R packages

if (!require(tidyverse)) install.packages("tidyverse")
if (!require(googlesheets4)) install.packages("googlesheets4")
if (!require(googledrive)) install.packages("googledrive")
if (!require(plotly)) install.packages("plotly")
if (!require(lme4)) install.packages("lme4")
if (!require(fitdistrplus)) install.packages("fitdistrplus")
if (!require(goft)) install.packages("goft")
if (!require(data.table)) install.packages("data.table")
if (!require(scales)) install.packages("scales")
if (!require(ggbreak)) install.packages("ggbreak")
if (!require(arm)) install.packages("arm")
if (!require(splines)) install.packages("splines")
if (!require(DT)) install.packages("DT")
if (!require(binom)) install.packages("binom")
##
library(DT)
library(binom)
library(splines)
library(arm)
library(ggbreak)
library(scales)
library(tidyverse)
library(googlesheets4)
library(googledrive)
library(plotly)
library(lme4)
library(fitdistrplus)
library(goft)
library(data.table)

Data

ss= "https://docs.google.com/spreadsheets/d/1fLePbF3flzafwVH_kOZh6o2_g5htf0nmrOB2TpSdZ_M/edit?usp=sharing"
hoja = "lico_1"
rango = "B2:I1188"
ss= "https://docs.google.com/spreadsheets/d/1fLePbF3flzafwVH_kOZh6o2_g5htf0nmrOB2TpSdZ_M/edit?usp=sharing"
hoja = 1
rango = "B2:I1188"
df <- read_sheet(ss,
                  sheet = hoja,
                  range = rango,
                  col_names = TRUE
                  )
✔ Reading from Copia de pesaje de pollos.
✔ Range ''lico_1'!B2:I1188'.
df <- data.frame(df)
df$g <- as.numeric(df$g)
df$grupo <- as.factor(df$grupo)
df$replica <- as.factor(df$replica)
df$pseudo.r.dia <- as.factor(df$pseudo.r.dia)
df$dia.grupo <- as.factor(df$dia.grupo)
df$dia.replica <- as.factor(df$dia.replica)
#########################
ss= "https://docs.google.com/spreadsheets/d/1fLePbF3flzafwVH_kOZh6o2_g5htf0nmrOB2TpSdZ_M/edit?usp=sharing"
hoja = 1
rango = "A1193:F1229"
df2 <- read_sheet(ss,
                  sheet = hoja,
                  range = rango,
                  col_names = TRUE
                  )
✔ Reading from Copia de pesaje de pollos.
✔ Range ''lico_1'!A1193:F1229'.
df2$grupo <- as.factor(df2$grupo)

Peso (g): Serie de tiempo

p <- ggplot(data= df,
            aes(x= dia, y= g)
            )
p <- p +
#  geom_boxplot( aes(col= pseudo.r), fill= NA,
 #              position = position_dodge(1),
  #             show.legend = FALSE) +
#   geom_point(aes(col= grupo), size = 1,
 #            position = position_jitterdodge(jitter.height = 0.01,
  #                                           jitter.width = 0.2,
   #                                          dodge.width = 1),
    #         show.legend = FALSE) +
  geom_smooth(aes(col=grupo),
              method = "glm", linewidth = 0.4,
              formula= y ~ bs(x, 3),
              method.args = list(family="gaussian"),
              show.legend = TRUE) +
  
  stat_summary(aes(fill= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.2,
               col= "darkslategray", linewidth = 0.9,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 1),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = "peso (g)",
       x= "dia",
       title = "Peso (g) de pollos .....") +
  scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
                     labels = levels(as.factor((df$dia))))
ggplotly(p)

