import from rio is actually slightly faster than data.table’s fread.
pacman::p_load("rio","tidyverse","stringr","ggthemes","RColorBrewer","viridis","data.table","kableExtra",
"knitr")
pacman::p_load("rio","tidyverse","stringr","ggthemes","RColorBrewer","viridis","data.table","kableExtra")
#CEMData<-import("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEM.csv")
system.time(CEMData<-import("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEM.csv")
)
Read 38.4% of 6430515 rows
Read 70.0% of 6430515 rows
Read 99.1% of 6430515 rows
Read 6430515 rows and 11 (of 11) columns from 0.316 GB file in 00:00:05
user system elapsed
3.715 0.439 5.278
#system.time(fread("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEM.csv"))
setwd("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA")
options(knitr.table.format="html")
#install.packages("kableExtra")
CEMData<-CEMData%>%dplyr::select(-V11 )
dim(CEMData)
[1] 6430515 10
CEMData%>%head()
CEMData%>%str()
'data.frame': 6430515 obs. of 10 variables:
$ VHCL_MODEL_YEAR : int 2011 2011 2011 2011 2011 2011 2011 2011 2011 2011 ...
$ VHCL_MODEL : chr "LDDM48" "LDDM48" "LDDM48" "LDDM48" ...
$ VHCL_FAMILY_CODE : chr "LD" "LD" "LD" "LD" ...
$ VIN : chr "2B3CL3CG4BH503092" "2B3CL3CG7BH531016" "2B3CL3CG7BH531016" "2B3CL3CG7BH531016" ...
$ DAY#DATE_VHCL_IN_SVC: int 24 7 7 7 7 3 17 17 17 17 ...
$ ODOMETER_TYPE : chr "M" "M" "M" "M" ...
$ CLAIM_TYPE : chr "N" "N" "N" "R" ...
$ DAYS_IN_SVC : int 833 1729 1729 1241 1241 1092 815 815 815 815 ...
$ ODOMETER___VHCL_RECD: int 36685 56148 56148 43320 43320 34003 30000 30000 30000 30000 ...
$ TRANSACTION_TYPE : chr "W" "S" "S" "S" ...
Extract the eigth character in VIN which is the engine code.This will be match with a vehicle idenfication code to determine the engine size.
CEMData$Engine_Size<-str_sub(CEMData$VIN, start = 8, end = 8)
We calculate miles per year by diviving the odometer vehicle recorded by the days in service and mltiply by the number of days in the year 365.25. Since we will be dividing by Days in Service,we have to filter out it’s values that are zero to avoid Inf or other non mathetically expressible computations.
CEMData<-CEMData%>%filter(DAYS_IN_SVC != 0)
CEMData$MILES_PER_YEAR<-(CEMData$ODOMETER___VHCL_RECD/CEMData$DAYS_IN_SVC)*365.25
# extract all numbers in miles per year
#MILES_P<-as.numeric(grep(pattern = "[0-9]", CEMData$MILES_PER_YEAR, value = TRUE))
#MILES_P
CEMData%>%dim()
[1] 6365749 12
CEMData%>%head()
95% Confidence Interval for the mean of miles per year is computed below.
con.iter=function(x){
x_error=(qnorm(0.975)*sd(x$MILES_PER_YEAR))/sqrt(dim(x)[1])
x_lower=x$MILES_PER_YEAR-x_error
x_upper=x$MILES_PER_YEAR+x_error
c=data.frame(LOWER_CI=x_lower,UPPER_CI=x_upper)
return(c)
}
#CEMData$MILES_ERROR=(qnorm(0.975)*sd(CEMData$MILES_PER_YEAR))/sqrt(dim(CEMData)[1])
#CEMData$LOWER_CONFIDENCE=CEMData$MILES_PER_YEAR-CEMData$MILES_ERROR
#CEMData$UPPER_CONFIDENCE=CEMData$MILES_PER_YEAR+CEMData$MILES_ERROR
#CEMData%>%head()
unique(CEMData$VHCL_MODEL)
[1] "LDDM48" "LDDP48" "LDEP48" "LDDE48" "LDDX48" "LDDS48" "LDES48" "LDDR48" "LDEM48" "LDEE48" "LADH22"
[12] "LADX22" "LADP22" "LADR22" "LADS22" "LDDT48" "LAEH22" "LADM22"
unique(CEMData$VHCL_MODEL_YEAR)
[1] 2011 2012 2013 2014 2015 2016 2017 2018
match engine displacement with engine code and also cylinders.The matching file is in vehicle identification number.
CEMData=CEMData %>%
mutate(EngineCylinder = case_when(.$Engine_Size == "G"~ "V6" ,
.$Engine_Size == "T"~ "V8",
.$Engine_Size == "J"~"V8",
.$Engine_Size == "9"~"8"))
CEMData=CEMData %>%
mutate(EngineDisplacement = case_when(.$Engine_Size == "G"~ "3.6L" ,
.$Engine_Size == "T"~ "5.7L",
.$Engine_Size == "J"~"6.4L",
.$Engine_Size == "9"~"6.2L"))
CEMData%>%head()
CEMData=CEMData %>%
mutate(Model_Name = case_when(.$VHCL_MODEL == "LADR22"~ "Challenger_SRT_Hellcat" ,
.$VHCL_MODEL == "LDDT48"~ "Charger_SRT_Hellcat",
.$VHCL_MODEL == "LADS22"~"Challenger_SRT392",
.$VHCL_MODEL == "LADX22"~"Challenger_RT_SCATPACK",
.$VHCL_MODEL == "LDDP48"~"Charger_RT",
.$VHCL_MODEL == "LDDS48"~"Charger_SXT",
.$VHCL_MODEL == "LDDR48"~"Charger_RT_SCATPACK",
.$VHCL_MODEL == "LDES48"~"Charger_SXT_AWD",
.$VHCL_MODEL == "LDEM48"~"Charger_SE_AWD",
.$VHCL_MODEL == "LDEE48"~"Charger_PoliceAWD",
.$VHCL_MODEL == "LDDX48"~"Charger_SRT_392",
.$VHCL_MODEL == "LDDE48"~"Charger_PoliceRWD",
.$VHCL_MODEL == "LDDM48"~"Charger_SE",
.$VHCL_MODEL == "LADH22"~"Challenger_SXT",
.$VHCL_MODEL == "LADP22"~"Challenger_RT",
.$VHCL_MODEL == "LCDH22"~"Challenger_SXT",
.$VHCL_MODEL == "LCDP22"~"Challenger_RT",
.$VHCL_MODEL == "LCDX22"~"Challenger_SRT392"))
rio::export(CEMData,"/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEMDataVIN.csv")
CEMData=rio::import("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEMDataVIN.csv")
Read 0.0% of 6365749 rows
Read 19.3% of 6365749 rows
Read 38.8% of 6365749 rows
Read 58.3% of 6365749 rows
Read 78.2% of 6365749 rows
Read 98.0% of 6365749 rows
Read 6365749 rows and 15 (of 15) columns from 0.523 GB file in 00:00:08
#=============================================================================================
# remove white spaces in column names
#=============================================================================================
# This aproach replaces the white spaces in the name with a period
#colnames(pred_dat)=make.names(names(pred_dat) ,unique= TRUE)
# This aproach replaces the white spaces in the name with a an underscore
names(CEMData)<-gsub("\\s", "_", names(CEMData))
names(CEMData)
[1] "VHCL_MODEL_YEAR" "VHCL_MODEL" "VHCL_FAMILY_CODE" "VIN"
[5] "DAY#DATE_VHCL_IN_SVC" "ODOMETER_TYPE" "CLAIM_TYPE" "DAYS_IN_SVC"
[9] "ODOMETER___VHCL_RECD" "TRANSACTION_TYPE" "Engine_Size" "MILES_PER_YEAR"
[13] "EngineCylinder" "EngineDisplacement" "Model_Name"
CEMData1<-CEMData%>%dplyr::select(VIN,VHCL_MODEL_YEAR,VHCL_MODEL,VHCL_FAMILY_CODE,DAYS_IN_SVC,ODOMETER___VHCL_RECD ,Engine_Size,MILES_PER_YEAR,Model_Name,EngineCylinder,EngineDisplacement)
CEMData1$MILES_PER_YEAR<-as.numeric(CEMData1$MILES_PER_YEAR)
CEMData1%>%head()
#models <- CEMData1 %>%
#split(.$VIN) %>%
#map(~dplyr::slice(.,which.max(ODOMETER___VHCL_RECD )))
#models<-models%>%bind_rows()
#models%>%dim()
#models%>%head()
#Alternatively
#CEMData1= CEMData1[1:100,]
#modelss <-CEMData1%>%
#split(.$VIN) %>%
# map(function(df) dplyr::slice(df,which.max(ODOMETER___VHCL_RECD )))%>%rbind_all()
#
#
#
# unique(CEMData1$VIN)%>%length()
#
#
# length(modelss)
#
#
# modelss%>%head()
#Alternatively
#do.call(rbind,modelss)
#bind_rows(modelss)
#rbind_all(modelss)
model3<- CEMData1%>%group_by(VIN)%>%dplyr::slice(which.max(ODOMETER___VHCL_RECD ))
model3%>%head()
model3%>%dim()
[1] 896858 11
#quantile(model3$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
model3<-model3%>%filter(MILES_PER_YEAR>0)
Split into LA and LD
LD<-model3%>%slice(VHCL_FAMILY_CODE=="LD")
LD%>%head()
unique(model3$Engine_Size)
[1] "G" "T" "J" "9"
LA<-model3%>%filter(VHCL_FAMILY_CODE=="LA")
LA%>%head()
LA=LA%>%arrange(MILES_PER_YEAR)
LD=LD%>%arrange(MILES_PER_YEAR)
Separate into Engine Sizes
LA
LA_ES_3.6<-LA%>%filter(EngineDisplacement=="3.6L")
LA_ES_5.7<-LA%>%filter(EngineDisplacement=="5.7L")
LA_ES_6.2<-LA%>%filter(EngineDisplacement=="6.2L")
LA_ES_6.4<-LA%>%filter(EngineDisplacement=="6.4L")
LA ENGINE SIZE 3.6 MILES PER YEAR
quantile(LA_ES_3.6$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
31.76087 13365.34070 31993.92341
LA ENGINE SIZE 5.7 MILES PER YEAR
quantile(LA_ES_5.7$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
32.82163 10818.09160 32284.44408
LA ENGINE SIZE 6.2 MILES PER YEAR
quantile(LA_ES_6.2$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
23.82065 3135.57839 21143.91667
LA ENGINE SIZE 6.4 MILES PER YEAR
quantile(LA_ES_6.4$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
40.58333 8035.50000 26499.26020
LA_ES_3.6%>%dim()
[1] 51996 11
LA_ES_5.7%>%dim()
[1] 33753 11
LA_ES_6.2%>%dim()
[1] 13821 11
LA_ES_6.4%>%dim()
[1] 23461 11
df=data.frame(Value=c(31.76087,13365.34070,31993.92341,32.82163,10818.09160,32284.44408,23.82065,3135.57839, 21143.91667,40.58333,8035.50000,26499.26020 ),percentile=c("5th","50th","95th","5th","50th","95th","5th","50th","95th","5th","50th","95th"),model=c("3.6L","3.6L","3.6L","5.7L","5.7L","5.7L","6.2L","6.2L","6.2L","6.4L","6.4L","6.4L"))
df
colourCount = length(unique(df$model))
getPalette = colorRampPalette(brewer.pal(9, "Set1"))
ggplot(df,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage LA Vehicles")+theme_bw()+
#scale_fill_brewer(palette = "Paired")
#scale_fill_brewer(palette="Set1")
scale_fill_brewer(palette="Set2")
#scale_fill_manual(values = getPalette(colourCount))
#scale_fill_manual(values = colorRampPalette(brewer.pal(12, "Accent"))(colourCount))
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/LA.pdf")
Saving 7.29 x 4.51 in image

