_bw

#extract plot
#to eps
ggsave(filename = "plots/results/riclpm_mod_coef_bw_240820.eps",
       plot = coef_between_two_bw,
       dpi = 600, 
       width = 5, 
       height = 5)

```

### GOF stat table

```{r gof stat table}

if(!file.exists("output_raw/results/2024-08-20_gof_table2.csv")){
gof_list <- list(EU_model6_unconstrained_groups_constrained_lag_fit,
                 cult_model6_unconstrained_groups_constrained_lag_fit,
                 inc_diff_model6_unconstrained_groups_constrained_lag_fit,
                 EU_model7_unconstrained_groups_constrained_lag_fit,
                 cult_model7_unconstrained_groups_constrained_lag_fit,
                 inc_diff_model7_unconstrained_groups_constrained_lag_fit,
                 EU_model8_unconstrained_groups_constrained_lag_fit,
                 cult_model8_unconstrained_groups_constrained_lag_fit,
                 inc_diff_model8_unconstrained_groups_constrained_lag_fit)

gof_extracted <- list()

for (i in 1:length(gof_list)) { #i = EU_model6_unconstrained_groups_constrained_lag_fit
  fit_vector <- lavInspect(gof_list[[i]], what = "fit")
  
  fit_model <- fit_vector[c("rmsea", "tli", "cfi", "srmr", "bic", "aic", "chisq", "df")] %>%
    t() %>%
    as.data.frame()
  
  gof_extracted[[i]] <- fit_model  
}

gof_extracted <- gof_extracted %>%
  rbindlist()

write_csv(gof_extracted, file = "output_raw/results/2024-08-20_gof_table2.csv")
} else{
  gof_extracted <- read.csv("output_raw/results/2024-08-20_gof_table2.csv")
}

```


## Likelihood Ratio Test table

```{r fit table}
anova_list <- list()

#export anova results
anova_list[[1]] <- lavTestLRT(EU_model6_unconstrained_groups_constrained_lag_fit, EU_model6_constrained_lag_groups_fit)

anova_list[[2]] <- lavTestLRT(cult_model6_unconstrained_groups_constrained_lag_fit, cult_model6_constrained_lag_groups_fit)

anova_list[[3]] <- lavTestLRT(inc_diff_model6_unconstrained_groups_constrained_lag_fit, inc_diff_model6_constrained_lag_groups_fit)

anova_list[[4]] <- lavTestLRT(EU_model7_unconstrained_groups_constrained_lag_fit, EU_model7_constrained_lag_groups_fit)

anova_list[[5]] <- lavTestLRT(cult_model7_unconstrained_groups_constrained_lag_fit, cult_model7_constrained_lag_groups_fit)

anova_list[[6]] <- lavTestLRT(inc_diff_model7_unconstrained_groups_constrained_lag_fit, inc_diff_model7_constrained_lag_groups_fit)

anova_list[[7]] <- lavTestLRT(EU_model8_unconstrained_groups_constrained_lag_fit, EU_model8_constrained_lag_groups_fit)

anova_list[[8]] <- lavTestLRT(cult_model8_unconstrained_groups_constrained_lag_fit, cult_model8_constrained_lag_groups_fit)

anova_list[[9]] <- lavTestLRT(inc_diff_model8_unconstrained_groups_constrained_lag_fit, inc_diff_model8_constrained_lag_groups_fit)


anova_results <- anova_list %>%
  rbindlist()

write_csv(anova_results, "output_raw/results/2024-08-20_anova_table2.csv")
```

## Descriptive statistics table

```{r descriptive statistics}
#create descriptive table
desstats <- MyData %>%
  select(starts_with("eu_"),
         matches("^cult_[[:digit:]]"),
         starts_with("inc_dif"),
         starts_with("Feduc"),
         starts_with("Fave"),
         starts_with("Fpol"),
         starts_with("Fsim"),
         starts_with("Frl"),
         starts_with("between_")) %>% 
  psych::describe() %>% 
  select(-1, -trimmed, -mad, -se) %>%
  round(.,3) %>%
  mutate(Variables = rownames(.)) %>% 
  tibble() %>% 
  select(10, 1:9)


write_csv(desstats, file = "output_raw/results/2023-08-20_desstats_table.csv")

```

# Robustness

## Three groups

```{r three groups}
#Political discussion coefficients
coef_eu_m12 <- standardizedSolution(EU_model12_unconstrained_groups_constrained_lag_fit)
coef_cult_m12 <- standardizedSolution(cult_model12_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m12 <- standardizedSolution(inc_diff_model12_unconstrained_groups_constrained_lag_fit)

#extract coefficients from model
coefficients_m12 <-
  rbind(
    coef_eu_m12[c(68, 282, 496), ], 
    coef_cult_m12[c(68, 282, 496), ], 
    coef_incdiff_m12[c(68, 282, 496), ]
    ) %>%
  select(lhs, rhs, est.std, se)


#create list to store information
list_model_between_three <- list()

