Abrir las bases de datos.
load("datos.rdata")
load("segregacion2017.rdata")
Unir bases de datos y dar un poco de orden a las variables.
EC2016 <- select(EC2016, SEXO, EDAD, VICTIMIZACION, COMUNA_15R, ev.policial,)
EC2016$SEXO <- recode(EC2016$SEXO, 'HOMBRE' = "Hombre",
'MUJER' = "Mujer") #Recodificar
EC2016$SEXO <-droplevels(EC2016$SEXO) # Borrar niveles no usados
EC2016$EDAD <- as.numeric(EC2016$EDAD) #Pasar de character a numeric
EC2016$VICTIMIZACION <- recode(EC2016$VICTIMIZACION, '0. No' = "Si",
'1. Si' = "No") #Recodificar
EC2016$VICTIMIZACION <-droplevels(EC2016$VICTIMIZACION) # Borrar niveles no usados
BBDD <- merge(EC2016, indice ,by="COMUNA_15R")
Modelo nulo.
M0 <- lmer(ev.policial ~ 1 + (1 | COMUNA_15R)
, data = BBDD)
M1 <- lmer(ev.policial ~ 1 + SEXO + EDAD + VICTIMIZACION + (1 | COMUNA_15R)
, data = BBDD) #efectos fijos nivel 1
M2 <- lmer(ev.policial ~ 1 + SEXO + EDAD + VICTIMIZACION + IDC + IDS + (1 | COMUNA_15R)
, data = BBDD) # efectos fijos nivel 1 y 2
M3 <- lmer(ev.policial ~ 1 + SEXO + EDAD + VICTIMIZACION + IDC + IDS + IDC*IDS + (1 | COMUNA_15R)
, data = BBDD) # efectos fijos nivel 1 y 2 con interacción
Índice de correlación intraclase.
icc(M0) #0.087
## # Intraclass Correlation Coefficient
##
## Adjusted ICC: 0.087
## Conditional ICC: 0.087
Reportes
screenreg(list(M1, M2, M3))
##
## ========================================================================
## Model 1 Model 2 Model 3
## ------------------------------------------------------------------------
## (Intercept) 0.41 *** 0.47 *** 0.55 ***
## (0.01) (0.03) (0.04)
## SEXOMujer -0.00 -0.00 -0.00
## (0.00) (0.00) (0.00)
## EDAD 0.00 *** 0.00 *** 0.00 ***
## (0.00) (0.00) (0.00)
## VICTIMIZACIONNo -0.02 *** -0.02 *** -0.02 ***
## (0.00) (0.00) (0.00)
## IDC 0.04 -0.29
## (0.07) (0.15)
## IDS -0.20 *** -0.42 ***
## (0.05) (0.11)
## IDC:IDS 1.01 *
## (0.43)
## ------------------------------------------------------------------------
## AIC -29756.38 -29760.82 -29764.30
## BIC -29704.37 -29691.48 -29686.28
## Log Likelihood 14884.19 14888.41 14891.15
## Num. obs. 42965 42965 42965
## Num. groups: COMUNA_15R 63 63 63
## Var: COMUNA_15R (Intercept) 0.00 0.00 0.00
## Var: Residual 0.03 0.03 0.03
## ========================================================================
## *** p < 0.001; ** p < 0.01; * p < 0.05
texreg(list(M1, M2, M3))
##
## \begin{table}
## \begin{center}
## \begin{tabular}{l c c c}
## \hline
## & Model 1 & Model 2 & Model 3 \\
## \hline
## (Intercept) & $0.41^{***}$ & $0.47^{***}$ & $0.55^{***}$ \\
## & $(0.01)$ & $(0.03)$ & $(0.04)$ \\
## SEXOMujer & $-0.00$ & $-0.00$ & $-0.00$ \\
## & $(0.00)$ & $(0.00)$ & $(0.00)$ \\
## EDAD & $0.00^{***}$ & $0.00^{***}$ & $0.00^{***}$ \\
## & $(0.00)$ & $(0.00)$ & $(0.00)$ \\
## VICTIMIZACIONNo & $-0.02^{***}$ & $-0.02^{***}$ & $-0.02^{***}$ \\
## & $(0.00)$ & $(0.00)$ & $(0.00)$ \\
## IDC & & $0.04$ & $-0.29$ \\
## & & $(0.07)$ & $(0.15)$ \\
## IDS & & $-0.20^{***}$ & $-0.42^{***}$ \\
## & & $(0.05)$ & $(0.11)$ \\
## IDC:IDS & & & $1.01^{*}$ \\
## & & & $(0.43)$ \\
## \hline
## AIC & $-29756.38$ & $-29760.82$ & $-29764.30$ \\
## BIC & $-29704.37$ & $-29691.48$ & $-29686.28$ \\
## Log Likelihood & $14884.19$ & $14888.41$ & $14891.15$ \\
## Num. obs. & $42965$ & $42965$ & $42965$ \\
## Num. groups: COMUNA\_15R & $63$ & $63$ & $63$ \\
## Var: COMUNA\_15R (Intercept) & $0.00$ & $0.00$ & $0.00$ \\
## Var: Residual & $0.03$ & $0.03$ & $0.03$ \\
## \hline
## \multicolumn{4}{l}{\scriptsize{$^{***}p<0.001$; $^{**}p<0.01$; $^{*}p<0.05$}}
## \end{tabular}
## \caption{Statistical models}
## \label{table:coefficients}
## \end{center}
## \end{table}
g1 <- plot_model(M3, type = "pred", terms = "IDC")
g2 <- plot_model(M3, type = "pred", terms = "IDS")
g3 <- plot_model(M3, type = "pred", terms = c("IDC", "IDS"))
g1
g2
g3