NA
NA
NA
Separate into Engine Sizes
LD
LD_ES_3.6<-LD%>%filter(EngineDisplacement=="3.6L")
LD_ES_5.7<-LD%>%filter(EngineDisplacement=="5.7L")
LD_ES_6.2<-LD%>%filter(EngineDisplacement=="6.2L")
LD_ES_6.4<-LD%>%filter(EngineDisplacement=="6.4L")
LD_ES_3.6%>%dim()
[1] 352581 11
LD_ES_5.7%>%dim()
[1] 156846 11
LD_ES_6.2%>%dim()
[1] 4822 11
LD_ES_6.4%>%dim()
[1] 17734 11
LA ENGINE SIZE 3.6 CUMULATIVE PERCENTILE
LA_ES_3.6$CumPercentile<-1/length(LA_ES_3.6$MILES_PER_YEAR)
LA_ES_3.6$CumPercentile2<-cumsum(LA_ES_3.6$CumPercentile)
LA_ES_5.7$CumPercentile<-1/length(LA_ES_5.7$MILES_PER_YEAR)
LA_ES_5.7$CumPercentile2<-cumsum(LA_ES_5.7$CumPercentile)
LA_ES_6.2$CumPercentile<-1/length(LA_ES_6.2$MILES_PER_YEAR)
LA_ES_6.2$CumPercentile2<-cumsum(LA_ES_6.2$CumPercentile)
LA_ES_6.4$CumPercentile<-1/length(LA_ES_6.4$MILES_PER_YEAR)
LA_ES_6.4$CumPercentile2<-cumsum(LA_ES_6.4$CumPercentile)
LD ENGINE SIZE 3.6 CUMULATIVE PERCENTILE
LD_ES_3.6<-LD_ES_3.6%>%data.frame(con.iter(LD_ES_3.6))
#LD_ES_3.6$MILES_PER_YEAR2=(cumsum(LD_ES_3.6$MILES_PER_YEAR)/sum(LD_ES_3.6$MILES_PER_YEAR))
LD_ES_3.6%>%dim()
[1] 352581 13
LD_ES_3.6%>%head()
LD_ES_3.6%>%tail()
quantile(LD_ES_3.6$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
214.3859 17398.1423 37001.7474
LD_ES_3.6$CumPercentile<-1/length(LD_ES_3.6$MILES_PER_YEAR)
LD_ES_3.6$CumPercentile2<-cumsum(LD_ES_3.6$CumPercentile)
LD_ES_5.7$CumPercentile<-1/length(LD_ES_5.7$MILES_PER_YEAR)
LD_ES_5.7$CumPercentile2<-cumsum(LD_ES_5.7$CumPercentile)
LD_ES_6.2$CumPercentile<-1/length(LD_ES_6.2$MILES_PER_YEAR)
LD_ES_6.2$CumPercentile2<-cumsum(LD_ES_6.2$CumPercentile)
LD_ES_6.4$CumPercentile<-1/length(LD_ES_6.4$MILES_PER_YEAR)
LD_ES_6.4$CumPercentile2<-cumsum(LD_ES_6.4$CumPercentile)
LD_ES_6.4%>%tail()
LA CUMULATIVE PERCENTILE PLOT
ggplot()+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="3.6L"),data=LA_ES_3.6,size=1.5,linetype=6)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="5.7L"),data=LA_ES_5.7,size=1.5,linetype=3)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.2L"),data=LA_ES_6.2,size=1.5,linetype=4)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.4L"),data=LA_ES_6.4,size=1.5,linetype=5)+
scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
coord_cartesian(xlim = c(0,50000))+labs(title="LA Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
geom_hline(aes(yintercept =c(0.50)))+geom_hline(aes(yintercept =c(0.95)))+
theme_bw()
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLA.pdf")
Saving 7.29 x 4.51 in image

NA
LD CUMULATIVE PERCENTILE PLOT
ggplot()+geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="3.6L"),data=LD_ES_3.6,size=1.5,linetype=1)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="5.7L"),data=LD_ES_5.7,size=1.5,linetype=3)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.2L"),data=LD_ES_6.2,size=1.5,linetype=4)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.4L"),data=LD_ES_6.4,size=1.5,linetype=5)+
scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
coord_cartesian(xlim = c(0,50000))+labs(title="LD Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
geom_hline(aes(yintercept =c(0.50)))+geom_hline(aes(yintercept =c(0.95)))+
theme_bw()
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLD.pdf")
Saving 7.29 x 4.51 in image

