paquetes

  library(knitr)
package 㤼㸱knitr㤼㸲 was built under R version 3.6.3

importo la data ya normalizada y emprolijada

clindata = readRDS('clin_data_lista_2020')
norm_counts = readRDS("norm_counts_lista_2020")

vamos a estudiar los genes x1, x2, x3, Estan todos esos genes en el dataset?

genes.quiero = c('KPNA1','KPNA2','KPNA3','KPNA4','KPNA5','KPNA6','KPNA7', 'KPNB1','RAC1', 'RHOA','CDC42','PGP','ABCB1', 'ABCC1','ABCC2','ABCC3','ABCC4','ABCC5','ABCC6','ABCC10','ABCC11', 'DKC1', 'TP53')

if( all(genes.quiero %in% row.names(norm_counts))){
    print('todos los genes estan en el dataset')} else {
      faltantes = genes.quiero[which(!genes.quiero %in% row.names(norm_counts))]
      print(paste('el o los genes que faltan:', faltantes))
}
[1] "todos los genes estan en el dataset"
  

graficar

#DEG

genes_int = genes.quiero

genes=c()
pval1=c()
pval2=c()
pval3=c()
pval4=c()
pval5=c()
pval6=c()
exp.norm=c()
exp.l.norm=c()
igual.var = c()
igual.var.l=c()


for (i in 1:length(genes_int)){
  gen = genes_int[i]
  exp = as.vector(norm_counts[paste(gen),]+1)
  exp.l = as.vector(log2(t(norm_counts[paste(gen),]+1)))
  positivity = clindata$positivity
  datitos = data.frame(positivity, exp, exp.l )
  genstat = wilcox.test(exp ~ positivity, paired = FALSE)
  
  ploteo = ggplot(data = datitos, aes(x=positivity, y=exp.l )) +
         geom_jitter(aes(shape=positivity, color=positivity), size=3)+
         xlab(NULL) +
         ylab(paste(gen, "expression \n log2 (norm counts +1)")) +
         theme(legend.position = "bottom") +
         theme_bw() +
         theme(axis.text = element_text(size = 15),
          axis.title = element_text(size = 15),
          plot.title =element_text(size = 25),
          legend.position = 'none') +
         stat_summary(fun=mean,
                  geom="point",
                 shape= '_',
                 size=14,
                 colour= c('#b53d35', '#066e70'))
         
     
  print(ploteo  + ggplot2::annotate("text", x = 1.5, y = max(exp.l), label = paste(round(genstat$p.value, digits = 4)), size = 6))  
  assign(paste(gen,'ploteo_DGE', sep = '_'), ploteo  )
  
genes[i]=gen

tt = t.test(exp ~ positivity)
pval1[i]=tt$p.value

tt =t.test(exp.l ~ positivity)
pval2[i]=tt$p.value

tt =t.test(exp ~ positivity, var.equal = T)
pval3[i]=tt$p.value

tt =t.test(exp.l ~ positivity, var.equal = T)
pval4[i]=tt$p.value

tt =wilcox.test(exp ~ positivity)
pval5[i]=tt$p.value

tt =wilcox.test(exp.l ~ positivity)
pval6[i]=tt$p.value  


nor = shapiro.test(exp) #El p me tiene que dar mayor a 0.05  

nor.l = shapiro.test(exp.l)



# 3. LAS DOS POBLACIONES TIENEN LA MISMA VARIANZA?
res.ftest <- var.test(exp ~ positivity) # El p me tiene que dar mayor a 0.05  
res.ftest.l <- var.test(exp.l ~ positivity)

exp.norm[i]=nor$p.value>0.05
exp.l.norm[i]=nor.l$p.value>0.05
igual.var[i] = res.ftest$p.value > 0.05
igual.var.l[i]= res.ftest.l$p.value > 0.05