Dias 21-35

df. <- df[df$dia>14,]
p <- ggplot(data= df.,
            aes(x= dia, y= g)
            )
p <- p +
  geom_boxplot( aes(col= pseudo.r.dia), fill= NA,
               position = position_dodge(6),
               show.legend = TRUE) +
   geom_point(aes(col= pseudo.r.dia), size = 1,
             position = position_jitterdodge(jitter.height = 0.01,
                                             jitter.width = 0.2,
                                             dodge.width = 6),
             show.legend = FALSE) +
#  stat_summary(aes(fill= pseudo.r.dia), fun.data = 'mean_cl_normal' , 
 #              geom = , size= 0.05, linewidth = 0.6,
  #             position = position_jitterdodge(jitter.height = 0,
   #                                            jitter.width = 0,
    #                                           dodge.width = 6),
     #          show.legend = FALSE) +
#  geom_smooth(aes(col=grupo),
 #             method = "glm", linewidth = 0.4,
  #            formula= y ~ bs(x, 3), se= FALSE,
   #           method.args = list(family="gaussian"),
    #          show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = "peso (g)",
       x= "dia",
       title = "Peso (g) de pollos .....") +
  scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
                     labels = levels(as.factor((df$dia))))
#ggplotly(p)
p

COVARIANZA : GRUPO X DIA

mod1 <-lm(formula = g ~ grupo * dia ,
           #family = gaussian,
           data = df)

summary(mod1)

Call:
lm(formula = g ~ grupo * dia, data = df)

Residuals:
    Min      1Q  Median      3Q     Max 
-420.75 -149.74  -31.98  150.47  750.49 

Coefficients:
             Estimate Std. Error t value Pr(>|t|)    
(Intercept) -268.2086    13.0008 -20.630   <2e-16 ***
grupoE       -17.6211    18.4379  -0.956   0.3394    
dia           65.5620     0.6739  97.292   <2e-16 ***
grupoE:dia     2.1607     0.9652   2.239   0.0254 *  
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Residual standard error: 178.6 on 1182 degrees of freedom
Multiple R-squared:  0.9416,    Adjusted R-squared:  0.9415 
F-statistic:  6357 on 3 and 1182 DF,  p-value: < 2.2e-16
  • La pendiente de aumento de peso (positiva) es mayor para el grupo experimental que para el control. Esto se evidencia por la interacción positiva en el glm arriba. Incluso tomando en cuenta el efecto aleatorio de los tres subgrupos por grupo (modelo con efectos aleatorios abajo), el patrón se mantiene.
mod2 <-lmer(formula = g ~ grupo * dia + (1|dia/replica),
           #family = gaussian,
           data = df)
boundary (singular) fit: see help('isSingular')
summary(mod2)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo * dia + (1 | dia/replica)
   Data: df

REML criterion at convergence: 14440.6

Scaled residuals: 
    Min      1Q  Median      3Q     Max 
-5.3950 -0.2567 -0.0221  0.2312  5.5860 

Random effects:
 Groups      Name        Variance Std.Dev.
 replica:dia (Intercept)     0      0.0   
 dia         (Intercept) 28086    167.6   
 Residual                11203    105.8   
Number of obs: 1186, groups:  replica:dia, 21; dia, 7

Fixed effects:
             Estimate Std. Error t value
(Intercept) -273.9727   114.8050  -2.386
grupoE       -20.8032    10.9271  -1.904
dia           66.1618     5.7240  11.559
grupoE:dia     2.5071     0.5721   4.382

Correlation of Fixed Effects:
           (Intr) grupoE dia   
grupoE     -0.047              
dia        -0.833  0.041       
grupoE:dia  0.039 -0.827 -0.049
optimizer (nloptwrap) convergence code: 0 (OK)
boundary (singular) fit: see help('isSingular')
##################################
p <- ggplot(data= df,
            aes(x= dia, y= g)
            )
p <- p +
  geom_boxplot( aes(col= dia.grupo), fill= NA,
               position = position_dodge(1),
               show.legend = TRUE) +
#  geom_point(aes(col= dia.grupo), size = 0.7,
 #            position = position_jitterdodge(jitter.height = 0.01,
  #                                           jitter.width = 0.2,
   #                                          dodge.width = 1),
    #         show.legend = FALSE) +
  geom_smooth(aes(group=grupo),
              method = "lm", linewidth= 0.2,
              formula= y ~ bs(x, 3), se= FALSE,
              method.args = list(family="poisson"),
              show.legend = FALSE) +
  
  stat_summary(aes(fill= dia.grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.2,
               col= "darkslategray", linewidth = 0.9,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 1),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = "peso (g)",
       x= "dia",
       title = "Peso (g) de pollos .....") +
  scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
                     labels = levels(as.factor((df$dia))))
p

