Code
expe <- read_excel("DATA - 10683_2007_9171_MOESM2_ESM.xls")
colnames(expe) <- expe[4,]
expe <- as.data.frame(expe[-c(1:4),])
expe[is.na(expe)==FALSE] <- as.numeric(expe[is.na(expe)==FALSE])
#Original graph
#G1
forgr1.df <- select(expe, Period, Group, Treatment, mycont)
forgr1.df$Period <- as.double(forgr1.df$Period)
forgr1.df$mycont <- as.double(forgr1.df$mycont)
forgr1.df <- filter(forgr1.df, Period>5)
forgr1.df$Group <- as.character(forgr1.df$Group)
forgr1_res.df <- as.data.frame(aggregate(forgr1.df[,4], list(forgr1.df$Treatment), mean))
forgr1_res.df$x <- round(forgr1_res.df$x,digits = 2)
forgr1_res.df$Group.1 <- as.character(forgr1_res.df$Group.1)
EEDAFigure1 <- ggplot(forgr1_res.df, aes(x=Group.1,y=x,fill=Group.1),color="black")+
geom_bar(stat="identity")+
scale_fill_brewer(palette="Set2")+
geom_text(label=forgr1_res.df$x,vjust=-.25)+
labs(title = "Average contribution by treatment (data from periods 6–10)",
x="Treatment",
y="Average contribution",
fill=NULL)+
theme_light()+
theme(legend.background = element_rect(linetype="solid",color="Black"))
#ggsave("EEDA-Figure1.png",EEDAFigure1)
#G2
forgr2.df <- select(expe, Period, Group, Treatment, mycont)
forgr2.df$Period <- as.double(forgr2.df$Period)
forgr2.df$mycont <- as.double(forgr2.df$mycont)
forgr2.df$Group <- as.character(forgr2.df$Group)
forgr2_res.df <- data.frame(aggregate(x=forgr2.df$mycont,
by=list(forgr2.df$Period,forgr2.df$Treatment),
FUN=mean))
forgr2_res.df$x <- round(forgr2_res.df$x,digits = 2)
forgr2_res.df$Group.1 <- as.integer(forgr2_res.df$Group.1)
forgr2_res.df$Group.2 <- as.character(forgr2_res.df$Group.2)
EEDAFigure2 <- ggplot(forgr2_res.df,aes(x=Group.1,y=x))+
scale_x_continuous(breaks=c(1:10))+
scale_y_continuous(breaks=seq(0,20,2))+
geom_point(aes(shape=Group.2))+
geom_line(aes(group =Group.2))+
scale_shape_manual(values=c(1,0,15,5,8))+
labs(title = "Average contribution over time across treatments",
x="Period",
y="Average contribution",
shape=NULL)+
theme_light()+
theme(legend.position = c(0.07, 0.22),
legend.background = element_rect(linetype="solid",color="Black"),
plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-Figure2.png",EEDAFigure2)
#G3
forgr3.df <- select(expe, Period, Group, Treatment, TotalProfit)
forgr3.df$Period <- as.double(forgr3.df$Period)
forgr3.df$TotalProfit <- as.double(forgr3.df$TotalProfit)
forgr3.df$Group <- as.character(forgr3.df$Group)
forgr3_res.df <- data.frame(aggregate(x=forgr3.df$TotalProfit,
by=list(forgr3.df$Period,forgr3.df$Treatment),
FUN=mean))
forgr3_res.df$x <- round(forgr3_res.df$x,digits = 2)
forgr3_res.df$Group.1 <- as.integer(forgr3_res.df$Group.1)
forgr3_res.df$Group.2 <- as.character(forgr3_res.df$Group.2)
Base <- forgr3_res.df$x[forgr3_res.df$Group.2==0]
Base <- c(rep(Base,4))
forgr3_res.df <- forgr3_res.df[-c(1:10),]
forgr3_res.df$rce <- (forgr3_res.df$x-Base-25)/Base
EEDAFigure3 <- ggplot(forgr3_res.df,aes(x=Group.1,y=rce))+
geom_hline(aes(yintercept = 0),colour="gray28")+
scale_x_continuous(breaks=c(1:10))+