}



# # tabla para correlaciones y edad
# 
# exp.gen = as.data.frame(t(norm_counts[genes.quiero,]))
# 
# 
# tabla = merge(clindata, exp.gen, by = 0)
# #emprolijo
# rownames(tabla)=tabla[,1]
# tabla = tabla[,-1]
# tabla$ct = as.numeric(tabla$ct)
# tabla$age_cat = factor(tabla$age_cat, levels = c("< 30", "30s", '40s', '50s', '60s', '70+'), ordered = TRUE)
# 
# # correlac ct
# 
# tabla.cor = tabla[tabla$positivity == 'COVID19' & !is.na(tabla$ct),]
# for (i in 1:length(genes.quiero)){
#   gen = genes.quiero[i]
#   exp = log2(tabla.cor[,gen]+1)
#   carga = -tabla.cor$ct
#   stat= cor.test(exp, carga, method = "spearman", use = "complete.obs", exact = FALSE)
#   datitos = data.frame(exp, carga)
#   
#   ploteo= ggplot(datitos, aes(x = carga, y =exp)) +
#     geom_point(size = 2, na.rm = TRUE, color = '#00BFC4', shape = 17) +
#     ylab(paste(gen, "expression \n log2 (norm counts +1)")) +
#     xlab( " Viral load (-ct N1)") +
#     #ylim(min(exp)-1,max(exp)+4) +
#     coord_cartesian(ylim = c(min(exp)-1,max(exp)+4))+
#     theme_bw() +
#     theme(axis.text = element_text(size = 15),
#           axis.title = element_text(size = 15),
#           plot.title =element_text(size = 25),
#           legend.position = 'none') +
#     geom_smooth(method="lm", col="black") 
#   ploteo
#   r = round(as.numeric(stat$estimate), digits = 4)
#   p = round(as.numeric(stat$p.value), digits = 4)
#   print(ploteo  + ggplot2::annotate("text", x = -20, y = max(exp)+3, label = paste('Correlacion Spearman:', r, '\np valor:', p), size = 5))  
#   assign(paste(gen,'ploteo_cor_ct', sep = '_'), ploteo  )
#   
# }
# 
# 
# # graficos por edad
# 
# tabla$grupo = paste(tabla$age_cat, '\n', tabla$positivity)
# #levels(as.factor(tabla$grupo))
# tabla$grupo <- factor(tabla$grupo, levels = c("< 30 \n HEALTHY", "30s \n HEALTHY", "40s \n HEALTHY", "50s \n HEALTHY", "60s \n HEALTHY", "70+ \n HEALTHY", "< 30 \n COVID19", "30s \n COVID19", "40s \n COVID19", "50s \n COVID19", "60s \n COVID19", "70+ \n COVID19"), ordered = TRUE)
# #levels(tabla$grupo)
# 
# 
# tabla.grupo = tabla[!is.na(tabla$age_cat), ]
# 
# 
# for (i in 1:length(genes.quiero)){
#   gen = genes.quiero[i]
#   exp = log2(tabla.grupo[,gen]+1)
#   grupito= tabla.grupo$grupo
#   positividad = tabla.grupo$positivity
#   stat.c.i= jonckheere.test(x= exp[positividad == 'COVID19'],
#                             g= grupito[positividad == 'COVID19'],
#                             alternative = 'increasing',
#                             nperm = 500)
#   stat.c.d= jonckheere.test(x= exp[positividad == 'COVID19'],
#                             g= grupito[positividad == 'COVID19'],
#                             alternative = 'decreasing',
#                             nperm = 500)
#   stat.c.t= jonckheere.test(x= exp[positividad == 'COVID19'],
#                             g= grupito[positividad == 'COVID19'],
#                             alternative = 'two.sided',
#                             nperm = 500)
#   stat.h.i= jonckheere.test(x= exp[positividad == 'HEALTHY'],
#                             g= grupito[positividad == 'HEALTHY'],
#                             alternative = 'increasing',
#                             nperm = 500)
#   stat.h.d= jonckheere.test(x= exp[positividad == 'HEALTHY'],
#                             g= grupito[positividad == 'HEALTHY'],
#                             alternative = 'decreasing',
#                             nperm = 500)
#   stat.h.t= jonckheere.test(x= exp[positividad == 'HEALTHY'],
#                             g= grupito[positividad == 'HEALTHY'],
#                             alternative = 'two.sided',
#                             nperm = 500)
#   
#   
#   datitos = data.frame(exp, grupito, positividad)
#   
#   ploteo = ggplot(datitos, aes(x = grupito, y = exp)) +
#     geom_jitter( width = 0.2 , aes(shape= positividad, color = positividad), size = 2)+
#     xlab(NULL) +
#     ylab(paste(gen,'expression RNA-seq \n log2 (norm counts +1)')) +
#     theme(legend.position = "bottom") +
#     #ylim(-0.01, max(log2(tabla.grupo[,'PGP']+1)+5)) +
#     coord_cartesian(ylim =c(-0.01, max(log2(tabla.grupo[,gen]+1)+5))) +
#     theme_bw() +
#     theme(axis.text = element_text(size = 7),
#           axis.title = element_text(size = 15),
#           plot.title =element_text(size = 25),
#           legend.position = 'none') +
#     stat_summary(fun=mean,
#                  geom="point",
#                  shape= '_',
#                  size=8 ) #,
#   #colour= c('#b53d35', '#066e70'))
# 
#   stat.izq = paste("p.trend increasing: ",stat.h.i$p.value,
#                    '\np.trend decreasing: ',stat.h.d$p.value,
#                    '\np.trend two.sided: ',stat.h.t$p.value, sep = '')
#   stat.der = paste("p.trend increasing: ",stat.c.i$p.value,
#                    '\np.trend decreasing: ',stat.c.d$p.value,
#                    '\np.trend two.sided: ',stat.c.t$p.value, sep = '')
#   
#   stat.izq.simp = paste("p.trend increasing: ",stat.h.i$p.value,
#                    '\np.trend decreasing: ',stat.h.d$p.value, sep = '')
#   stat.der.simp = paste("p.trend increasing: ",stat.c.i$p.value,
#                    '\np.trend decreasing: ',stat.c.d$p.value, sep = '')
#   
#   print(ploteo  + ggplot2::annotate("text", x = c(3,9), y = max(exp)+2, label = c(stat.izq.simp, stat.der.simp), size = 5))  
#   assign(paste(gen,'ploteo_grupo', sep = '_'), ploteo  )
# }
# 