AOV (GLM) por DIA

DIA 1

dia = 1
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)
boundary (singular) fit: see help('isSingular')
summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 790.3

Scaled residuals: 
    Min      1Q  Median      3Q     Max 
-2.2708 -0.8206  0.2154  0.8419  1.8028 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept) 0.000    0.000   
 Residual             4.717    2.172   
Number of obs: 180, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept) 35.13222    0.22895 153.451
grupoE      -0.04778    0.32378  -0.148

Correlation of Fixed Effects:
       (Intr)
grupoE -0.707
optimizer (nloptwrap) convergence code: 0 (OK)
boundary (singular) fit: see help('isSingular')
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia", dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia", dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

DIA 7

dia = 7
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)
boundary (singular) fit: see help('isSingular')
summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 1555.3

Scaled residuals: 
     Min       1Q   Median       3Q      Max 
-2.49623 -0.66986  0.06682  0.68165  2.25275 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept)   0       0.00   
 Residual             347      18.63   
Number of obs: 180, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept)  177.803      1.963  90.555
grupoE        -8.845      2.777  -3.185

Correlation of Fixed Effects:
       (Intr)
grupoE -0.707
optimizer (nloptwrap) convergence code: 0 (OK)
boundary (singular) fit: see help('isSingular')
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia", dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia", dia)) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

DIA 11

dia = 11
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)
boundary (singular) fit: see help('isSingular')
summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 1672.2

Scaled residuals: 
     Min       1Q   Median       3Q      Max 
-2.18134 -0.71277  0.01036  0.62419  2.90324 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept)   0.0     0.00   
 Residual             669.3    25.87   
Number of obs: 180, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept)  292.292      2.727 107.185
grupoE        -6.837      3.857  -1.773

Correlation of Fixed Effects:
       (Intr)
grupoE -0.707
optimizer (nloptwrap) convergence code: 0 (OK)
boundary (singular) fit: see help('isSingular')
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

DIA 14

dia = 14
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)
boundary (singular) fit: see help('isSingular')
summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 1836.3

Scaled residuals: 
    Min      1Q  Median      3Q     Max 
-2.0417 -0.6040 -0.0234  0.6610  3.1837 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept)    0      0.00   
 Residual             1682     41.02   
Number of obs: 180, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept)  496.502      4.323 114.840
grupoE         7.938      6.114   1.298

Correlation of Fixed Effects:
       (Intr)
grupoE -0.707
optimizer (nloptwrap) convergence code: 0 (OK)
boundary (singular) fit: see help('isSingular')
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

DIA 21

dia = 21
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 2123.1

Scaled residuals: 
    Min      1Q  Median      3Q     Max 
-2.9771 -0.8093  0.0054  0.7608  2.4606 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept)   99.72   9.986  
 Residual             8961.76  94.667  
Number of obs: 179, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept)  1050.61      11.57  90.779
grupoE         26.11      14.15   1.845

Correlation of Fixed Effects:
       (Intr)
grupoE -0.615
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
  labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

DIA 28

dia = 28
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 1838.2

Scaled residuals: 
    Min      1Q  Median      3Q     Max 
-2.3974 -0.7758 -0.1284  0.8951  1.9984 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept)   184.2   13.57  
 Residual             22979.1  151.59  
Number of obs: 144, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept)  1594.82      19.21  83.006
grupoE         60.04      25.52   2.352

Correlation of Fixed Effects:
       (Intr)
grupoE -0.632
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
    labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

DIA 35

dia = 35
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)
boundary (singular) fit: see help('isSingular')
summary(mod1)
Linear mixed model fit by REML ['lmerMod']
Formula: g ~ grupo + (1 | replica)
   Data: df.

