#coef[1] = beta0
#coef[2] = beta1
#coef[3] = ...
myf = function(x,xk,coef){
coef[1]+coef[2]*(x) + coef[3]*(x-xk)*(x-xk>0)
}
#This will give the value of R^2 as a function of xk
rsq = function(xk,data){ # data=spruce.df
df=within(data, X<-(BHDiameter-xk)*(BHDiameter>xk))
#df = within(data, K<-(BHDiameter-xk2)*(BHDiameter>xk2))
lmp=lm(Height ~ BHDiameter + X, data=df)
tmp = summary(lmp)
tmp$r.squared
}
rsqmult = function(xk,xk2,data){
if(xk2>xk){
X<-(data$BHDiameter-xk)*(data$BHDiameter>xk)
K<-(data$BHDiameter-xk2)*(data$BHDiameter>xk2)
df=within(data, X)
df = within(data,K)
lmp=lm(Height ~ BHDiameter + X + K, data=df)
tmp = summary(lmp)
r2 = tmp$r.squared
}
else{
r2 = 0
}
}
#Calculates approximate derivative value around the point xk
rsqdash = function(xk,h,data) {
(rsq((xk+h/2),data)-rsq((xk-h/2),data))/h
}
myf2 = function(x,xk,xk2,coef){
coef[1]+coef[2]*(x) + coef[3]*(x-xk)*(x-xk>0)+ coef[4]*(x-xk2)*(x-xk2>0)
}
coeff = function(xk,xk2,data){ # data=spruce.df
df=within(data, {
X<-(BHDiameter-xk)*(BHDiameter>xk)
X2<-(BHDiameter-xk2)*(BHDiameter>xk2)
}
)
lmp=lm(Height ~ BHDiameter + X + X2, data=df)
coef(lmp)
}
shinyddt<-function(){
shiny::runApp(system.file("shiny", package="MLRpack"),launch.browser = TRUE)
}
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