resultados = data.frame(genes, pval1, pval2, pval3, pval4, pval5, pval6)
resultados[,-1] = round(resultados[,-1], 4)

presup = data.frame(exp.norm, exp.l.norm, igual.var, igual.var.l)

conflict = (resultados$pval2 < 0.05 & resultados$pval6 > 0.05) | (resultados$pval2 > 0.05 & resultados$pval6 < 0.05)
resultados$conflicto = conflict

final = cbind(resultados, presup)

colnames(final)[2:7] = c('Welch', 'Welch.log', 'student', 'student.log', 'wilcox', 'wilcox.log')

kable(final)

genes Welch Welch.log student student.log wilcox wilcox.log conflicto exp.norm exp.l.norm igual.var igual.var.l
KPNA1 0.9687 0.8031 0.9727 0.7977 0.5951 0.5951 FALSE FALSE FALSE TRUE TRUE
KPNA2 0.5762 0.9005 0.6768 0.8966 0.7504 0.7504 FALSE FALSE FALSE FALSE TRUE
KPNA3 0.0630 0.1146 0.0104 0.0855 0.0526 0.0526 FALSE FALSE FALSE FALSE TRUE
KPNA4 0.5923 0.8815 0.6220 0.8585 0.3881 0.3881 FALSE FALSE FALSE TRUE FALSE
KPNA5 0.1234 0.0031 0.5844 0.0012 0.0025 0.0025 FALSE FALSE FALSE FALSE TRUE
KPNA6 0.8109 0.6546 0.8383 0.6415 0.6547 0.6547 FALSE FALSE FALSE TRUE TRUE
KPNA7 0.0210 0.0043 0.0136 0.0003 0.0017 0.0017 FALSE FALSE FALSE TRUE FALSE
KPNB1 0.0598 0.0790 0.1214 0.0987 0.0540 0.0540 FALSE FALSE FALSE FALSE TRUE
RAC1 0.7876 0.9544 0.7969 0.9546 0.8830 0.8830 FALSE FALSE FALSE TRUE TRUE
RHOA 0.2164 0.0355 0.1670 0.0512 0.0587 0.0587 TRUE FALSE TRUE TRUE TRUE
CDC42 0.0188 0.0632 0.0004 0.0267 0.0044 0.0044 TRUE FALSE FALSE FALSE FALSE
PGP 0.0044 0.0000 0.0438 0.0000 0.0000 0.0000 FALSE FALSE FALSE FALSE FALSE
ABCB1 0.8017 0.3732 0.8795 0.3641 0.1925 0.1925 FALSE FALSE FALSE FALSE TRUE
ABCC1 0.0220 0.0002 0.0370 0.0002 0.0001 0.0001 FALSE FALSE FALSE TRUE TRUE
ABCC2 0.0124 0.1881 0.3694 0.3559 0.9680 0.9680 FALSE FALSE FALSE FALSE FALSE
ABCC3 0.4228 0.0048 0.6183 0.0005 0.0025 0.0025 FALSE FALSE FALSE FALSE FALSE
ABCC4 0.2273 0.2628 0.1585 0.2104 0.3221 0.3221 FALSE FALSE FALSE TRUE TRUE
ABCC5 0.0055 0.0000 0.0001 0.0000 0.0000 0.0000 FALSE FALSE FALSE FALSE TRUE
ABCC6 0.0576 0.9899 0.4092 0.9906 0.7363 0.7363 FALSE FALSE FALSE FALSE TRUE
ABCC10 0.6876 0.0033 0.8254 0.0029 0.0007 0.0007 FALSE FALSE FALSE FALSE TRUE
ABCC11 0.1107 0.3499 0.5133 0.4471 0.0055 0.0055 TRUE FALSE FALSE FALSE FALSE
DKC1 0.1701 0.2015 0.0993 0.1826 0.1117 0.1117 FALSE FALSE FALSE FALSE TRUE
TP53 0.7505 0.5495 0.7687 0.5598 0.3834 0.3834 FALSE FALSE FALSE TRUE TRUE

