new7 <- read.csv(file="N:/DaheeKim/April/Reef/reef.csv", header=TRUE, sep=",")
data1 <- new7
head(data1)
####################################################################################################
library(dplyr)
percent3 <- percent2
this <- c(1:9)
for(x in 1:9){
  data1 <- mutate(data1, overX = ifelse(value> x,"Pass","fail"))
  
  #change Character to Factor (for counting 0 frequency)
  data1[sapply(data1, is.character)]  <- lapply(data1[sapply(data1, is.character)],as.factor)
  
  #Relative Frequency table
  
  percent <-   data1 %>%
    group_by(Date,Tank,overX, .drop = FALSE) %>%
    summarise(count = n()) %>%
    mutate(relfreq= count / sum(count)*100) 
  
  percent2 <-  percent %>%
    filter(overX=="Pass") %>%
    select(Date,Tank, relfreq)%>%
    rename(Percent =relfreq)
  
  data1 <- na.omit(data1)
  table2<- data1 %>%
    group_by(Date,Tank) %>%
    summarise(Average = mean(value))
  
  percent2 <- as.data.frame(percent2)
  table2 <- as.data.frame(table2)
  
  #Add column from other dataframe
  percent2["Average"] <- table2["Average"]
  percent3[ , paste0("Percent", x)]<-  percent2$Percent
  #print(head(percent2))
}
head(percent3)
head(percent2)
#############################################################################################################
#package easynls(nonlinear model )
#############################################################################################################
library(easynls)
percent2$time <- as.numeric(percent2$Date)
new <-cbind(percent2$time, percent2$Percent)
new <- as.data.frame(new)
colnames(new) <- c("time","Percent")
# linear
nlsfit(new, model=1)
$Model
[1] "y~a+b*x"

$Parameters
# quadratic
nlsfit(new, model=2)
$Model
[1] "y~a+b*x+c*x^2"

$Parameters
# linear plateau
nlsfit(new, model=3)
$Model
[1] "y ~ a + b * (x - c) * (x <= c)"

$Parameters
# quadratic plateau
nlsfit(new, model=4)
$Model
[1] "y ~ (a + b * x + c * I(x^2)) * (x <= -0.5 * b/c) + (a + I(-b^2/(4 * c))) * (x > -0.5 * b/c)"

$Parameters
# two linear
#nlsfit(new, model=5, start=c(50,5,2,50))
# exponential
nlsfit(new, model=6, start=c(50,0.03))
$Model
[1] "y~a*exp(b*x)"

$Parameters
# logistic
nlsfit(new, model=7, start=c(98.20,1.4,0.03))
$Model
[1] "y~a*(1+b*(exp(-c*x)))^-1"

$Parameters
# van bertalanffy
nlsfit(new, model=8, start=c(118,1.4,0.03))
$Model
[1] "y~a*(1-b*(exp(-c*x)))^3"

$Parameters
# brody
nlsfit(new, model=9, start=c(118,4,0.05))
$Model
[1] "y~a*(1-b*(exp(-c*x)))"

$Parameters
# gompertz
nlsfit(new, model=10, start=c(100,4,0.05))
$Model
[1] "y~a*exp(-b*exp(-c*x)"

$Parameters
# linear
nlsplot(new, model=1)

# quadratic
nlsplot(new, model=2)

# linear plateau
nlsplot(new, model=3)

# quadratic plateau
nlsplot(new, model=4)

# two linear
#nlsplot(new, model=5, start=c(50,5,2,50))
# exponential
nlsplot(new, model=6, start=c(50,0.03))

# logistic
#nlsplot(new, model=7, start=c(118,1.4,0.03))
# van bertalanffy
nlsplot(new, model=8, start=c(118,1.4,0.03))

# brody
nlsplot(new, model=9, start=c(118,4,0.05))

# gompertz
nlsplot(new, model=10, start=c(100,4,0.05))

reg.Gompertz= nls("Percent~A*exp(-exp(mu*exp(1)/A*(lambda-time)+1))", percent3, start=list(A=100,mu=7.185374,lambda=21.000000))
Error in nls("Percent~A*exp(-exp(mu*exp(1)/A*(lambda-time)+1))", percent3,  : 
  singular gradient
SS<-getInitial(Percent~SSlogis(time,alpha,xmid,scale),percent2)
fm1 <- nls(Percent ~ SSlogis(time, Asym, xmid, scal), data = percent2)
summary(fm1)