REML criterion at convergence: 1948.4

Scaled residuals: 
    Min      1Q  Median      3Q     Max 
-2.4249 -0.7270 -0.1096  0.8189  2.5071 

Random effects:
 Groups   Name        Variance Std.Dev.
 replica  (Intercept)     0      0.0   
 Residual             55268    235.1   
Number of obs: 143, groups:  replica, 3

Fixed effects:
            Estimate Std. Error t value
(Intercept)  2175.79      27.15  80.152
grupoE         69.76      39.37   1.772

Correlation of Fixed Effects:
       (Intr)
grupoE -0.690
optimizer (nloptwrap) convergence code: 0 (OK)
boundary (singular) fit: see help('isSingular')
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
  labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p

Mortalidad

#dia = 35
#df. <- df[df$dia==dia,]
### Pooled tables

## pooled by DIA
by_grupo <- df2 %>% group_by(grupo)
mort_by_grupo<- as.data.frame(by_grupo %>% summarise( muertes = sum(muertes), n = sum(n)))
#
by_dia <- df2 %>% group_by(d)
mort_by_dia<- as.data.frame(by_dia %>% summarise( muertes = sum(muertes), n = sum(n)))
#
by_grupo.dia <- df2 %>% group_by(d, grupo)
mort_by_grupo.dia <- as.data.frame(by_grupo.dia %>% summarise(muertes = sum(muertes), n= sum(n)))
`summarise()` has grouped output by 'd'. You can override using the `.groups`
argument.
mort_by_grupo.dia$Pr.mortal <- mort_by_grupo.dia$muertes/ 
  (mort_by_grupo.dia$muertes + mort_by_grupo.dia$n)

CIs <- binom.confint(x= mort_by_grupo.dia$muertes, n= mort_by_grupo.dia$n + mort_by_grupo.dia$muertes, methods="wilson")
mort_by_grupo.dia$lower <- CIs[,5]
mort_by_grupo.dia$upper<- CIs[,6]
datatable(mort_by_grupo.dia)

size= 3
width = 1

p <- ggplot(aes(x=d , y=Pr.mortal, 
                col=grupo, ymin = lower, ymax = upper), 
            data= mort_by_grupo.dia)
p <- p +
  geom_hline(yintercept = mort_by_grupo.dia$lower[9],
               linetype= "dashed", col="dark gray") +
  geom_point(position= position_dodge(width=width), 
               size=size) +
  geom_linerange(position = position_dodge(width=width)) +
  scale_x_continuous(n.breaks= 6,
                     breaks= c(1,7,11,21,28,35),
                     labels= levels(as.factor(mort_by_grupo.dia$d)),
                     name= "Día") +
  scale_y_continuous(n.breaks = 5, 
                     breaks=c(0, 0.25, 0.50,0.75, 1), limits = c(0,1),
                     labels=c("0%","25%", "50%", "75%", "100%"),
                     name= "Mortalidad (%)") +
  labs(title= "Mortalidad (%) de pollos (IC.95% de Wilson)") +
  ylim(0,0.5) +
  scale_colour_grey(start=0, end=0.6) + 
  theme_bw(base_size = 14)
Scale for y is already present.
Adding another scale for y, which will replace the existing scale.
p

### ######
Y <- cbind(mort_by_grupo.dia$muertes, mort_by_grupo.dia$n)
mod1 <-glm(formula = Y ~ d * grupo,
           family = binomial,
           data = mort_by_grupo.dia)

summary(mod1)

Call:
glm(formula = Y ~ d * grupo, family = binomial, data = mort_by_grupo.dia)

Coefficients:
             Estimate Std. Error z value Pr(>|z|)    
(Intercept) -5.515906   0.816304  -6.757 1.41e-11 ***
d            0.086616   0.028287   3.062   0.0022 ** 
grupoe       0.209388   1.082033   0.194   0.8466    
d:grupoe     0.007278   0.037363   0.195   0.8456    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

(Dispersion parameter for binomial family taken to be 1)

    Null deviance: 133.483  on 11  degrees of freedom
Residual deviance:  99.518  on  8  degrees of freedom
AIC: 118.48

Number of Fisher Scoring iterations: 6

  • la mortalidad ocurrió mayormente entre los dias 21 y 28, y aunque numéricamente, fue mayor para el grupo experimental, esa diferencia no es “significativa”. no se logra encontrar diferencias entre esas dos proporciones, se ve que algo ocurrió para el grupo control también, no solo para el experimental. *
---
title: "A.Gomez_pollos_pesos"
author: "Federico J. Villatoro"
date: "`r Sys.Date()`"
output:
  html_notebook: 
    toc: true
    toc_float:
      collapsed: FALSE
    toc_depth: 6
---

```{r setup, include=FALSE}
library(flexdashboard)
knitr::opts_chunk$set(
  echo = TRUE,
	message = FALSE,
  warning = FALSE,
	include = TRUE
)
```