NA

imprimir una tabla con formato condicional

#library(DT)


datatable(final) %>% formatStyle(
  c('Welch', 'Welch.log', 'student', 'student.log', 'wilcox', 'wilcox.log'),
  backgroundColor = styleInterval(0.05001, c('yellow', 'white'))) %>% 
   formatStyle(columns = c(8:12), backgroundColor = styleEqual(c(TRUE, FALSE), c('green', 'white'))
)

NA
NA
---
title: "p valores"
output: html_notebook
---


paquetes

```{r paquetes}

{
   library(ggplot2)
  library(clinfun)
  library(knitr)
}

```


importo la data ya normalizada y emprolijada
```{r}
clindata = readRDS('clin_data_lista_2020')
norm_counts = readRDS("norm_counts_lista_2020")
```

vamos a estudiar los genes
x1, x2, x3,
Estan todos esos genes en el dataset?

```{r}
genes.quiero = c('KPNA1','KPNA2','KPNA3','KPNA4','KPNA5','KPNA6','KPNA7', 'KPNB1','RAC1', 'RHOA','CDC42','PGP','ABCB1', 'ABCC1','ABCC2','ABCC3','ABCC4','ABCC5','ABCC6','ABCC10','ABCC11', 'DKC1', 'TP53')

if( all(genes.quiero %in% row.names(norm_counts))){
    print('todos los genes estan en el dataset')} else {
      faltantes = genes.quiero[which(!genes.quiero %in% row.names(norm_counts))]
      print(paste('el o los genes que faltan:', faltantes))
}
  