#store political discussion information
list_model_between_three[[1]] <- coefficients_m12 %>%
  mutate(
    term = "Political Discussion",
    dep_var = c(
      rep("EU-Integration", 3),
      rep("Cultural Inclusion", 3),
      rep("Income Equality", 3)
    ),
    value = rep(c(3:1)
                , 3)
  )

#Newness coefficients
coef_eu_m13 <- standardizedSolution(EU_model13_unconstrained_groups_constrained_lag_fit)
coef_cult_m13 <- standardizedSolution(cult_model13_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m13 <- standardizedSolution(inc_diff_model13_unconstrained_groups_constrained_lag_fit)

#extract coefficients from model
coefficients_m13 <-
  rbind(
    coef_eu_m13[c(63, 260, 457), ], 
    coef_cult_m13[c(63, 260, 457), ], 
    coef_incdiff_m13[c(63, 260, 457), ]
    ) %>%
  select(lhs, rhs, est.std, se)

#store political discussion information
list_model_between_three[[2]] <- coefficients_m13 %>%
  mutate(
    term = "Newness",
    dep_var = c(
      rep("EU-Integration", 3),
      rep("Cultural Inclusion", 3),
      rep("Income Equality", 3)
    ),
    value = rep(c(3:1)
                , 3)
  )

## Similarity coefficients
coef_eu_m14 <- standardizedSolution(EU_model14_unconstrained_groups_constrained_lag_fit)
coef_cult_m14 <- standardizedSolution(cult_model14_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m14 <- standardizedSolution(inc_diff_model14_unconstrained_groups_constrained_lag_fit)

#extract coefficients from model
coefficients_m14 <-
  rbind(
    coef_eu_m14[c(68, 282, 496), ], 
    coef_cult_m14[c(68, 282, 496), ], 
    coef_incdiff_m14[c(68, 282, 496), ]
    ) %>%
  select(lhs, rhs, est.std, se)

#store political discussion information
list_model_between_three[[3]] <- coefficients_m14 %>%
  mutate(
    term = "Similarity",
    dep_var = c(
      rep("EU-Integration", 3),
      rep("Cultural Inclusion", 3),
      rep("Income Equality", 3)
    ),
    value = rep(c(3:1)
                , 3)
  )

#create plot
coef_between_three <- list_model_between_three %>%
  rbindlist() %>%
  mutate(value = factor(value,
                        levels = 3:1,
                        labels = c("+1SD",
                  "within 1 SD",
                  "-1SD"))) %>% 
    mutate(term = case_when(
    term == "Political Discussion" ~ 1,
    term == "Newness" ~ 2,
    term == "Similarity" ~ 3),
    term = factor(term, 
                  levels = 1:3,
                  labels = c(
                    "Political Discussion",
                    "Newness",
                    "Similarity"
                  ))) %>%
  ggplot(aes(y = est.std, x = dep_var, shape = fct_rev(value))) +
  geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)), position = position_dodge(width = 0.5)) +
    geom_point(aes(colour = fct_rev(value)),
             position = position_dodge(width = 0.5), size = 2) +
  geom_hline(yintercept = 0) +
  scale_colour_viridis(discrete = T,
                       option = "D") +
  facet_wrap(vars(term), ncol = 1) +
   theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.x = element_blank(),
        text = element_text(family = "sans", size = 12),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "bottom",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Path", x = "Estimate")

coef_between_three

#to jpg
ggsave(filename = "plots/results/riclpm_mod_coef_three_240820.pdf",
       plot = coef_between_three,
       dpi = 600, 
       width = 6, 
       height = 5)
```

## Four groups

```{r four groups}
#Political discussion coefficients
coef_eu_m9 <- standardizedSolution(EU_model9_unconstrained_groups_constrained_lag_fit)
coef_cult_m9 <- standardizedSolution(cult_model9_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m9 <- standardizedSolution(inc_diff_model9_unconstrained_groups_constrained_lag_fit)

#extract coefficients from model
coefficients_m9 <-
  rbind(
    coef_eu_m9[c(68, 282, 496, 710), ], 
    coef_cult_m9[c(68, 282, 496, 710), ], 
    coef_incdiff_m9[c(68, 282, 496, 710), ]
    ) %>%
  select(lhs, rhs, est.std, se)


#create list to store information
list_model_between_four <- list()

#store political discussion information
list_model_between_four[[1]] <- coefficients_m9 %>%
  mutate(
    term = "Political Discussion",
    dep_var = c(
      rep("EU-Integration", 4),
      rep("Cultural Inclusion", 4),
      rep("Income Equality", 4)
    ),
    value = rep(c("4",
                  "3",
                  "2",
                  "1")
                , 3)
  )

#Newness coefficients
coef_eu_m10 <- standardizedSolution(EU_model10_unconstrained_groups_constrained_lag_fit)
coef_cult_m10 <- standardizedSolution(cult_model10_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m10 <- standardizedSolution(inc_diff_model10_unconstrained_groups_constrained_lag_fit)