geom_point(aes(shape=Group.2))+
geom_line(aes(group =Group.2))+
scale_shape_manual(values=c(0,15,5,8))+
labs(title = "CRE over time across treatments",
x="Period",
y="CRE",
shape=NULL)+
theme_bw()+
theme(legend.position = c(0.9, 0.22),
legend.background = element_rect(linetype="solid",color="Black"),
plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-Figure3.png",EEDAFigure3)
expe <- read_excel("DATA - 10683_2007_9171_MOESM2_ESM.xls")
colnames(expe) <- expe[4,]
expe <- as.data.frame(expe[-c(1:4),])
expe[is.na(expe)==FALSE] <- as.numeric(expe[is.na(expe)==FALSE])
#New
#Graph
#H1
#Y=delta Contribution (C t - C t-1)
#X=R.Punishment t-1
h1.df <- select(expe, Period, Group, Treatment, Subject, mycont, tot_red)
h1.df$Treatment <- as.integer(h1.df$Treatment)
h1.df <- filter(h1.df,Treatment>0)
h1.df$Period <- as.double(h1.df$Period)
h1.df$mycont <- as.double(h1.df$mycont)
h1.df$tot_red <- as.double(h1.df$tot_red)
h1.df$Group <- as.character(h1.df$Group)
h1.df$Subject <- as.character(h1.df$Subject)
allpopu1 <- unique(h1.df$Subject)
h1.df$delta <- NA
for(i in 1:length(allpopu1)){
for(j in 2:10){
this <- h1.df[(h1.df$Period==j & h1.df$Subject==allpopu1[i]),]$mycont
last <- h1.df[(h1.df$Period==(j-1) & h1.df$Subject==allpopu1[i]),]$mycont
h1.df[(h1.df$Period==j & h1.df$Subject==allpopu1[i]),]$delta <- (this - last)
}
}
h1_res.df <- data.frame(lastpunish=h1.df[(h1.df$Period<10),]$tot_red,
delta=h1.df[(h1.df$Period>1),]$delta)
h1_res.df$count <- 1
h1_res2.df <- aggregate(count~lastpunish+delta,
data=h1_res.df,
sum)
EEDANewH1 <- ggplot(h1_res2.df,aes(x=lastpunish,y=delta))+
geom_point(aes(size=log(count),color=log(count)))+
scale_color_viridis_c()+
labs(title = "Last Punishment v.s. ΔCont",
x="Last Punishment",
y="ΔCont",
size="ln(Count)",
color="ln(Count)")+
theme_bw()+
theme(legend.background = element_rect(linetype="solid",color="Black"),
plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-NewH1.png",EEDANewH1)
#H2
#Y=Punishment t
#X=Ci-Cj(j!=i) t
#Xc=Pool t
h2.df <- select(expe,Group,Subject,Period,Treatment,mycont,totcont,`p[1]`,`p[2]`,`p[3]`,`p[4]`)
h2.df$Treatment <- as.integer(h2.df$Treatment)
h2.df <- filter(h2.df,Treatment>0)
h2.df$Group <- as.character(h2.df$Group)
h2.df$Subject <- as.integer(h2.df$Subject)
h2.df$Period <- as.double(h2.df$Period)
h2.df$mycont <- as.double(h2.df$mycont)
h2.df$totcont <- as.double(h2.df$totcont)
h2.df$`p[1]` <- as.double(h2.df$`p[1]`)
h2.df$`p[2]` <- as.double(h2.df$`p[2]`)
h2.df$`p[3]` <- as.double(h2.df$`p[3]`)
h2.df$`p[4]` <- as.double(h2.df$`p[4]`)
h2.df$d1 <- 0
h2.df$d2 <- 0
h2.df$d3 <- 0
h2.df$d4 <- 0
diffmat = function(x){
D = matrix(as.numeric(NA), NROW(x), NROW(x))
for (i in 1:NROW(x)){
d = x[[i]] - x[-i]
D[i,-i] = d
}
if (!all(is.na(diag(D)))){
stop("Not all diagonal elements zero")
}
diag(D) = 0
if (!is.null(names(x))) colnames(D) = rownames(D) = names(x)
return(D)
}
k <- nrow(h2.df)/4
for( w in 1:k){
j <- w*4
h2.df[(j-3):j,(11:14)] <- diffmat(h2.df[(j-3):j,5])