R packages

```{r echo=TRUE, message=FALSE, warning=FALSE}
if (!require(tidyverse)) install.packages("tidyverse")
if (!require(googlesheets4)) install.packages("googlesheets4")
if (!require(googledrive)) install.packages("googledrive")
if (!require(plotly)) install.packages("plotly")
if (!require(lme4)) install.packages("lme4")
if (!require(fitdistrplus)) install.packages("fitdistrplus")
if (!require(goft)) install.packages("goft")
if (!require(data.table)) install.packages("data.table")
if (!require(scales)) install.packages("scales")
if (!require(ggbreak)) install.packages("ggbreak")
if (!require(arm)) install.packages("arm")
if (!require(splines)) install.packages("splines")
if (!require(DT)) install.packages("DT")
if (!require(binom)) install.packages("binom")
```   

```{r echo=TRUE, warning=FALSE, message=F}
##
library(DT)
library(binom)
library(splines)
library(arm)
library(ggbreak)
library(scales)
library(tidyverse)
library(googlesheets4)
library(googledrive)
library(plotly)
library(lme4)
library(fitdistrplus)
library(goft)
library(data.table)
```



```{r include=FALSE}
options(gargle_oauth_email = "villatoropazfj@dataanalysislab.com")
gs4_auth()
```

### Data
```{r echo=TRUE, eval=FALSE}
ss= "https://docs.google.com/spreadsheets/d/1fLePbF3flzafwVH_kOZh6o2_g5htf0nmrOB2TpSdZ_M/edit?usp=sharing"
hoja = "lico_1"
rango = "B2:I1188"
```  

```{r echo=TRUE, message=FALSE}
ss= "https://docs.google.com/spreadsheets/d/1fLePbF3flzafwVH_kOZh6o2_g5htf0nmrOB2TpSdZ_M/edit?usp=sharing"
hoja = 1
rango = "B2:I1188"
df <- read_sheet(ss,
                  sheet = hoja,
                  range = rango,
                  col_names = TRUE
                  )
df <- data.frame(df)
df$g <- as.numeric(df$g)
df$grupo <- as.factor(df$grupo)
df$replica <- as.factor(df$replica)
df$pseudo.r.dia <- as.factor(df$pseudo.r.dia)
df$dia.grupo <- as.factor(df$dia.grupo)
df$dia.replica <- as.factor(df$dia.replica)
#########################
ss= "https://docs.google.com/spreadsheets/d/1fLePbF3flzafwVH_kOZh6o2_g5htf0nmrOB2TpSdZ_M/edit?usp=sharing"
hoja = 1
rango = "A1193:F1229"
df2 <- read_sheet(ss,
                  sheet = hoja,
                  range = rango,
                  col_names = TRUE
                  )
df2$grupo <- as.factor(df2$grupo)