NA
Cumulative Percentile Plots
#ggplot(LD_ES_3.6[1:1000,],aes(MILES_PER_YEAR))+geom_histogram()
#plot(LD_ES_3.6$MILES_PER_YEAR, cumsum(LD_ES_3.6$MILES_PER_YEAR)/sum(LD_ES_3.6$MILES_PER_YEAR))
duration = LD_ES_3.6$MILES_PER_YEAR
breaks = seq(0, length(LD_ES_3.6$MILES_PER_YEAR), by=10000)
duration.cut = cut(duration, breaks, right=FALSE)
duration.freq = table(duration.cut)
cumfreq0 = c(0, cumsum(duration.freq)/sum(duration.freq))
plot(breaks, cumfreq0, # plot the data
main="Old Faithful Eruptions", # main title
xlab="Duration minutes", # x−axis label
ylab="Cumulative eruptions") # y−axis label
lines(breaks, cumfreq0) # join the points

plotdf=data.frame(breaks,cumfreq0)
ggplot(plotdf,aes(breaks,cumfreq0))+geom_line()+scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::scientific)

ggplot(LD_ES_3.6, aes(x=MILES_PER_YEAR)) + stat_ecdf()+
coord_cartesian(xlim = c(0,50000))
ggplot(LD_ES_3.6, aes(MILES_PER_YEAR,CumPercentile2)) +
geom_step() + xlab("MILES_PER_YEAR") + ylab("Percentile")

cumdata=function(x){
duration = x
breaks = seq(0, length(duration), by=1000)
duration.cut = cut(duration, breaks, right=FALSE)
duration.freq = table(duration.cut)
cumfreq0 = c(0, cumsum(duration.freq)/sum(duration.freq))
#cumfreq0=(cumsum(duration)/sum(duration))
plotdf=data.frame(breaks,cumfreq0)
return(plotdf)
}
# duration = LD_ES_3.6$MILES_PER_YEAR
# breaks = seq(0, length(duration), by=10000)
# duration.cut = cut(duration, breaks, right=FALSE)
# duration.freq = table(duration.cut)
# cumfreq0 = c(0, cumsum(duration.freq)/sum(duration.freq))
#
ggplot()+
geom_line(aes(breaks,cumfreq0,color="3.6L"),data=cumdata(LD_ES_3.6$MILES_PER_YEAR ),size=1.5,linetype=1)+
geom_line(aes(breaks,cumfreq0,color="5.7L"),data=cumdata(LD_ES_5.7$MILES_PER_YEAR ),size=1.5,linetype=3) +
geom_line(aes(breaks,cumfreq0,color="6.2L"),data=cumdata(LD_ES_6.2$MILES_PER_YEAR ),size=1.5,linetype=4) +
geom_line(aes(breaks,cumfreq0,color="6.4L"),data=cumdata(LD_ES_6.4$MILES_PER_YEAR ),size=1.5,linetype=5) +
scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
coord_cartesian(xlim = c(0,50000))+labs(title="LD Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
geom_hline(aes(yintercept =c(0.5)))+geom_hline(aes(yintercept =c(0.95)))+
theme_bw()

# remove legend title
# theme(legend.title = element_blank()) +
#rename the color legend
#guides(color=guide_legend(title = "Engine Size"))
cumdata(LD_ES_3.6$MILES_PER_YEAR )
Error in data.frame(breaks, cumfreq0) :
arguments imply differing number of rows: 353, 352581
LD ENGINE SIZE 5.7 MILES PER YEAR
quantile(LD_ES_5.7$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
243.50 14995.75 37643.32
LD ENGINE SIZE 6.2 MILES PER YEAR
quantile(LD_ES_6.2$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
17.5601 5439.4126 27449.7852
LD ENGINE SIZE 6.4 MILES PER YEAR
quantile(LD_ES_6.4$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
46.44947 11659.98386 36570.14206
df1=data.frame(Value=c(214.3859,17398.1423,37001.7474,243.50,14995.75,37643.32,17.5601,5439.4126,27449.7852,
46.44947,11659.98386,36570.14206),percentile=c("5th","50th","95th","5th","50th","95th","5th","50th","95th","5th","50th","95th"),model=c("3.6L","3.6L","3.6L","5.7L","5.7L","5.7L","6.2L","6.2L","6.2L","6.4L","6.4L","6.4L"))
df1%>%head()
colourCount = length(unique(df$model))
getPalette = colorRampPalette(brewer.pal(9, "Set1"))
ggplot(df1,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage LD Vehicles")+theme_bw()+
#scale_fill_brewer(palette = "Paired")
#scale_fill_brewer(palette="Set1")
scale_fill_brewer(palette="Set2")
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/Ld.pdf")
Saving 7.29 x 4.51 in image

NA
df=df%>%add_column(Name="LA")
df1=df1%>%add_column(Name="LD")
df3=bind_rows(df,df1)%>%mutate(Name=as.factor(Name))
tail(df3)
ggplot(df3,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage Vehicles")+theme_bw()+
#facet_wrap(~Name, scales = "free", space="free")
facet_grid(.~Name, scales="free", space="free")

#scale_fill_brewer(palette = "Paired")
scale_fill_brewer(palette="Set1")
<ggproto object: Class ScaleDiscrete, Scale, gg>
aesthetics: fill
axis_order: function
break_info: function
break_positions: function
breaks: waiver
call: call
clone: function
dimension: function
drop: TRUE
expand: waiver
get_breaks: function
get_breaks_minor: function
get_labels: function
get_limits: function
guide: legend
is_discrete: function
is_empty: function
labels: waiver
limits: NULL
make_sec_title: function
make_title: function
map: function
map_df: function
n.breaks.cache: NULL
na.translate: TRUE
na.value: NA
name: waiver
palette: function
palette.cache: NULL
position: left
range: <ggproto object: Class RangeDiscrete, Range, gg>
range: NULL
reset: function
train: function
super: <ggproto object: Class RangeDiscrete, Range, gg>
reset: function
scale_name: brewer
train: function
train_df: function
transform: function
transform_df: function
super: <ggproto object: Class ScaleDiscrete, Scale, gg>
#scale_fill_brewer(palette="Set2")
Dividing Engine Size 6.4L Into SCAT and SRT
LD ENGINE SIZE 6.4
#Alternatively
LD_ES_6.4SCAT<-LD_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SCAT"))
LD_ES_6.4SRT<-LD_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SRT"))
LD_ES_6.4SCAT%>%dim()
[1] 9148 13
LD_ES_6.4SRT%>%dim()
[1] 8586 13
LD ENGINE SIZE 6.4 SCAT PACK MILES PER YEAR
quantile(LD_ES_6.4SCAT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
38.44737 11134.90714 31228.96802
LD ENGINE SIZE 6.4 SCAT PACK MILES PER YEAR
quantile(LD_ES_6.4SRT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
70.24038 12188.83768 41873.23894
df=data.frame(Value=c(11134.90714,31228.96802,12188.83768,41873.23894 ),percentile=c("50th","95th","50th","95th"),model=c("SCAT","SCAT","SRT","SRT"))
df
ggplot(df,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage 6.4 LD")+theme_bw() +
#viridis::scale_color_viridis()
#scale_fill_brewer(palette = "RdYlGn")
#scale_colour_brewer(palette = "YlOrRd")
#scale_fill_viridis_d(direction = -1)
#scale_fill_wsj()
#scale_fill_solarized()
#scale_color_manual(values = c("#999999","#56B4E9"))
#scale_color_manual(values = c("black","lightgrey"))
scale_fill_brewer(palette = "Paired")
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/LD6.4.pdf")
Saving 7.29 x 4.51 in image