}
h2.df$tp1 <- h2.df$Treatment*h2.df$`p[1]`
h2.df$tp2 <- h2.df$Treatment*h2.df$`p[2]`
h2.df$tp3 <- h2.df$Treatment*h2.df$`p[3]`
h2.df$tp4 <- h2.df$Treatment*h2.df$`p[4]`
h2_res.df <- c(NA,NA,NA,NA)
for(i in 1:nrow(h2.df)){
place <- h2.df$Subject[i] %% 10
for(j in 1:4){
if(j!=place){
p <- h2.df[i,(j+6)]
tp <- h2.df[i,(j+14)]
d <- h2.df[i,(j+10)]
pool <- h2.df$totcont[i]
h2_res.df <- rbind(h2_res.df, c(p,tp,d,pool))
}
}
}
h2_res.df <- as.data.frame(h2_res.df[-1,])
colnames(h2_res.df) <- c("punish","rpunish","delta","pool")
h2_res.df$count <- 1
h2_res2.df <- aggregate(count ~ punish + delta,
data=h2_res.df,
sum)
h2_res3.df <- filter(h2_res2.df,delta>=0)
EEDANewH2 <- ggplot(h2_res3.df,aes(x=delta,y=punish))+
geom_point(aes(size=log(count),color=log(count)))+
scale_color_viridis_c()+
labs(title = "MORE Cont v.s. Punish",
x="More Contribution",
y="Punish",
size="ln(Count)",
color="ln(Count)",
caption = "(Only when dif(mycont) is non-negative)")+
theme_bw()+
theme(legend.background = element_rect(linetype="solid",color="Black"),
plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-NewH2.png",EEDANewH2)
EEDANewH2.1 <- ggplot(h2_res2.df,aes(x=delta,y=punish))+
geom_point(aes(size=log(count),color=log(count)))+
scale_color_viridis_c()+
labs(title = "Dif Cont v.s. Punish",
x="DIfference in Contribution",
y="Punish",
size="ln(Count)",
color="ln(Count)")+
theme_bw()+
theme(legend.background = element_rect(linetype="solid",color="Black"),
plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-NewH2.1.png",EEDANewH2.1)
#Regression
#H1
#Y=delta Contribution (C t - C t-1)
#X=R.Punishment t-1
resh1 <- lm(delta~lastpunish,h1_res.df)
resh1m1 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==1),]$tot_red,
delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==1),]$delta)
resh1m2 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==2),]$tot_red,
delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==2),]$delta)
resh1m3 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==3),]$tot_red,
delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==3),]$delta)
resh1m4 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==4),]$tot_red,
delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==4),]$delta)
resh11 <- lm(delta~lastpunish,resh1m1)
resh12 <- lm(delta~lastpunish,resh1m2)
resh13 <- lm(delta~lastpunish,resh1m3)
resh14 <- lm(delta~lastpunish,resh1m4)
tl <- c("All","'1'","'2'","'3'","'4'")
#stargazer(resh1,resh11,resh12,resh13,resh14, title="Hypothesis 1",column.labels=tl, align=TRUE, digits=2, out="EET1.htm")
#H2
#Y=Punishment t
#X=Ci-Cj(j!=i) t
#Xc=Pool t
h2_ols.df <- c(NA,NA,NA,NA,NA)
for(i in 1:nrow(h2.df)){
place <- h2.df$Subject[i] %% 10
for(j in 1:4){
if(j!=place){
tr <- h2.df$Treatment[i]
p <- h2.df[i,(j+6)]
tp <- h2.df[i,(j+14)]
d <- h2.df[i,(j+10)]
pool <- h2.df$totcont[i]
h2_ols.df <- rbind(h2_ols.df, c(tr,p,tp,d,pool))
}
}
}
h2_ols.df <- as.data.frame(h2_ols.df)
h2_ols.df <- h2_ols.df[-1,]
h2_ols.df$Negative <- 0