Formula: Percent ~ SSlogis(time, Asym, xmid, scal)

Parameters:
     Estimate Std. Error t value Pr(>|t|)    
Asym 97.73746    0.70410  138.81   <2e-16 ***
xmid  7.42913    0.06600  112.56   <2e-16 ***
scal  1.38983    0.05683   24.45   <2e-16 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Residual standard error: 3.446 on 57 degrees of freedom

Number of iterations to convergence: 0 
Achieved convergence tolerance: 2.448e-06
reg.Logistic= nls(Percent~(Asym)/(1+exp((xmid-time)/scal)),data=percent2, start=list(Asym=98.1750,xmid=24.3177,scal=4.9204))
Error in nls(Percent ~ (Asym)/(1 + exp((xmid - time)/scal)), data = percent2,  : 
  singular gradient
#############################################################################################################
# Nonlinear Regression for (Richards) function
#############################################################################################################
#install.packages("NRAIA", repos="http://R-Forge.R-project.org")
library(NRAIA)
Loading required package: lattice
Registered S3 methods overwritten by 'NRAIA':
  method           from 
  plot.nls         nlme 
  plot.profile.nls stats
reg.Richards <- nls(Percent ~ SSRichards(time, Asym, xmid, scal, lpow), percent2)
summary(reg.Richards <- nls(Percent ~ SSRichards(time, Asym, xmid, scal, lpow), percent2))

Formula: Percent ~ SSRichards(time, Asym, xmid, scal, lpow)

Parameters:
     Estimate Std. Error t value Pr(>|t|)    
Asym  99.1846     0.7688 129.017   <2e-16 ***
xmid   3.0067     2.6619   1.130   0.2635    
scal   1.9750     0.1642  12.028   <2e-16 ***
lpow  -1.8813     1.1107  -1.694   0.0959 .  
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Residual standard error: 3.005 on 56 degrees of freedom

Number of iterations to convergence: 0 
Achieved convergence tolerance: 3.004e-06
reg.Richards=  nls(Percent ~ A*(1+exp((xmid-time)/scal))^(-exp(-lpow)),data=percent2,start=list(A=99.4454,xmid=6.2748,scal=7.0667,lpow=-2.1747))
Error in nls(Percent ~ A * (1 + exp((xmid - time)/scal))^(-exp(-lpow)),  : 
  singular gradient
#############################################################################################################
# Nonlinear Regression for (van bertalanffy) function
#############################################################################################################
reg.van=  nls(Percent ~ a*(1-b*(exp(-c*time)))^3,data=percent2,start=list(a=103.6684,b=2.3165,c=0.083))
#compare graph
AIC(reg.Logistic, reg.Richards,reg.Gompertz,reg.van)
Error in AIC(reg.Logistic, reg.Richards, reg.Gompertz, reg.van) : 
  object 'reg.Logistic' not found