#extract coefficients from model
coefficients_m10 <-
  rbind(
    coef_eu_m10[c(63, 260, 457, 654), ], 
    coef_cult_m10[c(63, 260, 457, 654), ], 
    coef_incdiff_m10[c(63, 260, 457, 654), ]
    ) %>%
  select(lhs, rhs, est.std, se)

#store political discussion information
list_model_between_four[[2]] <- coefficients_m10 %>%
  mutate(
    term = "Newness",
    dep_var = c(
      rep("EU-Integration", 4),
      rep("Cultural Inclusion", 4),
      rep("Income Equality", 4)
    ),
    value = rep(c("4",
                  "3",
                  "2",
                  "1")
                , 3)
  )

## Similarity coefficients
coef_eu_m11 <- standardizedSolution(EU_model11_unconstrained_groups_constrained_lag_fit)
coef_cult_m11 <- standardizedSolution(cult_model11_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m11 <- standardizedSolution(inc_diff_model11_unconstrained_groups_constrained_lag_fit)

#extract coefficients from model
coefficients_m11 <-
  rbind(
    coef_eu_m11[c(68, 282, 496, 710), ], 
    coef_cult_m11[c(68, 282, 496, 710), ], 
    coef_incdiff_m11[c(68, 282, 496, 710), ]
    ) %>%
  select(lhs, rhs, est.std, se)

#store political discussion information
list_model_between_four[[3]] <- coefficients_m11 %>%
  mutate(
    term = "Similarity",
    dep_var = c(
      rep("EU-Integration", 4),
      rep("Cultural Inclusion", 4),
      rep("Income Equality", 4)
    ),
    value = rep(c("4",
                  "3",
                  "2",
                  "1")
                , 3)
  )

#create plot
coef_between_four <- list_model_between_four %>%
  rbindlist() %>%
    mutate(term = case_when(
    term == "Political Discussion" ~ 1,
    term == "Newness" ~ 2,
    term == "Similarity" ~ 3),
    term = factor(term, 
                  levels = 1:3,
                  labels = c(
                    "Political Discussion",
                    "Newness",
                    "Similarity"
                  ))) %>%
  ggplot(aes(y = est.std, x = dep_var, shape = value)) +
  geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)), position = position_dodge(width = 0.5)) +
    geom_point(aes(colour = value),
             position = position_dodge(width = 0.5), size = 2) +
  geom_hline(yintercept = 0) +
  scale_colour_viridis(discrete = T,
                       option = "D") +
  facet_wrap(vars(term), ncol = 1) +
   theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.x = element_blank(),
        text = element_text(family = "sans", size = 12),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "bottom",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Path", x = "Estimate")

coef_between_four

ggsave(filename = "plots/results/riclpm_mod_coef_four_240820.pdf",
       plot = coef_between_four,
       dpi = 600, 
       width = 6, 
       height = 5)

```

## LISS length variable

```{r between interaction newness (2 groups)}
coef_eu_m16 <- standardizedSolution(EU_model16_unconstrained_groups_constrained_lag_fit)
coef_cult_m16 <- standardizedSolution(cult_model16_unconstrained_groups_constrained_lag_fit)
coef_incdiff_m16 <- standardizedSolution(inc_diff_model16_unconstrained_groups_constrained_lag_fit)

coefficients_m16 <- rbind(coef_eu_m16[c(63,260),], coef_cult_m16[c(63,260),], coef_incdiff_m16[c(63,260),]) %>%
  select(lhs, rhs, est.std, se) %>%
  mutate(term = "Relationship Length",
         dep_var = c("EU-Integration","EU-Integration", "Cultural Inclusion",  "Cultural Inclusion", "Income Equality","Income Equality"),
         value = c("low","high", "low","high", "low","high"))

#create plot
coef_between_two_robnewness <- coefficients_m16 %>%
  ggplot(aes(y = est.std, x = dep_var, shape = value)) +
  geom_hline(yintercept = 0) +
  geom_linerange(aes(ymin = est.std - (se*1.96), ymax = est.std + (se*1.96)),
                 position = position_dodge(width = 0.5)) +
    geom_point(aes(colour = value),
             position = position_dodge(width = 0.5), size = 2) +
  scale_colour_viridis(discrete = T,
                       option = "D") +
  facet_wrap(vars(term), ncol = 1) +
   theme(panel.background = element_rect(fill = "#FFFFFF"),
        plot.background = element_rect(fill = "#FFFFFF"),
        panel.grid = element_line(colour = "grey"),
        panel.grid.major.x = element_blank(),
        text = element_text(family = "sans", size = 12),
        strip.background = element_rect(fill = "#A9A9A9"),
        panel.grid.minor = element_blank(),
        legend.position = "bottom",
        legend.title = element_blank(),
        legend.background = element_rect(fill = "#FFFFFF"),
        legend.key = element_rect(fill = "#FFFFFF")) +
  labs(y = "Estimate", x = "Dependent variable")

coef_between_two_robnewness

#extract plot
#to jpg
ggsave(filename = "plots/results/riclpm_mod_robnew_coef_240820.jpg",plot = coef_between_two, dpi = 600, width = 4, height = 4)

```