colnames(h2_ols.df) <- c("Treatment","Punish","Rpunish","Delta","Pool","Negative")
h2_ols.df$Negative[h2_ols.df$Delta<0] <- 1
h2_ols.df1 <- filter(h2_ols.df,Treatment==1)
h2_ols.df2 <- filter(h2_ols.df,Treatment==2)
h2_ols.df3 <- filter(h2_ols.df,Treatment==3)
h2_ols.df4 <- filter(h2_ols.df,Treatment==4)
resh2 <- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df)
resh21<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df1)
resh22<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df2)
resh23<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df3)
resh24<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df4)
#stargazer(resh2,resh21,resh22,resh23,resh24, title="Hypothesis 2",column.labels=tl, align=TRUE, digits=2, out="EET2.htm")
Result
EEDAFigure1

EEDAFigure2

EEDAFigure3

Hypothesis 1 - Contribute more after more punishment
EEDANewH1

stargazer(resh1,resh11,resh12,resh13,resh14, title="Hypothesis 1",column.labels=tl, align=TRUE, digits=2,type = 'html',style = "qje",df = FALSE)
Hypothesis 1
|
|
|
|
delta
|
|
|
All
|
‘1’
|
‘2’
|
‘3’
|
‘4’
|
|
|
(1)
|
(2)
|
(3)
|
(4)
|
(5)
|
|
|
|
lastpunish
|
0.44***
|
0.80***
|
0.36***
|
0.38***
|
0.39***
|
|
|
(0.03)
|
(0.13)
|
(0.07)
|
(0.04)
|
(0.05)
|
|
|
|
|
|
|
|
|
Constant
|
-0.80***
|
-1.69***
|
-1.03***
|
-0.45**
|
-0.15
|
|
|
(0.17)
|
(0.45)
|
(0.35)
|
(0.22)
|
(0.23)
|
|
|
|
|
|
|
|
|
N
|
864
|
216
|
216
|
216
|
216
|
|
R2
|
0.16
|
0.16
|
0.10
|
0.32
|
0.22
|
|
Adjusted R2
|
0.15
|
0.15
|
0.09
|
0.32
|
0.21
|
|
Residual Std. Error
|
4.44
|
6.12
|
4.56
|
2.94
|
3.18
|
|
F Statistic
|
158.18***
|
39.54***
|
23.16***
|
103.00***
|
58.89***
|
|
|
|
Notes:
|
***Significant at the 1 percent level.
|
|
|
**Significant at the 5 percent level.
|
|
|
*Significant at the 10 percent level.
|
Hypothesis 2 - Punish the free riders
EEDANewH2

EEDANewH2.1

stargazer(resh2,resh21,resh22,resh23,resh24, title="Hypothesis 2",column.labels=tl, align=TRUE, digits=2,type = 'html',style = "qje",df = FALSE)
Hypothesis 2
|
|
|
|
Punish
|
|
|
All
|
‘1’
|
‘2’
|
‘3’
|
‘4’
|
|
|
(1)
|
(2)
|
(3)
|
(4)
|
(5)
|
|
|
|
Delta
|
0.14***
|
0.15***
|
0.10***
|
0.17***
|
0.12***
|
|
|
(0.005)
|
(0.01)
|
(0.01)
|
(0.01)
|
(0.004)
|
|
|
|
|
|
|
|
|
Negative
|
0.10*
|
0.13
|
0.21*
|
-0.004
|
0.06
|
|
|
(0.05)
|
(0.14)
|
(0.12)
|
(0.08)
|
(0.05)
|
|
|
|
|
|
|
|
|
Pool
|
0.003***
|
0.01***
|
0.004**
|
-0.003
|
0.003***
|
|
|
(0.001)
|
(0.002)
|
(0.002)
|
(0.002)
|
(0.001)
|
|
|
|
|
|
|
|
|
Delta:Negative
|
-0.14***
|
-0.15***
|
-0.11***
|
-0.16***
|
-0.12***
|
|
|
(0.01)
|
(0.02)
|
(0.01)
|
(0.02)
|
(0.01)
|
|
|
|
|
|
|
|
|
Constant
|
-0.15***
|
-0.25***
|
-0.16
|
0.24*
|
-0.19***
|
|
|
(0.05)
|
(0.09)
|
(0.12)
|
(0.14)
|
(0.07)
|
|
|
|
|
|
|
|
|
N
|
2,880
|
720
|
720
|
720
|
720
|
|
R2
|
0.25
|
0.25
|
0.15
|
0.34
|
0.61
|
|
Adjusted R2
|
0.25
|
0.25
|
0.15
|
0.34
|
0.61
|
|
Residual Std. Error
|
0.89
|
1.24
|
0.97
|
0.72
|
0.32
|
|
F Statistic
|
237.74***
|
59.56***
|
31.64***
|
92.68***
|
284.74***
|
|
|
|
Notes:
|
***Significant at the 1 percent level.
|
|
|
**Significant at the 5 percent level.
|
|
|
*Significant at the 10 percent level.
|
---
title: "Data analysis Code"
author: "Cheating and Lying group 1"
output: html_notebook
---
***
```{r, echo=FALSE, message=FALSE, warning=FALSE}
setwd("~/Desktop/R")
rm(list=ls(all=TRUE))
library(dplyr)
library(haven)
library(readxl)
library(ggplot2)
library(stargazer)
```

> Code

```{r, message=FALSE, warning=FALSE}
expe <- read_excel("DATA - 10683_2007_9171_MOESM2_ESM.xls")
colnames(expe) <- expe[4,]
expe <- as.data.frame(expe[-c(1:4),])
expe[is.na(expe)==FALSE] <- as.numeric(expe[is.na(expe)==FALSE])


#Original graph

#G1
forgr1.df <- select(expe, Period, Group, Treatment, mycont)
forgr1.df$Period <- as.double(forgr1.df$Period)
forgr1.df$mycont <- as.double(forgr1.df$mycont)

forgr1.df <- filter(forgr1.df, Period>5)

forgr1.df$Group <- as.character(forgr1.df$Group)
forgr1_res.df <- as.data.frame(aggregate(forgr1.df[,4], list(forgr1.df$Treatment), mean))
forgr1_res.df$x <- round(forgr1_res.df$x,digits = 2)
forgr1_res.df$Group.1 <- as.character(forgr1_res.df$Group.1)


EEDAFigure1 <- ggplot(forgr1_res.df, aes(x=Group.1,y=x,fill=Group.1),color="black")+
  geom_bar(stat="identity")+
  scale_fill_brewer(palette="Set2")+
  geom_text(label=forgr1_res.df$x,vjust=-.25)+
  labs(title = "Average contribution by treatment (data from periods 6–10)",
       x="Treatment",
       y="Average contribution",
       fill=NULL)+
  theme_light()+
  theme(legend.background = element_rect(linetype="solid",color="Black"))
#ggsave("EEDA-Figure1.png",EEDAFigure1)


#G2

forgr2.df <- select(expe, Period, Group, Treatment, mycont)
forgr2.df$Period <- as.double(forgr2.df$Period)
forgr2.df$mycont <- as.double(forgr2.df$mycont)
forgr2.df$Group <- as.character(forgr2.df$Group)

forgr2_res.df <- data.frame(aggregate(x=forgr2.df$mycont,
                                      by=list(forgr2.df$Period,forgr2.df$Treatment),
                                      FUN=mean))
forgr2_res.df$x <- round(forgr2_res.df$x,digits = 2)
forgr2_res.df$Group.1 <- as.integer(forgr2_res.df$Group.1)
forgr2_res.df$Group.2 <- as.character(forgr2_res.df$Group.2)

EEDAFigure2 <- ggplot(forgr2_res.df,aes(x=Group.1,y=x))+
  scale_x_continuous(breaks=c(1:10))+
  scale_y_continuous(breaks=seq(0,20,2))+
  geom_point(aes(shape=Group.2))+
  geom_line(aes(group =Group.2))+
  scale_shape_manual(values=c(1,0,15,5,8))+
  labs(title = "Average contribution over time across treatments",
       x="Period",
       y="Average contribution",
       shape=NULL)+
  theme_light()+
  theme(legend.position = c(0.07, 0.22),
        legend.background = element_rect(linetype="solid",color="Black"),
        plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-Figure2.png",EEDAFigure2)

#G3

forgr3.df <- select(expe, Period, Group, Treatment, TotalProfit)
forgr3.df$Period <- as.double(forgr3.df$Period)