#############################################################################################################  
#table 
library(knitr)
kable(new2, format = "rst")
Error in kable(new2, format = "rst") : object 'new2' not found
---
title: "Growth Model"
output: html_notebook
---

```{r}
new7 <- read.csv(file="N:/DaheeKim/April/Reef/reef.csv", header=TRUE, sep=",")
data1 <- new7
head(data1)
####################################################################################################
library(dplyr)
percent3 <- percent2
this <- c(1:9)
for(x in 1:9){
  data1 <- mutate(data1, overX = ifelse(value> x,"Pass","fail"))
  
  #change Character to Factor (for counting 0 frequency)
  data1[sapply(data1, is.character)]  <- lapply(data1[sapply(data1, is.character)],as.factor)
  
  #Relative Frequency table
  
  percent <-   data1 %>%
    group_by(Date,Tank,overX, .drop = FALSE) %>%
    summarise(count = n()) %>%
    mutate(relfreq= count / sum(count)*100) 
  
  percent2 <-  percent %>%
    filter(overX=="Pass") %>%
    select(Date,Tank, relfreq)%>%
    rename(Percent =relfreq)
  
  data1 <- na.omit(data1)
  table2<- data1 %>%
    group_by(Date,Tank) %>%
    summarise(Average = mean(value))
  
  percent2 <- as.data.frame(percent2)
  table2 <- as.data.frame(table2)
  
  #Add column from other dataframe
  percent2["Average"] <- table2["Average"]
  percent3[ , paste0("Percent", x)]<-  percent2$Percent
  #print(head(percent2))
}
head(percent3)
head(percent2)
```


```{r}
#############################################################################################################
#package easynls(nonlinear model )
#############################################################################################################
library(easynls)
percent2$time <- as.numeric(percent2$Date)
new <-cbind(percent2$time, percent2$Percent)
new <- as.data.frame(new)
colnames(new) <- c("time","Percent")
# linear
nlsfit(new, model=1)
# quadratic
nlsfit(new, model=2)
# linear plateau
nlsfit(new, model=3)
# quadratic plateau
nlsfit(new, model=4)
# two linear
#nlsfit(new, model=5, start=c(50,5,2,50))
# exponential
nlsfit(new, model=6, start=c(50,0.03))
# logistic
nlsfit(new, model=7, start=c(98.20,1.4,0.03))
# van bertalanffy
nlsfit(new, model=8, start=c(118,1.4,0.03))
# brody
nlsfit(new, model=9, start=c(118,4,0.05))
# gompertz
nlsfit(new, model=10, start=c(100,4,0.05))

# linear
nlsplot(new, model=1)
# quadratic
nlsplot(new, model=2)
# linear plateau
nlsplot(new, model=3)
# quadratic plateau
nlsplot(new, model=4)
# two linear
#nlsplot(new, model=5, start=c(50,5,2,50))
# exponential
nlsplot(new, model=6, start=c(50,0.03))
# logistic
#nlsplot(new, model=7, start=c(118,1.4,0.03))
# van bertalanffy
nlsplot(new, model=8, start=c(118,1.4,0.03))
# brody
nlsplot(new, model=9, start=c(118,4,0.05))
# gompertz
nlsplot(new, model=10, start=c(100,4,0.05))
```

```{r}
#############################################################################################################
# Nonlinear Regression for Gompertz function
#############################################################################################################
fit.gompertz <- function(data, time){
  d <- data.frame(y=data, t=time)
  
  # Must have at least 3 datapoints at different times
  if (length(unique(d$t)) < 3) stop("too few data points to fit curve")
  
  # Pick starting values ###
  i <- which.max(diff(d$y))
  starting.values <- c(a=max(d$y), 
                       mu=max(diff(d$y))/(d[i+1,"t"]-d[i, "t"]), 
                       lambda=i)
  print("Starting Values for Optimization: ")
  print(starting.values)
  
  formula.gompertz <- "y~a*exp(-exp(mu*exp(1)/a*(lambda-t)+1))"
  nls(formula.gompertz, d, starting.values)
}
percent3 = percent2[percent2$Percent != 0, ]
fit <- fit.gompertz(percent3$Percent, percent3$time)

reg.Gompertz= nls("Percent~A*exp(-exp(mu*exp(1)/A*(lambda-time)+1))", percent3, start=list(A=100,mu=7.185374,lambda=21.000000))
plot(Percent~ time,percent2)
A<-coef(reg.Gompertz)[1]
mu<-coef(reg.Gompertz)[2]
lambda<-coef(reg.Gompertz)[3]
lines(time<-percent2$time,A*exp(-exp(mu*exp(1)/A*(lambda-time)+1)),col='red')