```
graficar
```{r}
#DEG

genes_int = genes.quiero

genes=c()
pval1=c()
pval2=c()
pval3=c()
pval4=c()
pval5=c()
pval6=c()
exp.norm=c()
exp.l.norm=c()
igual.var = c()
igual.var.l=c()


for (i in 1:length(genes_int)){
  gen = genes_int[i]
  exp = as.vector(norm_counts[paste(gen),]+1)
  exp.l = as.vector(log2(t(norm_counts[paste(gen),]+1)))
  positivity = clindata$positivity
  datitos = data.frame(positivity, exp, exp.l )
  genstat = wilcox.test(exp ~ positivity, paired = FALSE)
  
  ploteo = ggplot(data = datitos, aes(x=positivity, y=exp.l )) +
         geom_jitter(aes(shape=positivity, color=positivity), size=3)+
         xlab(NULL) +
         ylab(paste(gen, "expression \n log2 (norm counts +1)")) +
         theme(legend.position = "bottom") +
         theme_bw() +
         theme(axis.text = element_text(size = 15),
          axis.title = element_text(size = 15),
          plot.title =element_text(size = 25),
          legend.position = 'none') +
         stat_summary(fun=mean,
                  geom="point",
                 shape= '_',
                 size=14,
                 colour= c('#b53d35', '#066e70'))
         
     
  print(ploteo  + ggplot2::annotate("text", x = 1.5, y = max(exp.l), label = paste(round(genstat$p.value, digits = 4)), size = 6))  
  assign(paste(gen,'ploteo_DGE', sep = '_'), ploteo  )
  
genes[i]=gen

tt = t.test(exp ~ positivity)
pval1[i]=tt$p.value

tt =t.test(exp.l ~ positivity)
pval2[i]=tt$p.value

tt =t.test(exp ~ positivity, var.equal = T)
pval3[i]=tt$p.value

tt =t.test(exp.l ~ positivity, var.equal = T)
pval4[i]=tt$p.value

tt =wilcox.test(exp ~ positivity)
pval5[i]=tt$p.value

tt =wilcox.test(exp.l ~ positivity)
pval6[i]=tt$p.value  


nor = shapiro.test(exp) #El p me tiene que dar mayor a 0.05  

nor.l = shapiro.test(exp.l)



# 3. LAS DOS POBLACIONES TIENEN LA MISMA VARIANZA?
res.ftest <- var.test(exp ~ positivity) # El p me tiene que dar mayor a 0.05  
res.ftest.l <- var.test(exp.l ~ positivity)

exp.norm[i]=nor$p.value>0.05
exp.l.norm[i]=nor.l$p.value>0.05
igual.var[i] = res.ftest$p.value > 0.05
igual.var.l[i]= res.ftest.l$p.value > 0.05


}


# # tabla para correlaciones y edad
# 
# exp.gen = as.data.frame(t(norm_counts[genes.quiero,]))
# 
# 
# tabla = merge(clindata, exp.gen, by = 0)
# #emprolijo
# rownames(tabla)=tabla[,1]
# tabla = tabla[,-1]
# tabla$ct = as.numeric(tabla$ct)
# tabla$age_cat = factor(tabla$age_cat, levels = c("< 30", "30s", '40s', '50s', '60s', '70+'), ordered = TRUE)
# 
# # correlac ct
# 
# tabla.cor = tabla[tabla$positivity == 'COVID19' & !is.na(tabla$ct),]
# for (i in 1:length(genes.quiero)){
#   gen = genes.quiero[i]
#   exp = log2(tabla.cor[,gen]+1)
#   carga = -tabla.cor$ct
#   stat= cor.test(exp, carga, method = "spearman", use = "complete.obs", exact = FALSE)
#   datitos = data.frame(exp, carga)
#   
#   ploteo= ggplot(datitos, aes(x = carga, y =exp)) +
#     geom_point(size = 2, na.rm = TRUE, color = '#00BFC4', shape = 17) +
#     ylab(paste(gen, "expression \n log2 (norm counts +1)")) +
#     xlab( " Viral load (-ct N1)") +
#     #ylim(min(exp)-1,max(exp)+4) +
#     coord_cartesian(ylim = c(min(exp)-1,max(exp)+4))+
#     theme_bw() +
#     theme(axis.text = element_text(size = 15),
#           axis.title = element_text(size = 15),
#           plot.title =element_text(size = 25),
#           legend.position = 'none') +
#     geom_smooth(method="lm", col="black") 
#   ploteo
#   r = round(as.numeric(stat$estimate), digits = 4)
#   p = round(as.numeric(stat$p.value), digits = 4)
#   print(ploteo  + ggplot2::annotate("text", x = -20, y = max(exp)+3, label = paste('Correlacion Spearman:', r, '\np valor:', p), size = 5))  
#   assign(paste(gen,'ploteo_cor_ct', sep = '_'), ploteo  )
#   
# }
# 
# 
# # graficos por edad
# 
# tabla$grupo = paste(tabla$age_cat, '\n', tabla$positivity)
# #levels(as.factor(tabla$grupo))
# tabla$grupo <- factor(tabla$grupo, levels = c("< 30 \n HEALTHY", "30s \n HEALTHY", "40s \n HEALTHY", "50s \n HEALTHY", "60s \n HEALTHY", "70+ \n HEALTHY", "< 30 \n COVID19", "30s \n COVID19", "40s \n COVID19", "50s \n COVID19", "60s \n COVID19", "70+ \n COVID19"), ordered = TRUE)
# #levels(tabla$grupo)
# 
# 
# tabla.grupo = tabla[!is.na(tabla$age_cat), ]
# 
# 
# for (i in 1:length(genes.quiero)){
#   gen = genes.quiero[i]
#   exp = log2(tabla.grupo[,gen]+1)
#   grupito= tabla.grupo$grupo
#   positividad = tabla.grupo$positivity
#   stat.c.i= jonckheere.test(x= exp[positividad == 'COVID19'],
#                             g= grupito[positividad == 'COVID19'],
#                             alternative = 'increasing',
#                             nperm = 500)
#   stat.c.d= jonckheere.test(x= exp[positividad == 'COVID19'],
#                             g= grupito[positividad == 'COVID19'],
#                             alternative = 'decreasing',
#                             nperm = 500)
#   stat.c.t= jonckheere.test(x= exp[positividad == 'COVID19'],
#                             g= grupito[positividad == 'COVID19'],
#                             alternative = 'two.sided',
#                             nperm = 500)
#   stat.h.i= jonckheere.test(x= exp[positividad == 'HEALTHY'],
#                             g= grupito[positividad == 'HEALTHY'],
#                             alternative = 'increasing',
#                             nperm = 500)
#   stat.h.d= jonckheere.test(x= exp[positividad == 'HEALTHY'],
#                             g= grupito[positividad == 'HEALTHY'],
#                             alternative = 'decreasing',
#                             nperm = 500)
#   stat.h.t= jonckheere.test(x= exp[positividad == 'HEALTHY'],
#                             g= grupito[positividad == 'HEALTHY'],
#                             alternative = 'two.sided',
#                             nperm = 500)
#   
#   
#   datitos = data.frame(exp, grupito, positividad)
#   
#   ploteo = ggplot(datitos, aes(x = grupito, y = exp)) +
#     geom_jitter( width = 0.2 , aes(shape= positividad, color = positividad), size = 2)+
#     xlab(NULL) +
#     ylab(paste(gen,'expression RNA-seq \n log2 (norm counts +1)')) +
#     theme(legend.position = "bottom") +
#     #ylim(-0.01, max(log2(tabla.grupo[,'PGP']+1)+5)) +
#     coord_cartesian(ylim =c(-0.01, max(log2(tabla.grupo[,gen]+1)+5))) +
#     theme_bw() +
#     theme(axis.text = element_text(size = 7),
#           axis.title = element_text(size = 15),
#           plot.title =element_text(size = 25),
#           legend.position = 'none') +
#     stat_summary(fun=mean,
#                  geom="point",
#                  shape= '_',
#                  size=8 ) #,
#   #colour= c('#b53d35', '#066e70'))
# 
#   stat.izq = paste("p.trend increasing: ",stat.h.i$p.value,
#                    '\np.trend decreasing: ',stat.h.d$p.value,
#                    '\np.trend two.sided: ',stat.h.t$p.value, sep = '')
#   stat.der = paste("p.trend increasing: ",stat.c.i$p.value,
#                    '\np.trend decreasing: ',stat.c.d$p.value,
#                    '\np.trend two.sided: ',stat.c.t$p.value, sep = '')
#   
#   stat.izq.simp = paste("p.trend increasing: ",stat.h.i$p.value,
#                    '\np.trend decreasing: ',stat.h.d$p.value, sep = '')
#   stat.der.simp = paste("p.trend increasing: ",stat.c.i$p.value,
#                    '\np.trend decreasing: ',stat.c.d$p.value, sep = '')
#   
#   print(ploteo  + ggplot2::annotate("text", x = c(3,9), y = max(exp)+2, label = c(stat.izq.simp, stat.der.simp), size = 5))  
#   assign(paste(gen,'ploteo_grupo', sep = '_'), ploteo  )
# }
# 

resultados = data.frame(genes, pval1, pval2, pval3, pval4, pval5, pval6)
resultados[,-1] = round(resultados[,-1], 4)

presup = data.frame(exp.norm, exp.l.norm, igual.var, igual.var.l)

conflict = (resultados$pval2 < 0.05 & resultados$pval6 > 0.05) | (resultados$pval2 > 0.05 & resultados$pval6 < 0.05)
resultados$conflicto = conflict

final = cbind(resultados, presup)

colnames(final)[2:7] = c('Welch', 'Welch.log', 'student', 'student.log', 'wilcox', 'wilcox.log')

kable(final)

```



imprimir una tabla con formato condicional
```{r}
#library(DT)


datatable(final) %>% formatStyle(
  c('Welch', 'Welch.log', 'student', 'student.log', 'wilcox', 'wilcox.log'),
  backgroundColor = styleInterval(0.05001, c('yellow', 'white'))) %>% 
   formatStyle(columns = c(8:12), backgroundColor = styleEqual(c(TRUE, FALSE), c('green', 'white'))
)


```