NA
LA ENGINE SIZE 6.4
LA_ES_6.4SCAT<-LA_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SCAT"))
LA_ES_6.4SCAT%>%dim()
[1] 17472 13
LA_ES_6.4SRT<-LA_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SRT"))
LA_ES_6.4SRT%>%dim()
[1] 5989 13
LA ENGINE SIZE 6.4 SCAT PACK MILES PER YEAR
quantile(LA_ES_6.4SCAT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
40.58333 8194.74512 26755.36820
LA ENGINE SIZE 6.4 CUMULATIVE PERCENTILE PLOT
LA_ES_6.4SCAT$CumPercentile<-1/length(LA_ES_6.4SCAT$MILES_PER_YEAR)
LA_ES_6.4SCAT$CumPercentile2<-cumsum(LA_ES_6.4SCAT$CumPercentile)
LA_ES_6.4SRT$CumPercentile<-1/length(LA_ES_6.4SRT$MILES_PER_YEAR)
LA_ES_6.4SRT$CumPercentile2<-cumsum(LA_ES_6.4SRT$CumPercentile)
ggplot()+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SCAT"),data=LA_ES_6.4SCAT,size=1.5,linetype=1)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SRT"),data=LA_ES_6.4SRT,size=1.5,linetype=3) +
scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
coord_cartesian(xlim = c(0,50000))+labs(title="LA 6.4 Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
geom_hline(aes(yintercept =c(0.5)))+geom_hline(aes(yintercept =c(0.95)))+
theme_bw()
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLA6.4.pdf")
Saving 7.29 x 4.51 in image

NA
LD ENGINE SIZE 6.4 CUMULATIVE PERCENTILE PLOT
LD_ES_6.4SCAT$CumPercentile<-1/length(LD_ES_6.4SCAT$MILES_PER_YEAR)
LD_ES_6.4SCAT$CumPercentile2<-cumsum(LD_ES_6.4SCAT$CumPercentile)
LD_ES_6.4SRT$CumPercentile<-1/length(LD_ES_6.4SRT$MILES_PER_YEAR)
LD_ES_6.4SRT$CumPercentile2<-cumsum(LD_ES_6.4SRT$CumPercentile)
ggplot()+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SCAT"),data=LD_ES_6.4SCAT,size=1.5,linetype=1)+
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SRT"),data=LD_ES_6.4SRT,size=1.5,linetype=3) +
scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
coord_cartesian(xlim = c(0,50000))+labs(title="LD 6.4 Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
geom_hline(aes(yintercept =c(0.5)))+geom_hline(aes(yintercept =c(0.95)))+
theme_bw()
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLD6.4.pdf")
Saving 7.29 x 4.51 in image

NA
quantile(LA_ES_6.4SRT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
5% 50% 95%
42.14423 7610.56147 25861.30654
LA ENGINE SIZE 6.4 SRT MILES PER YEAR
df=data.frame(Value=c( 8194.74512,26755.36820,7610.56147,25861.30654 ),percentile=c("50th","95th","50th","95th"),model=c("SCAT","SCAT","SRT","SRT"))
df
NA
NA
NA
ggplot(df,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage 6.4 LA")+theme_bw() +
#viridis::scale_color_viridis()
#scale_fill_brewer(palette = "RdYlGn")
#scale_colour_brewer(palette = "YlOrRd")
#scale_fill_viridis_d(direction = -1)
#scale_fill_wsj()
#scale_fill_solarized()
#scale_color_manual(values = c("#999999","#56B4E9"))
#scale_color_manual(values = c("black","lightgrey"))
scale_fill_brewer(palette = "Paired")
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/LA6.4.pdf")
Saving 7.29 x 4.51 in image

NA
Confidence Interval for Percentiles
We can find confidence intervals for the percentiles by generating a large bootstrap samples and calculating the confidence intervals from the bootstrap samples.
con.iter.percetile=function(x,p,R){
library(boot)
ci=boot.ci(boot(x,function(x,i) quantile(x[i],probs =p ), R))
return(ci)
}
#Alternatively
con.iter.percetile2<-function(x,p){
return(sort(x)[qbinom(c(.025,.975), length(x), p)])
}
#equivalently
con.iter.percetile3<-function(x,p){
bootmed = apply(matrix(sample(x, rep=TRUE, 1000*length(x)), nrow=1000), 1, quantile,probs=c(p))
return(quantile(bootmed, c(.025, 0.975)))
}
Confidence Interval for LA Engine Sizes
# LA_ES_3.6$MILES_PER_YEAR
# 5% 50% 95%
# 31.76087 13365.34070 31993.923_41
a=matrix(con.iter.percetile2(LA_ES_3.6$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LA_ES_3.6$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_3.6$MILES_PER_YEAR,0.95))
b=matrix(con.iter.percetile2(LA_ES_5.7$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LA_ES_5.7$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_5.7$MILES_PER_YEAR,0.95))
c=matrix(con.iter.percetile2(LA_ES_6.2$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LA_ES_6.2$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_6.2$MILES_PER_YEAR,0.95))
d=matrix(con.iter.percetile2(LA_ES_6.4$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LA_ES_6.4$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_6.4$MILES_PER_YEAR,0.95))
Name_LA=as.factor(rep(c(3.6,5.7,6.2,6.4),c(3,3,3,3)))
Percentile=as.factor(rep(c("5th","50th","95th"),4))
Value=c(31.76087,13365.34070,31993.92341,32.82163,10818.09160,32284.44408,23.82065,3135.57839, 21143.91667,40.58333,8035.50000,26499.26020 )
LA_CI=data.frame(Engine_Size=Name_LA,Value=round(Value,1),round(do.call(rbind,list(a,b,c,d)),1),Percentile)%>%rename(Lower=X1,Upper=X2)
LA_CI%>%kable(.,format="html",caption = "Confidence Interval for LA Engine Sizes")%>%kable_styling(bootstrap_options = c("striped", "hover", "condensed", "responsive"))
Confidence Interval for LA Engine Sizes
|
Engine_Size
|
Value
|
Lower
|
Upper
|
Percentile
|
|
3.6
|
31.8
|
31.0
|
33.0
|
5th
|
|
3.6
|
13365.3
|
13259.8
|
13467.5
|
50th
|
|
3.6
|
31993.9
|
31709.3
|
32300.5
|
95th
|
|
5.7
|
32.8
|
31.8
|
33.5
|
5th
|
|
5.7
|
10818.1
|
10644.5
|
10935.5
|
50th
|
|
5.7
|
32284.4
|
31865.5
|
32685.7
|
95th
|
|
6.2
|
23.8
|
22.2
|
24.9
|
5th
|
|
6.2
|
3135.6
|
3006.4
|
3276.4
|
50th
|
|
6.2
|
21143.9
|
20404.8
|
21768.9
|
95th
|
|
6.4
|
40.6
|
39.3
|
42.5
|
5th
|
|
6.4
|
8035.5
|
7906.5
|
8153.1
|
50th
|
|
6.4
|
26499.3
|
26023.8
|
26986.4
|
95th
|
LA_CI
Confidence Interval for LD Engine Sizes
#option(max.print=100)
a=matrix(con.iter.percetile2(LD_ES_3.6$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LD_ES_3.6$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_3.6$MILES_PER_YEAR,0.95))
b=matrix(con.iter.percetile2(LD_ES_5.7$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LD_ES_5.7$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_5.7$MILES_PER_YEAR,0.95))
c=matrix(con.iter.percetile2(LD_ES_6.2$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LD_ES_6.2$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_6.2$MILES_PER_YEAR,0.95))
d=matrix(con.iter.percetile2(LD_ES_6.4$MILES_PER_YEAR,0.05),nrow = 1)%>%
rbind(con.iter.percetile2(LD_ES_6.4$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_6.4$MILES_PER_YEAR,0.95))
Name_LD=as.factor(rep(c(3.6,5.7,6.2,6.4),c(3,3,3,3)))
Percentile=as.factor(rep(c("5th","50th","95th"),4))
Value=c(214.3859,17398.1423,37001.7474,243.50,14995.75,37643.32,17.5601,5439.4126,27449.7852,
46.44947,11659.98386,36570.14206)
LD_CI=data.frame(Engine_Size=Name_LA,Value=round(Value,1),round(do.call(rbind,list(a,b,c,d)),1),Percentile)%>%rename(Lower=X1,Upper=X2)
LD_CI
kable(LD_CI, "html")%>%
kable_styling("striped", full_width = T) %>%
column_spec(1:5, bold = T) %>%
row_spec(1:12, bold = T, color = "white", background = "#D7261E")
|
Engine_Size
|
Value
|
Lower
|
Upper
|
Percentile
|
|
3.6
|
214.4
|
199.2
|
226.1
|
5th
|
|
3.6
|
17398.1
|
17366.9
|
17430.5
|
50th
|
|
3.6
|
37001.7
|
36853.5
|
37145.1
|
95th
|
|
5.7
|
243.5
|
222.3
|
269.4
|
5th
|
|
5.7
|
14995.8
|
14944.3
|
15047.1
|
50th
|
|
5.7
|
37643.3
|
37389.7
|
37915.4
|
95th
|
|
6.2
|
17.6
|
16.6
|
18.7
|
5th
|
|
6.2
|
5439.4
|
4938.2
|
5766.4
|
50th
|
|
6.2
|
27449.8
|
26027.7
|
29078.5
|
95th
|
|
6.4
|
46.4
|
44.0
|
49.8
|
5th
|
|
6.4
|
11660.0
|
11480.0
|
11813.0
|
50th
|
|
6.4
|
36570.1
|
35828.3
|
37528.1
|
95th
|
LD_CI%>%kable(.,format="html",caption = "Confidence Interval for LD Engine Sizes")%>%kable_styling(bootstrap_options = c("striped", "hover", "condensed", "responsive"))
Confidence Interval for LD Engine Sizes
|
Engine_Size
|
Value
|
Lower
|
Upper
|
Percentile
|
|
3.6
|
214.4
|
199.2
|
226.1
|
5th
|
|
3.6
|
17398.1
|
17366.9
|
17430.5
|
50th
|
|
3.6
|
37001.7
|
36853.5
|
37145.1
|
95th
|
|
5.7
|
243.5
|
222.3
|
269.4
|
5th
|
|
5.7
|
14995.8
|
14944.3
|
15047.1
|
50th
|
|
5.7
|
37643.3
|
37389.7
|
37915.4
|
95th
|
|
6.2
|
17.6
|
16.6
|
18.7
|
5th
|
|
6.2
|
5439.4
|
4938.2
|
5766.4
|
50th
|
|
6.2
|
27449.8
|
26027.7
|
29078.5
|
95th
|
|
6.4
|
46.4
|
44.0
|
49.8
|
5th
|
|
6.4
|
11660.0
|
11480.0
|
11813.0
|
50th
|
|
6.4
|
36570.1
|
35828.3
|
37528.1
|
95th
|
---
title: "Customer Equivalent Mileage"
output: html_notebook
author: Nana Boateng
df_print: paged
Time: '`r Sys.time()`'
date: "`r format(Sys.time(), '%B %d, %Y')`"
---