forgr3.df$TotalProfit <- as.double(forgr3.df$TotalProfit)
forgr3.df$Group <- as.character(forgr3.df$Group)

forgr3_res.df <- data.frame(aggregate(x=forgr3.df$TotalProfit,
                                      by=list(forgr3.df$Period,forgr3.df$Treatment),
                                      FUN=mean))

forgr3_res.df$x <- round(forgr3_res.df$x,digits = 2)
forgr3_res.df$Group.1 <- as.integer(forgr3_res.df$Group.1)
forgr3_res.df$Group.2 <- as.character(forgr3_res.df$Group.2)

Base <- forgr3_res.df$x[forgr3_res.df$Group.2==0]
Base <- c(rep(Base,4))
forgr3_res.df <- forgr3_res.df[-c(1:10),]

forgr3_res.df$rce <- (forgr3_res.df$x-Base-25)/Base

EEDAFigure3 <- ggplot(forgr3_res.df,aes(x=Group.1,y=rce))+
  geom_hline(aes(yintercept = 0),colour="gray28")+
  scale_x_continuous(breaks=c(1:10))+
  geom_point(aes(shape=Group.2))+
  geom_line(aes(group =Group.2))+
  scale_shape_manual(values=c(0,15,5,8))+
  labs(title = "CRE over time across treatments",
       x="Period",
       y="CRE",
       shape=NULL)+
  theme_bw()+
  theme(legend.position = c(0.9, 0.22),
        legend.background = element_rect(linetype="solid",color="Black"),
        plot.title = element_text(hjust = 0.5))

#ggsave("EEDA-Figure3.png",EEDAFigure3)
```

```{r, message=FALSE, warning=FALSE}
expe <- read_excel("DATA - 10683_2007_9171_MOESM2_ESM.xls")
colnames(expe) <- expe[4,]
expe <- as.data.frame(expe[-c(1:4),])
expe[is.na(expe)==FALSE] <- as.numeric(expe[is.na(expe)==FALSE])
#New

#Graph

#H1
#Y=delta Contribution (C t - C t-1)
#X=R.Punishment t-1

h1.df <- select(expe, Period, Group, Treatment, Subject, mycont, tot_red)
h1.df$Treatment <- as.integer(h1.df$Treatment)
h1.df <- filter(h1.df,Treatment>0)

h1.df$Period <- as.double(h1.df$Period)
h1.df$mycont <- as.double(h1.df$mycont)
h1.df$tot_red <- as.double(h1.df$tot_red)
h1.df$Group <- as.character(h1.df$Group)
h1.df$Subject <- as.character(h1.df$Subject)

allpopu1 <- unique(h1.df$Subject)
h1.df$delta <- NA
for(i in 1:length(allpopu1)){
  for(j in 2:10){
    this <- h1.df[(h1.df$Period==j & h1.df$Subject==allpopu1[i]),]$mycont
    last <- h1.df[(h1.df$Period==(j-1) & h1.df$Subject==allpopu1[i]),]$mycont
    h1.df[(h1.df$Period==j & h1.df$Subject==allpopu1[i]),]$delta <- (this - last)
  }
}

h1_res.df <- data.frame(lastpunish=h1.df[(h1.df$Period<10),]$tot_red,
                        delta=h1.df[(h1.df$Period>1),]$delta)
h1_res.df$count <- 1
h1_res2.df <- aggregate(count~lastpunish+delta,
                        data=h1_res.df,
                        sum)
EEDANewH1 <-  ggplot(h1_res2.df,aes(x=lastpunish,y=delta))+
  geom_point(aes(size=log(count),color=log(count)))+
  scale_color_viridis_c()+
  labs(title = "Last Punishment v.s. ΔCont",
       x="Last Punishment",
       y="ΔCont",
       size="ln(Count)",
       color="ln(Count)")+
  theme_bw()+
  theme(legend.background = element_rect(linetype="solid",color="Black"),
        plot.title = element_text(hjust = 0.5))

