#abro el df
df <- read.csv("https://docs.google.com/spreadsheets/d/e/2PACX-1vSisVhxo5wPyMYfOPwVgrfDi1BKfjG8Q0OmDiGkrLunYSZ0uTtih2ydNZlEF_bh55Vzwo9rZcy45heD/pub?gid=381433022&single=true&output=csv")
There were 12 warnings (use warnings() to see them)
#packges
library("tidyverse")
library("ggpubr")
library("ggsignif")
#ver
glimpse(df)
Rows: 60
Columns: 6
$ N <chr> "#16", "#14", "#12", "#22", "#24", "#26", "#16", "#14", "#12", "#22", "#24"ā¦
$ Corte <chr> "Sagital", "Sagital", "Sagital", "Sagital", "Sagital", "Sagital", "Sagital"ā¦
$ apical <dbl> 0.00, 0.00, 0.86, 2.19, 2.29, 1.12, 0.00, 0.60, 1.24, 3.50, 0.33, 0.00, 1.8ā¦
$ cervical <dbl> 1.42, 0.00, 0.68, 0.63, 0.44, 0.00, 0.00, 0.40, 0.50, 0.42, 0.41, 0.00, 0.6ā¦
$ angular <dbl> 5.55, 0.00, 5.70, 10.67, 9.00, 0.00, 0.00, 1.55, 4.24, 3.22, 1.53, 0.00, 9.ā¦
$ depth <dbl> 0.00, 2.30, 0.00, 0.00, 0.00, 0.99, 1.50, 0.90, 0.70, 0.60, 0.50, 1.41, 1.1ā¦
#agrupo
df%>%
group_by(Corte) %>%
summarise(n=n(), promedio_apical= mean(apical), sd_apical = sd(apical), promedio_cervical=mean(cervical), sd_cervical=sd(cervical), promedio_angulo= mean(angular), sd_angulo = sd(angular), promedio_profundidad = mean(depth), sd_profundidad = sd(depth))
#grafica sin outlier para apical

#grafica para cervical (sin outlier)

#grafica para angulación(sin outlier)

#grafica para profundidad

#agrupo corte y diente
#Calulo de intervalos de confianza
#intervalos segun dientes para corte sagital (df1) en apical
ci.mean(df$apical~df$N, data=df)
df$N mean CI-95%
#12 0.93 [0.59;1.27]
#14 0.63 [0.14;1.13]
#16 0.86 [0.35;1.38]
#22 2.02 [1.23;2.81]
#24 0.69 [0.06;1.31]
#26 1.03 [0.44;1.63]
#intervalos segun dientes para corte sagital (df1) en cervical
ci.mean(df$cervical~df$N, data=df)
df$N mean CI-95%
#12 0.93 [0.41;1.46]
#14 0.47 [0.09;0.85]
#16 0.58 [0.27;0.90]
#22 1.11 [0.48;1.73]
#24 0.67 [0.20;1.14]
#26 0.83 [0.07;1.60]
#intervalos segun dientes para corte sagital (df1) en angulo
ci.mean(df$angular~df$N, data=df)
df$N mean CI-95%
#12 3.37 [1.78;4.95]
#14 1.75 [0.29;3.21]
#16 4.34 [1.72;6.95]
#22 5.76 [1.52;10.00]
#24 1.97 [-0.12;4.05]
#26 0.39 [-0.15;0.94]
#los outliers
boxplot.stats(df$apical)
$stats
[1] 0.000 0.365 0.830 1.360 2.700
$n
[1] 60
$conf
[1] 0.6270428 1.0329572
$out
[1] 3.5 3.5
boxplot.stats(df$cervical)
$stats
[1] 0.000 0.210 0.515 1.290 2.100
$n
[1] 60
$conf
[1] 0.2947047 0.7352953
$out
[1] 3.00 3.02
boxplot.stats(df$angular)
$stats
[1] 0.000 0.000 1.745 4.640 10.670
$n
[1] 60
$conf
[1] 0.7985461 2.6914539
$out
[1] 20.1
#grafica correlacion apical cervical

#grafica correlacion apical angular

#grafica apical profundidad

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