import from rio is actually slightly faster than data.table's fread.


```{r}
pacman::p_load("rio","tidyverse","stringr","ggthemes","RColorBrewer","viridis","data.table","kableExtra",
               "knitr")

```




```{r}

#CEMData<-import("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEM.csv")

system.time(CEMData<-import("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEM.csv")
)


#system.time(fread("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEM.csv"))



```


```{r}

setwd("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA")

options(knitr.table.format="html")

#install.packages("kableExtra")

```




```{r}

CEMData<-CEMData%>%dplyr::select(-V11 )

dim(CEMData)

CEMData%>%head()


CEMData%>%str()

```


Extract the eigth character in VIN which is the engine code.This will be match with a vehicle idenfication code to determine the engine size.

```{r}
CEMData$Engine_Size<-str_sub(CEMData$VIN, start = 8, end = 8)

```

We calculate miles per year by diviving the odometer vehicle recorded by the days in service and mltiply by the number of days in the year 365.25. Since we will be dividing by Days in Service,we have to filter out it's values that are zero to avoid Inf or other non mathetically expressible  computations.

```{r}

CEMData<-CEMData%>%filter(DAYS_IN_SVC != 0)


CEMData$MILES_PER_YEAR<-(CEMData$ODOMETER___VHCL_RECD/CEMData$DAYS_IN_SVC)*365.25


# extract all numbers in miles per year
#MILES_P<-as.numeric(grep(pattern = "[0-9]", CEMData$MILES_PER_YEAR, value = TRUE))
#MILES_P



CEMData%>%dim()


CEMData%>%head()

```


95% Confidence Interval for the mean of miles per year is computed below.


```{r}

con.iter=function(x){

x_error=(qnorm(0.975)*sd(x$MILES_PER_YEAR))/sqrt(dim(x)[1]) 

x_lower=x$MILES_PER_YEAR-x_error
    
x_upper=x$MILES_PER_YEAR+x_error 

c=data.frame(LOWER_CI=x_lower,UPPER_CI=x_upper)

return(c)
  
}






#CEMData$MILES_ERROR=(qnorm(0.975)*sd(CEMData$MILES_PER_YEAR))/sqrt(dim(CEMData)[1])

#CEMData$LOWER_CONFIDENCE=CEMData$MILES_PER_YEAR-CEMData$MILES_ERROR

#CEMData$UPPER_CONFIDENCE=CEMData$MILES_PER_YEAR+CEMData$MILES_ERROR
    
#CEMData%>%head()



```







```{r}
unique(CEMData$VHCL_MODEL)

unique(CEMData$VHCL_MODEL_YEAR)

```


#### match engine displacement with engine code and also cylinders.The matching file is in vehicle identification number.

```{r}

  
  CEMData=CEMData %>%  
  mutate(EngineCylinder = case_when(.$Engine_Size == "G"~ "V6" ,
                                .$Engine_Size == "T"~  "V8",
                                .$Engine_Size == "J"~"V8",
                                .$Engine_Size == "9"~"8"))



CEMData=CEMData %>%  
  mutate(EngineDisplacement = case_when(.$Engine_Size == "G"~ "3.6L" ,
                                .$Engine_Size == "T"~  "5.7L",
                                .$Engine_Size == "J"~"6.4L",
                                .$Engine_Size == "9"~"6.2L"))


CEMData%>%head()

```




```{r}
CEMData=CEMData %>%  
  mutate(Model_Name = case_when(.$VHCL_MODEL == "LADR22"~ "Challenger_SRT_Hellcat" ,
                                .$VHCL_MODEL == "LDDT48"~  "Charger_SRT_Hellcat",
                                .$VHCL_MODEL == "LADS22"~"Challenger_SRT392",
                                .$VHCL_MODEL == "LADX22"~"Challenger_RT_SCATPACK",
                                .$VHCL_MODEL == "LDDP48"~"Charger_RT",
                                .$VHCL_MODEL == "LDDS48"~"Charger_SXT",
                                .$VHCL_MODEL == "LDDR48"~"Charger_RT_SCATPACK",
                                .$VHCL_MODEL == "LDES48"~"Charger_SXT_AWD",
                                .$VHCL_MODEL == "LDEM48"~"Charger_SE_AWD",
                                .$VHCL_MODEL == "LDEE48"~"Charger_PoliceAWD",
                                .$VHCL_MODEL == "LDDX48"~"Charger_SRT_392",
                                .$VHCL_MODEL == "LDDE48"~"Charger_PoliceRWD",
                                .$VHCL_MODEL == "LDDM48"~"Charger_SE",
                                .$VHCL_MODEL == "LADH22"~"Challenger_SXT",
                                .$VHCL_MODEL == "LADP22"~"Challenger_RT",
                                .$VHCL_MODEL == "LCDH22"~"Challenger_SXT",
                                .$VHCL_MODEL == "LCDP22"~"Challenger_RT",
                                .$VHCL_MODEL == "LCDX22"~"Challenger_SRT392"))


CEMData%>%head()


```




```{r}
rio::export(CEMData,"/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEMDataVIN.csv")


```




```{r}

CEMData=rio::import("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CEMDataVIN.csv")

```




```{r}
#=============================================================================================
# remove white spaces in column names
#=============================================================================================

# This aproach replaces the white spaces in the name with a period

#colnames(pred_dat)=make.names(names(pred_dat) ,unique= TRUE)

# This aproach replaces the white spaces in the name with a an underscore

names(CEMData)<-gsub("\\s", "_", names(CEMData))