#ggsave("EEDA-NewH1.png",EEDANewH1)



#H2
#Y=Punishment t
#X=Ci-Cj(j!=i) t
#Xc=Pool t

h2.df <- select(expe,Group,Subject,Period,Treatment,mycont,totcont,`p[1]`,`p[2]`,`p[3]`,`p[4]`)

h2.df$Treatment <- as.integer(h2.df$Treatment)
h2.df <- filter(h2.df,Treatment>0)

h2.df$Group <- as.character(h2.df$Group)
h2.df$Subject <- as.integer(h2.df$Subject)
h2.df$Period <- as.double(h2.df$Period)
h2.df$mycont <- as.double(h2.df$mycont)
h2.df$totcont <- as.double(h2.df$totcont)

h2.df$`p[1]` <- as.double(h2.df$`p[1]`)
h2.df$`p[2]` <- as.double(h2.df$`p[2]`)
h2.df$`p[3]` <- as.double(h2.df$`p[3]`)
h2.df$`p[4]` <- as.double(h2.df$`p[4]`)

h2.df$d1 <- 0
h2.df$d2 <- 0
h2.df$d3 <- 0
h2.df$d4 <- 0



diffmat = function(x){
  D = matrix(as.numeric(NA), NROW(x), NROW(x))
  for (i in 1:NROW(x)){
    d = x[[i]] - x[-i]
    D[i,-i] = d
  }
  if (!all(is.na(diag(D)))){
    stop("Not all diagonal elements zero")
  }
  diag(D) = 0
  if (!is.null(names(x))) colnames(D) = rownames(D) = names(x)
  return(D)
}

k <- nrow(h2.df)/4

for( w in 1:k){
  j <- w*4
  h2.df[(j-3):j,(11:14)] <- diffmat(h2.df[(j-3):j,5])
}

h2.df$tp1 <- h2.df$Treatment*h2.df$`p[1]`
h2.df$tp2 <- h2.df$Treatment*h2.df$`p[2]`
h2.df$tp3 <- h2.df$Treatment*h2.df$`p[3]`
h2.df$tp4 <- h2.df$Treatment*h2.df$`p[4]`

h2_res.df <- c(NA,NA,NA,NA)

for(i in 1:nrow(h2.df)){
  place <- h2.df$Subject[i] %% 10
  for(j in 1:4){
    if(j!=place){
      p <- h2.df[i,(j+6)]
      tp <- h2.df[i,(j+14)]
      d <- h2.df[i,(j+10)]
      pool <- h2.df$totcont[i]
      h2_res.df <- rbind(h2_res.df, c(p,tp,d,pool))
    }
  }
}
h2_res.df <- as.data.frame(h2_res.df[-1,])
colnames(h2_res.df) <- c("punish","rpunish","delta","pool")

h2_res.df$count <- 1
h2_res2.df <- aggregate(count ~ punish + delta,
                        data=h2_res.df,
                        sum)
h2_res3.df <- filter(h2_res2.df,delta>=0)

EEDANewH2 <- ggplot(h2_res3.df,aes(x=delta,y=punish))+
  geom_point(aes(size=log(count),color=log(count)))+
  scale_color_viridis_c()+
  labs(title = "MORE Cont v.s. Punish",
       x="More Contribution",
       y="Punish",
       size="ln(Count)",
       color="ln(Count)",
       caption = "(Only when dif(mycont) is non-negative)")+
  theme_bw()+
  theme(legend.background = element_rect(linetype="solid",color="Black"),
        plot.title = element_text(hjust = 0.5))
#ggsave("EEDA-NewH2.png",EEDANewH2)

EEDANewH2.1 <- ggplot(h2_res2.df,aes(x=delta,y=punish))+
  geom_point(aes(size=log(count),color=log(count)))+
  scale_color_viridis_c()+
  labs(title = "Dif Cont v.s. Punish",
       x="DIfference in Contribution",
       y="Punish",
       size="ln(Count)",
       color="ln(Count)")+
  theme_bw()+
  theme(legend.background = element_rect(linetype="solid",color="Black"),
        plot.title = element_text(hjust = 0.5))

#ggsave("EEDA-NewH2.1.png",EEDANewH2.1)



#Regression

#H1
#Y=delta Contribution (C t - C t-1)
#X=R.Punishment t-1

resh1 <- lm(delta~lastpunish,h1_res.df)