```  

### Peso (g): Serie de tiempo
```{r fig.width= 12, fig.height=9}
p <- ggplot(data= df,
            aes(x= dia, y= g)
            )
p <- p +
#  geom_boxplot( aes(col= pseudo.r), fill= NA,
 #              position = position_dodge(1),
  #             show.legend = FALSE) +
#   geom_point(aes(col= grupo), size = 1,
 #            position = position_jitterdodge(jitter.height = 0.01,
  #                                           jitter.width = 0.2,
   #                                          dodge.width = 1),
    #         show.legend = FALSE) +
  geom_smooth(aes(col=grupo),
              method = "glm", linewidth = 0.4,
              formula= y ~ bs(x, 3),
              method.args = list(family="gaussian"),
              show.legend = TRUE) +
  
  stat_summary(aes(fill= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.2,
               col= "darkslategray", linewidth = 0.9,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 1),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = "peso (g)",
       x= "dia",
       title = "Peso (g) de pollos .....") +
  scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
                     labels = levels(as.factor((df$dia))))
ggplotly(p)
```  
#### Dias 21-35
```{r fig.width= 12, fig.height=9}
df. <- df[df$dia>14,]
p <- ggplot(data= df.,
            aes(x= dia, y= g)
            )
p <- p +
  geom_boxplot( aes(col= pseudo.r.dia), fill= NA,
               position = position_dodge(6),
               show.legend = TRUE) +
   geom_point(aes(col= pseudo.r.dia), size = 1,
             position = position_jitterdodge(jitter.height = 0.01,
                                             jitter.width = 0.2,
                                             dodge.width = 6),
             show.legend = FALSE) +
#  stat_summary(aes(fill= pseudo.r.dia), fun.data = 'mean_cl_normal' , 
 #              geom = , size= 0.05, linewidth = 0.6,
  #             position = position_jitterdodge(jitter.height = 0,
   #                                            jitter.width = 0,
    #                                           dodge.width = 6),
     #          show.legend = FALSE) +
#  geom_smooth(aes(col=grupo),
 #             method = "glm", linewidth = 0.4,
  #            formula= y ~ bs(x, 3), se= FALSE,
   #           method.args = list(family="gaussian"),
    #          show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = "peso (g)",
       x= "dia",
       title = "Peso (g) de pollos .....") +
  scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
                     labels = levels(as.factor((df$dia))))
#ggplotly(p)
p
```  

### COVARIANZA : GRUPO X DIA 

```{r}
mod1 <-lm(formula = g ~ grupo * dia ,
           #family = gaussian,
           data = df)

summary(mod1)
```  

* La pendiente de aumento de peso (positiva) es mayor para el grupo experimental que para el control. Esto se evidencia  por la interacción positiva en el glm arriba. Incluso tomando en cuenta el efecto aleatorio de los tres subgrupos por grupo (modelo con efectos aleatorios abajo), el patrón se mantiene.

```{r message=FALSE, warning=FALSE}
mod2 <-lmer(formula = g ~ grupo * dia + (1|dia/replica),
           #family = gaussian,
           data = df)
```  

```{r message=FALSE, warning=FALSE}
summary(mod2)
```  

```{r}
##################################
p <- ggplot(data= df,
            aes(x= dia, y= g)
            )
p <- p +
  geom_boxplot( aes(col= dia.grupo), fill= NA,
               position = position_dodge(1),
               show.legend = TRUE) +
#  geom_point(aes(col= dia.grupo), size = 0.7,
 #            position = position_jitterdodge(jitter.height = 0.01,
  #                                           jitter.width = 0.2,
   #                                          dodge.width = 1),
    #         show.legend = FALSE) +
  geom_smooth(aes(group=grupo),
              method = "lm", linewidth= 0.2,
              formula= y ~ bs(x, 3), se= FALSE,
              method.args = list(family="poisson"),
              show.legend = FALSE) +
  
  stat_summary(aes(fill= dia.grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.2,
               col= "darkslategray", linewidth = 0.9,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 1),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = "peso (g)",
       x= "dia",
       title = "Peso (g) de pollos .....") +
  scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
                     labels = levels(as.factor((df$dia))))
p
```  

### AOV (GLM) por DIA

#### DIA 1
```{r}
dia = 1
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia", dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia", dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```


#### DIA 7
```{r}
dia = 7
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia", dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia", dia)) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```  

#### DIA 11
```{r}
dia = 11
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```  

#### DIA 14
```{r}
dia = 14
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
   labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```  


#### DIA 21
```{r}
dia = 21
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
  labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```  

#### DIA 28
```{r}
dia = 28
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
    labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```  