```




```{r}

names(CEMData)


CEMData1<-CEMData%>%dplyr::select(VIN,VHCL_MODEL_YEAR,VHCL_MODEL,VHCL_FAMILY_CODE,DAYS_IN_SVC,ODOMETER___VHCL_RECD ,Engine_Size,MILES_PER_YEAR,Model_Name,EngineCylinder,EngineDisplacement)



CEMData1$MILES_PER_YEAR<-as.numeric(CEMData1$MILES_PER_YEAR)

CEMData1%>%head()
```



```{r}
#models <- CEMData1 %>%
#split(.$VIN) %>%
#map(~dplyr::slice(.,which.max(ODOMETER___VHCL_RECD )))

```





```{r}

#models<-models%>%bind_rows()




#models%>%dim()


#models%>%head()

```













```{r}

#Alternatively

#CEMData1= CEMData1[1:100,]

#modelss <-CEMData1%>%
#split(.$VIN) %>%
# map(function(df) dplyr::slice(df,which.max(ODOMETER___VHCL_RECD )))%>%rbind_all()
# 
# 
# 
# unique(CEMData1$VIN)%>%length()
# 
# 
# length(modelss)
# 
# 
# modelss%>%head() 


#Alternatively

#do.call(rbind,modelss)


#bind_rows(modelss)

#rbind_all(modelss)


```



```{r}


model3<- CEMData1%>%group_by(VIN)%>%dplyr::slice(which.max(ODOMETER___VHCL_RECD ))

model3%>%head()


model3%>%dim()

#quantile(model3$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)



```


```{r}
model3<-model3%>%filter(MILES_PER_YEAR>0)
```




#### Split into LA and LD


```{r}

LD<-model3%>%slice(VHCL_FAMILY_CODE=="LD")

LD%>%head()


```




```{r}
unique(model3$Engine_Size)
```


```{r}
LA<-model3%>%filter(VHCL_FAMILY_CODE=="LA")

LA%>%head()

```


```{r}
LA=LA%>%arrange(MILES_PER_YEAR)
LD=LD%>%arrange(MILES_PER_YEAR)
```





#### Separate into Engine Sizes

#####   LA

```{r}




LA_ES_3.6<-LA%>%filter(EngineDisplacement=="3.6L")

LA_ES_5.7<-LA%>%filter(EngineDisplacement=="5.7L")


LA_ES_6.2<-LA%>%filter(EngineDisplacement=="6.2L")


LA_ES_6.4<-LA%>%filter(EngineDisplacement=="6.4L")



```



#####  LA ENGINE SIZE 3.6 MILES PER YEAR

```{r}

quantile(LA_ES_3.6$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)


```


#####  LA ENGINE SIZE 5.7 MILES PER YEAR

```{r}

quantile(LA_ES_5.7$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)


```


#####  LA ENGINE SIZE 6.2 MILES PER YEAR

```{r}
quantile(LA_ES_6.2$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)

```


#####  LA ENGINE SIZE 6.4 MILES PER YEAR

```{r}
quantile(LA_ES_6.4$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
```



```{r}
LA_ES_3.6%>%dim()

LA_ES_5.7%>%dim()

LA_ES_6.2%>%dim()

LA_ES_6.4%>%dim()
```



```{r}




df=data.frame(Value=c(31.76087,13365.34070,31993.92341,32.82163,10818.09160,32284.44408,23.82065,3135.57839, 21143.91667,40.58333,8035.50000,26499.26020  ),percentile=c("5th","50th","95th","5th","50th","95th","5th","50th","95th","5th","50th","95th"),model=c("3.6L","3.6L","3.6L","5.7L","5.7L","5.7L","6.2L","6.2L","6.2L","6.4L","6.4L","6.4L"))
              
 df 
colourCount = length(unique(df$model))
getPalette = colorRampPalette(brewer.pal(9, "Set1")) 
 
 ggplot(df,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
  
  geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage  LA Vehicles")+theme_bw()+ 
   
   
#scale_fill_brewer(palette = "Paired")
#scale_fill_brewer(palette="Set1")
scale_fill_brewer(palette="Set2")
#scale_fill_manual(values = getPalette(colourCount))
#scale_fill_manual(values = colorRampPalette(brewer.pal(12, "Accent"))(colourCount))

 
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/LA.pdf")
 
 
  
```




#### Separate into Engine Sizes

#####   LD

```{r}
LD_ES_3.6<-LD%>%filter(EngineDisplacement=="3.6L")

LD_ES_5.7<-LD%>%filter(EngineDisplacement=="5.7L")


LD_ES_6.2<-LD%>%filter(EngineDisplacement=="6.2L")


LD_ES_6.4<-LD%>%filter(EngineDisplacement=="6.4L")


LD_ES_3.6%>%dim()

LD_ES_5.7%>%dim()

LD_ES_6.2%>%dim()

LD_ES_6.4%>%dim()

```



#####  LA ENGINE SIZE 3.6  CUMULATIVE PERCENTILE

```{r}

LA_ES_3.6$CumPercentile<-1/length(LA_ES_3.6$MILES_PER_YEAR)

LA_ES_3.6$CumPercentile2<-cumsum(LA_ES_3.6$CumPercentile)




LA_ES_5.7$CumPercentile<-1/length(LA_ES_5.7$MILES_PER_YEAR)


LA_ES_5.7$CumPercentile2<-cumsum(LA_ES_5.7$CumPercentile)




LA_ES_6.2$CumPercentile<-1/length(LA_ES_6.2$MILES_PER_YEAR)


LA_ES_6.2$CumPercentile2<-cumsum(LA_ES_6.2$CumPercentile)



LA_ES_6.4$CumPercentile<-1/length(LA_ES_6.4$MILES_PER_YEAR)


LA_ES_6.4$CumPercentile2<-cumsum(LA_ES_6.4$CumPercentile)
```




#####  LD ENGINE SIZE 3.6  CUMULATIVE PERCENTILE 

```{r}



LD_ES_3.6<-LD_ES_3.6%>%data.frame(con.iter(LD_ES_3.6))







#LD_ES_3.6$MILES_PER_YEAR2=(cumsum(LD_ES_3.6$MILES_PER_YEAR)/sum(LD_ES_3.6$MILES_PER_YEAR))

LD_ES_3.6%>%dim()

LD_ES_3.6%>%head()

LD_ES_3.6%>%tail()







quantile(LD_ES_3.6$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)







LD_ES_3.6$CumPercentile<-1/length(LD_ES_3.6$MILES_PER_YEAR)

LD_ES_3.6$CumPercentile2<-cumsum(LD_ES_3.6$CumPercentile)




LD_ES_5.7$CumPercentile<-1/length(LD_ES_5.7$MILES_PER_YEAR)


LD_ES_5.7$CumPercentile2<-cumsum(LD_ES_5.7$CumPercentile)




LD_ES_6.2$CumPercentile<-1/length(LD_ES_6.2$MILES_PER_YEAR)


LD_ES_6.2$CumPercentile2<-cumsum(LD_ES_6.2$CumPercentile)



LD_ES_6.4$CumPercentile<-1/length(LD_ES_6.4$MILES_PER_YEAR)


LD_ES_6.4$CumPercentile2<-cumsum(LD_ES_6.4$CumPercentile)


```





```{r}
LD_ES_6.4%>%tail()
```


#### LA CUMULATIVE PERCENTILE PLOT 

```{r}
ggplot()+
  geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="3.6L"),data=LA_ES_3.6,size=1.5,linetype=6)+
  geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="5.7L"),data=LA_ES_5.7,size=1.5,linetype=3)+
   geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.2L"),data=LA_ES_6.2,size=1.5,linetype=4)+
   geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.4L"),data=LA_ES_6.4,size=1.5,linetype=5)+
   scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
  
  coord_cartesian(xlim = c(0,50000))+labs(title="LA Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
  
  geom_hline(aes(yintercept =c(0.50)))+geom_hline(aes(yintercept =c(0.95)))+
  theme_bw() 
  
   ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLA.pdf")
 