resh1m1 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==1),]$tot_red,
                      delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==1),]$delta)
resh1m2 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==2),]$tot_red,
                      delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==2),]$delta)
resh1m3 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==3),]$tot_red,
                      delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==3),]$delta)
resh1m4 <- data.frame(lastpunish=h1.df[(h1.df$Period<10 & h1.df$Treatment==4),]$tot_red,
                      delta=h1.df[(h1.df$Period>1 & h1.df$Treatment==4),]$delta)

resh11 <- lm(delta~lastpunish,resh1m1)
resh12 <- lm(delta~lastpunish,resh1m2)
resh13 <- lm(delta~lastpunish,resh1m3)
resh14 <- lm(delta~lastpunish,resh1m4)
tl <- c("All","'1'","'2'","'3'","'4'")
#stargazer(resh1,resh11,resh12,resh13,resh14, title="Hypothesis 1",column.labels=tl, align=TRUE, digits=2, out="EET1.htm")


#H2
#Y=Punishment t
#X=Ci-Cj(j!=i) t
#Xc=Pool t


h2_ols.df <- c(NA,NA,NA,NA,NA)

for(i in 1:nrow(h2.df)){
  place <- h2.df$Subject[i] %% 10
  for(j in 1:4){
    if(j!=place){
      tr <- h2.df$Treatment[i]
      p <- h2.df[i,(j+6)]
      tp <- h2.df[i,(j+14)]
      d <- h2.df[i,(j+10)]
      pool <- h2.df$totcont[i]
      h2_ols.df <- rbind(h2_ols.df, c(tr,p,tp,d,pool))
    }
  }
}
h2_ols.df <- as.data.frame(h2_ols.df)
h2_ols.df <- h2_ols.df[-1,]
h2_ols.df$Negative <- 0


colnames(h2_ols.df) <- c("Treatment","Punish","Rpunish","Delta","Pool","Negative")
h2_ols.df$Negative[h2_ols.df$Delta<0] <- 1

h2_ols.df1 <- filter(h2_ols.df,Treatment==1)
h2_ols.df2 <- filter(h2_ols.df,Treatment==2)
h2_ols.df3 <- filter(h2_ols.df,Treatment==3)
h2_ols.df4 <- filter(h2_ols.df,Treatment==4)

resh2 <- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df)
resh21<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df1)
resh22<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df2)
resh23<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df3)
resh24<- lm(Punish ~ Delta + Negative + Negative*Delta + Pool, h2_ols.df4)

#stargazer(resh2,resh21,resh22,resh23,resh24, title="Hypothesis 2",column.labels=tl, align=TRUE, digits=2, out="EET2.htm")
```


> Result

```{r}
EEDAFigure1
```

```{r}
EEDAFigure2
```

```{r}
EEDAFigure3
```



> Hypothesis 1 - Contribute more after more punishment

```{r}
EEDANewH1
```


```{r, echo=TRUE, warning=FALSE, results='asis'}
stargazer(resh1,resh11,resh12,resh13,resh14, title="Hypothesis 1",column.labels=tl, align=TRUE, digits=2,type = 'html',style = "qje",df = FALSE)

```

> Hypothesis 2 - Punish the free riders

```{r}
EEDANewH2
```

```{r}
EEDANewH2.1
```


```{r, echo=TRUE, warning=FALSE, results='asis'}
stargazer(resh2,resh21,resh22,resh23,resh24, title="Hypothesis 2",column.labels=tl, align=TRUE, digits=2,type = 'html',style = "qje",df = FALSE)
```



***