#### DIA 35
```{r}
dia = 35
df. <- df[df$dia==dia,]

mod1 <-lmer(formula = g ~ grupo + (1|replica),
           #family = gaussian,
           data = df.)

summary(mod1)
#############  AOV ######################

p <- ggplot(data= df.,
            aes(x= grupo, y= g)
            )
p <- p +
  geom_violin( aes(group=grupo), fill= NA,
               position = position_dodge(1), 
               show.legend = FALSE) +
  geom_point(aes(col= pseudo.r.dia), size = 1.5,
             position = position_jitterdodge(jitter.height = 0,
                                             jitter.width = 2,
                                             dodge.width =0.5),
             show.legend = TRUE) +
#  geom_smooth(aes(col=grupo),
 #             method = "lm",
  #            formula= y ~ bs(x, 3),
   #           method.args = list(family="poisson"),
    #          show.legend = TRUE) +
  
  stat_summary(aes(shape= grupo), fun.data = 'mean_cl_normal' , 
               geom = , size= 0.4,
               col= "darkslategray", linewidth = 1.4,
               position = position_jitterdodge(jitter.height = 0,
                                               jitter.width = 0,
                                               dodge.width = 0.8),
               show.legend = FALSE) +
#  stat_summary(aes(shape= grupo), col= "darkslategray",
 #              fun = median, geom = "point", size = 3,
  #             position = position_jitterdodge(jitter.height = 0.2,
   #                                            jitter.width = 0.2,
    #                                           dodge.width = 1),
     #          show.legend = FALSE) +
  labs(y = paste("Peso (g) de pollos al dia",dia),
        x = "Grupo",
       title = paste("Peso (g) de pollos al dia",dia) ) 
  #scale_x_continuous(breaks= c(1,7,11, 14,21,28,35),
   #                  labels = levels(as.factor((df$dia))))
p
```  
#### Mortalidad
```{r}
#dia = 35
#df. <- df[df$dia==dia,]
### Pooled tables

## pooled by DIA
by_grupo <- df2 %>% group_by(grupo)
mort_by_grupo<- as.data.frame(by_grupo %>% summarise( muertes = sum(muertes), n = sum(n)))
#
by_dia <- df2 %>% group_by(d)
mort_by_dia<- as.data.frame(by_dia %>% summarise( muertes = sum(muertes), n = sum(n)))
#
by_grupo.dia <- df2 %>% group_by(d, grupo)
mort_by_grupo.dia <- as.data.frame(by_grupo.dia %>% summarise(muertes = sum(muertes), n= sum(n)))

mort_by_grupo.dia$Pr.mortal <- mort_by_grupo.dia$muertes/ 
  (mort_by_grupo.dia$muertes + mort_by_grupo.dia$n)

CIs <- binom.confint(x= mort_by_grupo.dia$muertes, n= mort_by_grupo.dia$n + mort_by_grupo.dia$muertes, methods="wilson")
mort_by_grupo.dia$lower <- CIs[,5]
mort_by_grupo.dia$upper<- CIs[,6]
datatable(mort_by_grupo.dia)

size= 3
width = 1

p <- ggplot(aes(x=d , y=Pr.mortal, 
                col=grupo, ymin = lower, ymax = upper), 
            data= mort_by_grupo.dia)
p <- p +
  geom_hline(yintercept = mort_by_grupo.dia$lower[9],
               linetype= "dashed", col="dark gray") +
  geom_point(position= position_dodge(width=width), 
               size=size) +
  geom_linerange(position = position_dodge(width=width)) +
  scale_x_continuous(n.breaks= 6,
                     breaks= c(1,7,11,21,28,35),
                     labels= levels(as.factor(mort_by_grupo.dia$d)),
                     name= "Día") +
  scale_y_continuous(n.breaks = 5, 
                     breaks=c(0, 0.25, 0.50,0.75, 1), limits = c(0,1),
                     labels=c("0%","25%", "50%", "75%", "100%"),
                     name= "Mortalidad (%)") +
  labs(title= "Mortalidad (%) de pollos (IC.95% de Wilson)") +
  ylim(0,0.5) +
  scale_colour_grey(start=0, end=0.6) + 
  theme_bw(base_size = 14)
p
### ######
Y <- cbind(mort_by_grupo.dia$muertes, mort_by_grupo.dia$n)
mod1 <-glm(formula = Y ~ d * grupo,
           family = binomial,
           data = mort_by_grupo.dia)

summary(mod1)
```  
####
* la mortalidad ocurrió mayormente entre los dias 21 y 28, y aunque numéricamente, fue mayor para el grupo experimental, esa diferencia no es "significativa". no se logra encontrar diferencias entre esas dos proporciones, se ve que algo ocurrió para el grupo control también, no solo para el experimental. *