```







#### LD CUMULATIVE PERCENTILE PLOT 

```{r}


ggplot()+geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="3.6L"),data=LD_ES_3.6,size=1.5,linetype=1)+
  geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="5.7L"),data=LD_ES_5.7,size=1.5,linetype=3)+
   geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.2L"),data=LD_ES_6.2,size=1.5,linetype=4)+
   geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="6.4L"),data=LD_ES_6.4,size=1.5,linetype=5)+
   scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
  
  coord_cartesian(xlim = c(0,50000))+labs(title="LD Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
  
  geom_hline(aes(yintercept =c(0.50)))+geom_hline(aes(yintercept =c(0.95)))+
  theme_bw() 
  
  ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLD.pdf")
 

```


##### Cumulative Percentile Plots

```{r}
#ggplot(LD_ES_3.6[1:1000,],aes(MILES_PER_YEAR))+geom_histogram()

#plot(LD_ES_3.6$MILES_PER_YEAR, cumsum(LD_ES_3.6$MILES_PER_YEAR)/sum(LD_ES_3.6$MILES_PER_YEAR))

duration = LD_ES_3.6$MILES_PER_YEAR 
breaks = seq(0, length(LD_ES_3.6$MILES_PER_YEAR), by=10000) 
duration.cut = cut(duration, breaks, right=FALSE) 
duration.freq = table(duration.cut)
cumfreq0 = c(0, cumsum(duration.freq)/sum(duration.freq)) 
plot(breaks, cumfreq0,            # plot the data 
main="Old Faithful Eruptions",  # main title 
xlab="Duration minutes",        # x−axis label 
ylab="Cumulative eruptions")   # y−axis label 
lines(breaks, cumfreq0)           # join the points

plotdf=data.frame(breaks,cumfreq0)

ggplot(plotdf,aes(breaks,cumfreq0))+geom_line()+scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::scientific)
```


```{r}
#ggplot(LD_ES_3.6, aes(x=MILES_PER_YEAR)) + stat_ecdf()+
#  coord_cartesian(xlim = c(0,50000))
```


```{r}
ggplot(LD_ES_3.6, aes(MILES_PER_YEAR,CumPercentile2)) +  
 geom_step() + xlab("MILES_PER_YEAR") + ylab("Percentile")
```



```{r}

cumdata=function(x){
  
duration = x 
breaks = seq(0, length(duration), by=1000) 
duration.cut = cut(duration, breaks, right=FALSE) 
duration.freq = table(duration.cut)
cumfreq0 = c(0, cumsum(duration.freq)/sum(duration.freq)) 

#cumfreq0=(cumsum(duration)/sum(duration))
 
plotdf=data.frame(breaks,cumfreq0) 

return(plotdf)
  
  
}


# duration = LD_ES_3.6$MILES_PER_YEAR 
# breaks = seq(0, length(duration), by=10000) 
# duration.cut = cut(duration, breaks, right=FALSE) 
# duration.freq = table(duration.cut)
# cumfreq0 = c(0, cumsum(duration.freq)/sum(duration.freq)) 
#         


ggplot()+
  
geom_line(aes(breaks,cumfreq0,color="3.6L"),data=cumdata(LD_ES_3.6$MILES_PER_YEAR ),size=1.5,linetype=1)+
  
geom_line(aes(breaks,cumfreq0,color="5.7L"),data=cumdata(LD_ES_5.7$MILES_PER_YEAR ),size=1.5,linetype=3) + 
  
  
geom_line(aes(breaks,cumfreq0,color="6.2L"),data=cumdata(LD_ES_6.2$MILES_PER_YEAR ),size=1.5,linetype=4) +  
  

geom_line(aes(breaks,cumfreq0,color="6.4L"),data=cumdata(LD_ES_6.4$MILES_PER_YEAR ),size=1.5,linetype=5) +   
  
  
  scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
  
  coord_cartesian(xlim = c(0,50000))+labs(title="LD Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
  
  geom_hline(aes(yintercept =c(0.5)))+geom_hline(aes(yintercept =c(0.95)))+
  theme_bw() 

# remove legend title
  
  # theme(legend.title = element_blank()) +

#rename the color legend

#guides(color=guide_legend(title = "Engine Size"))
  

```





```{r}
cumdata(LD_ES_3.6$MILES_PER_YEAR )
```










#####  LD ENGINE SIZE 5.7 MILES PER YEAR

```{r}

quantile(LD_ES_5.7$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)

```


#####  LD ENGINE SIZE 6.2 MILES PER YEAR

```{r}
quantile(LD_ES_6.2$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)

```

#####  LD ENGINE SIZE 6.4 MILES PER YEAR

```{r}
quantile(LD_ES_6.4$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
```





```{r}
df1=data.frame(Value=c(214.3859,17398.1423,37001.7474,243.50,14995.75,37643.32,17.5601,5439.4126,27449.7852,
                       46.44947,11659.98386,36570.14206),percentile=c("5th","50th","95th","5th","50th","95th","5th","50th","95th","5th","50th","95th"),model=c("3.6L","3.6L","3.6L","5.7L","5.7L","5.7L","6.2L","6.2L","6.2L","6.4L","6.4L","6.4L"))
              
df1%>%head() 
colourCount = length(unique(df$model))
getPalette = colorRampPalette(brewer.pal(9, "Set1")) 
 
 ggplot(df1,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
  
  geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage  LD Vehicles")+theme_bw()+ 
   
   
#scale_fill_brewer(palette = "Paired")
#scale_fill_brewer(palette="Set1")
scale_fill_brewer(palette="Set2")
 
 
 ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/Ld.pdf")
 
```






```{r}
df=df%>%add_column(Name="LA")
df1=df1%>%add_column(Name="LD")

df3=bind_rows(df,df1)%>%mutate(Name=as.factor(Name))

tail(df3)

```



```{r,warning=FALSE,message=FALSE}


 ggplot(df3,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
  
  geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage   Vehicles")+theme_bw()+ 
   
#facet_wrap(~Name, scales = "free", space="free")  
 facet_grid(.~Name, scales="free", space="free")  
#scale_fill_brewer(palette = "Paired")
scale_fill_brewer(palette="Set1")
#scale_fill_brewer(palette="Set2")

```



#### Dividing Engine Size 6.4L  Into SCAT and SRT

#####  LD ENGINE SIZE 6.4

```{r}



#Alternatively

LD_ES_6.4SCAT<-LD_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SCAT"))




LD_ES_6.4SRT<-LD_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SRT"))

  

LD_ES_6.4SCAT%>%dim()
LD_ES_6.4SRT%>%dim()





```

##### LD ENGINE SIZE 6.4  SCAT PACK MILES PER YEAR

```{r}
quantile(LD_ES_6.4SCAT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
```

##### LD ENGINE SIZE 6.4  SCAT PACK MILES PER YEAR

```{r}
quantile(LD_ES_6.4SRT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
```








```{r}
df=data.frame(Value=c(11134.90714,31228.96802,12188.83768,41873.23894  ),percentile=c("50th","95th","50th","95th"),model=c("SCAT","SCAT","SRT","SRT"))
              
 df 
 
 
 ggplot(df,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
  
  geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage 6.4 LD")+theme_bw() +
  
#viridis::scale_color_viridis()

#scale_fill_brewer(palette = "RdYlGn")
#scale_colour_brewer(palette = "YlOrRd")
#scale_fill_viridis_d(direction = -1)
#scale_fill_wsj()
#scale_fill_solarized()  
  
#scale_color_manual(values = c("#999999","#56B4E9"))
  
#scale_color_manual(values = c("black","lightgrey"))

scale_fill_brewer(palette = "Paired")
 
 ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/LD6.4.pdf")
 
```








#### LA ENGINE SIZE 6.4

```{r}

LA_ES_6.4SCAT<-LA_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SCAT"))

LA_ES_6.4SCAT%>%dim()


LA_ES_6.4SRT<-LA_ES_6.4%>%dplyr::filter(str_detect(Model_Name, "SRT"))
LA_ES_6.4SRT%>%dim()





```






##### LA ENGINE SIZE 6.4  SCAT PACK MILES PER YEAR

```{r}
quantile(LA_ES_6.4SCAT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)
```