```

```{r}
#############################################################################################################
#Nonlinear Regression for (Logistic) function
#############################################################################################################
#install.packages("vignettes")
library(vignettes)
library(nlme)
#find the parameters for the equation
SS<-getInitial(Percent~SSlogis(time,alpha,xmid,scale),percent2)
fm1 <- nls(Percent ~ SSlogis(time, Asym, xmid, scal), data = percent2)
summary(fm1)
reg.Logistic= nls(Percent~(Asym)/(1+exp((xmid-time)/scal)),data=percent2, start=list(Asym=98.1750,xmid=24.3177,scal=4.9204))
plot(Percent~ time,percent2)
lines(percent2$time, predict(reg.Logistic),col="red")
```

```{r}
#############################################################################################################
# Nonlinear Regression for (Richards) function
#############################################################################################################
#install.packages("NRAIA", repos="http://R-Forge.R-project.org")
library(NRAIA)
reg.Richards <- nls(Percent ~ SSRichards(time, Asym, xmid, scal, lpow), percent2)
summary(reg.Richards <- nls(Percent ~ SSRichards(time, Asym, xmid, scal, lpow), percent2))
reg.Richards=  nls(Percent ~ A*(1+exp((xmid-time)/scal))^(-exp(-lpow)),data=percent2,start=list(A=99.4454,xmid=6.2748,scal=7.0667,lpow=-2.1747))
```

```{r}
#############################################################################################################
# Nonlinear Regression for (van bertalanffy) function
#############################################################################################################
reg.van=  nls(Percent ~ a*(1-b*(exp(-c*time)))^3,data=percent2,start=list(a=103.6684,b=2.3165,c=0.083))
#compare graph
AIC(reg.Logistic, reg.Richards,reg.Gompertz,reg.van)
```


```{r}
#plot1
plot(percent2, ylab="Growth Model")
lines(percent2$time, predict(reg.Gompertz),col="red",lty=2, lwd=2)
lines(percent2$time, predict(reg.Logistic),col="blue",lty=2, lwd=2)
lines(percent2$time, predict(reg.Richards),col="green",lty=2, lwd=2)

#plot2
aa <- cbind(percent2$time,predict(reg.Gompertz), predict(reg.Logistic), predict(reg.Richards) )
aa <- as.data.frame(aa)
colnames(aa) <-c("date","Gompertz","Logistic","Richards")
library(reshape2)
aa2 <- melt(aa, id.vars=c("date"))

ggplot(percent2,aes(time,Percent)) + 
  geom_point(colour="black",size=4.5)+
  geom_point(colour = "grey",size=4,alpha=0.9)  +
  geom_line(data=aa2, aes(date,value,color=variable),lty=1, lwd=1.1)+
  scale_color_discrete(name = "Model", labels = c("Gompertz", "Logistic","Richards"))+
  labs(x ="Tenure", y = "Percent of shrimp over 9g") + 
  geom_vline(xintercept = 77, linetype="dotted", color = "black", size=1) + 
  geom_hline(yintercept = 100, linetype="dotted", color = "black", size=1) + 
  theme(legend.position = c(0.9, 0.2))+
  scale_x_continuous(limits=c(0,95), breaks=seq(0,95,5)) +
  text(x=108,y=32.440078, adf=0, label="(9, 32.44)",col=2)
```

```{r}
#############################################################################################################  
#table 
library(knitr)
kable(new2, format = "rst")
percent2$time
percent22 <- unique(percent2$Date)
#############################################################################################################
#1 = "y~a+b*x" linear
#2 = "y~a+b*x+c*x^2" quadratic
#3 = "y ~ a + b * (x - c) * (x <= c)" linear plateau
#4 = "y ~ (a + b * x + c * I(x^2)) * (x <= -0.5 * b/c) + (a + I(-b^2/(4 * c))) * (x > -0.5 * b/c)" quadratic plateau
#5 = "ifelse(x>=d,(a-c*d)+(b+c)*x, a+b*x)" two linear
#6 = "y~a*exp(b*x)" exponential
#7 = "y~a*(1+b*(exp(-c*x)))^-1" logistic
#8 = "y~a*(1-b*(exp(-c*x)))^3" van bertalanffy
#9 = "y~a*(1-b*(exp(-c*x)))" brody
#10 = "y~a*exp(-b*exp(-c*x)" gompertz
#11 = "y~(a*x^b)*exp(-c*x)" lactation curve
#12 = "y ~ a + b * (1 - exp(-c * x))" ruminal degradation curve
#13 = "y~(a/(1+exp(2-4*c*(x-e))))+(b/(1+exp(2-4*d*(x-e))))" logistic bi-compartmental
```

```{r}

```

```{r}

```

```{r}

```