##### LA ENGINE SIZE 6.4  CUMULATIVE PERCENTILE PLOT


```{r}
LA_ES_6.4SCAT$CumPercentile<-1/length(LA_ES_6.4SCAT$MILES_PER_YEAR)


LA_ES_6.4SCAT$CumPercentile2<-cumsum(LA_ES_6.4SCAT$CumPercentile)


LA_ES_6.4SRT$CumPercentile<-1/length(LA_ES_6.4SRT$MILES_PER_YEAR)


LA_ES_6.4SRT$CumPercentile2<-cumsum(LA_ES_6.4SRT$CumPercentile)



ggplot()+
  
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SCAT"),data=LA_ES_6.4SCAT,size=1.5,linetype=1)+
  
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SRT"),data=LA_ES_6.4SRT,size=1.5,linetype=3) + 
  
  

  
  scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
  
  coord_cartesian(xlim = c(0,50000))+labs(title="LA 6.4 Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
  
  geom_hline(aes(yintercept =c(0.5)))+geom_hline(aes(yintercept =c(0.95)))+
  theme_bw() 
ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLA6.4.pdf")
 

```




##### LD ENGINE SIZE 6.4  CUMULATIVE PERCENTILE PLOT



```{r}
LD_ES_6.4SCAT$CumPercentile<-1/length(LD_ES_6.4SCAT$MILES_PER_YEAR)


LD_ES_6.4SCAT$CumPercentile2<-cumsum(LD_ES_6.4SCAT$CumPercentile)


LD_ES_6.4SRT$CumPercentile<-1/length(LD_ES_6.4SRT$MILES_PER_YEAR)


LD_ES_6.4SRT$CumPercentile2<-cumsum(LD_ES_6.4SRT$CumPercentile)



ggplot()+
  
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SCAT"),data=LD_ES_6.4SCAT,size=1.5,linetype=1)+
  
geom_line(aes(MILES_PER_YEAR,CumPercentile2,color="SRT"),data=LD_ES_6.4SRT,size=1.5,linetype=3) + 
  
  

  
  scale_y_continuous(labels = scales::percent)+scale_x_continuous(labels = scales::comma)+
  
  coord_cartesian(xlim = c(0,50000))+labs(title="LD 6.4 Vehicle Customer Equivalent Mileage",y="Percentile",x="CEM",color= "Engine Size")+
  
  geom_hline(aes(yintercept =c(0.5)))+geom_hline(aes(yintercept =c(0.95)))+
  theme_bw() 

 ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/CUMLD6.4.pdf")
 
```







```{r}

quantile(LA_ES_6.4SRT$MILES_PER_YEAR,c(0.05,0.5,0.95),na.rm = TRUE)


```

##### LA ENGINE SIZE 6.4  SRT MILES PER YEAR




```{r}
df=data.frame(Value=c(  8194.74512,26755.36820,7610.56147,25861.30654   ),percentile=c("50th","95th","50th","95th"),model=c("SCAT","SCAT","SRT","SRT"))
              
 df 
 
 
 

```

```{r}

ggplot(df,aes(x=percentile,y=Value,fill=model))+geom_bar(stat="identity",position = position_dodge())+
  
  geom_text(aes(label=round(Value),vjust=1.6),position = position_dodge(width = 1),color="black")+labs(y="Miles per Year",title="Customer Equivalent Mileage 6.4 LA")+theme_bw() +
  
#viridis::scale_color_viridis()

#scale_fill_brewer(palette = "RdYlGn")
#scale_colour_brewer(palette = "YlOrRd")
#scale_fill_viridis_d(direction = -1)
#scale_fill_wsj()
#scale_fill_solarized()  
  
#scale_color_manual(values = c("#999999","#56B4E9"))
  
#scale_color_manual(values = c("black","lightgrey"))

scale_fill_brewer(palette = "Paired")



 ggsave("/Users/nanaakwasiabayieboateng/Documents/memphisclassesbooks/DataMiningscience/FCA/LA6.4.pdf")
 
```


#### Confidence Interval for Percentiles
We can find confidence intervals for the percentiles by generating  a large bootstrap samples and calculating the confidence intervals from the bootstrap samples.
```{r}

con.iter.percetile=function(x,p,R){

library(boot)

ci=boot.ci(boot(x,function(x,i) quantile(x[i],probs =p ), R))

return(ci)

}





#Alternatively


con.iter.percetile2<-function(x,p){
  
return(sort(x)[qbinom(c(.025,.975), length(x), p)])  
  
}




#equivalently

con.iter.percetile3<-function(x,p){
  
bootmed = apply(matrix(sample(x, rep=TRUE, 1000*length(x)), nrow=1000), 1, quantile,probs=c(p))

return(quantile(bootmed, c(.025, 0.975)))
  
}



```



##### Confidence Interval for LA Engine Sizes

```{r,results="asis",  rows.print=100,col.print=20}
# LA_ES_3.6$MILES_PER_YEAR
#    5%         50%         95% 
#   31.76087 13365.34070 31993.923_41 

a=matrix(con.iter.percetile2(LA_ES_3.6$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LA_ES_3.6$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_3.6$MILES_PER_YEAR,0.95))



b=matrix(con.iter.percetile2(LA_ES_5.7$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LA_ES_5.7$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_5.7$MILES_PER_YEAR,0.95))

c=matrix(con.iter.percetile2(LA_ES_6.2$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LA_ES_6.2$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_6.2$MILES_PER_YEAR,0.95))

d=matrix(con.iter.percetile2(LA_ES_6.4$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LA_ES_6.4$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LA_ES_6.4$MILES_PER_YEAR,0.95))





Name_LA=as.factor(rep(c(3.6,5.7,6.2,6.4),c(3,3,3,3)))

Percentile=as.factor(rep(c("5th","50th","95th"),4))




Value=c(31.76087,13365.34070,31993.92341,32.82163,10818.09160,32284.44408,23.82065,3135.57839, 21143.91667,40.58333,8035.50000,26499.26020  )

LA_CI=data.frame(Engine_Size=Name_LA,Value=round(Value,1),round(do.call(rbind,list(a,b,c,d)),1),Percentile)%>%rename(Lower=X1,Upper=X2)

LA_CI%>%kable(.,format="html",caption = "Confidence Interval for LA Engine Sizes")%>%kable_styling(bootstrap_options = c("striped", "hover", "condensed", "responsive"))

LA_CI
```




##### Confidence Interval for LD Engine Sizes

```{r rows.print=100,col.print=20}

#option(max.print=100)

a=matrix(con.iter.percetile2(LD_ES_3.6$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LD_ES_3.6$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_3.6$MILES_PER_YEAR,0.95))



b=matrix(con.iter.percetile2(LD_ES_5.7$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LD_ES_5.7$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_5.7$MILES_PER_YEAR,0.95))

c=matrix(con.iter.percetile2(LD_ES_6.2$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LD_ES_6.2$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_6.2$MILES_PER_YEAR,0.95))

d=matrix(con.iter.percetile2(LD_ES_6.4$MILES_PER_YEAR,0.05),nrow = 1)%>% 
rbind(con.iter.percetile2(LD_ES_6.4$MILES_PER_YEAR,0.5))%>%
rbind(con.iter.percetile2(LD_ES_6.4$MILES_PER_YEAR,0.95))





Name_LD=as.factor(rep(c(3.6,5.7,6.2,6.4),c(3,3,3,3)))

Percentile=as.factor(rep(c("5th","50th","95th"),4))





Value=c(214.3859,17398.1423,37001.7474,243.50,14995.75,37643.32,17.5601,5439.4126,27449.7852,
                       46.44947,11659.98386,36570.14206)
LD_CI=data.frame(Engine_Size=Name_LA,Value=round(Value,1),round(do.call(rbind,list(a,b,c,d)),1),Percentile)%>%rename(Lower=X1,Upper=X2)

LD_CI


kable(LD_CI, "html")%>%
kable_styling("striped", full_width = T) %>%
  column_spec(1:5, bold = T) %>%
  row_spec(1:12, bold = T, color = "white", background = "#D7261E")



LD_CI%>%kable(.,format="html",caption = "Confidence Interval for LD Engine Sizes")%>%kable_styling(bootstrap_options = c("striped", "hover", "condensed", "responsive"))

```

