Nothing
## Write an radical into simplified form
simpRad <- function(n){
if (n==1)
return(1)
if (length(primeFactors(n))==1){
y <- paste0("\\\\sqrt{",n,"}")
return(y)
}
z0 <- primeFactors(n)
z1 <- primeFactors(radical(n))
s <- 0*c(1:length(z1))
p <- 1
q <- 1
for (i in c(1:length(z1))){
for (j in c(1:length(z0))){
if((z1[i]-z0[j])==0)
s[i] <- s[i]+1
}
p <- (z1[i])^(floor(s[i]/2))*p
q <- (z1[i])^(s[i]%%2)*q
}
if (q==1) {y <- paste0(p)
return(y)
}
if (q!=1 && p!=1) {
y <- paste0(p,"\\\\sqrt{",q,"}")
return(y)
}
if (q!=1 && p ==1){
y <- paste0("\\\\sqrt{",q,"}")
return(y)
}
} ## Write an radical into simplified form
simpRad <- function(n){
if (n==1)
return(1)
if (length(primeFactors(n))==1){
y <- paste0("\\\\sqrt{",n,"}")
return(y)
}
z0 <- primeFactors(n)
z1 <- primeFactors(radical(n))
s <- 0*c(1:length(z1))
p <- 1
q <- 1
for (i in c(1:length(z1))){
for (j in c(1:length(z0))){
if((z1[i]-z0[j])==0)
s[i] <- s[i]+1
}
p <- (z1[i])^(floor(s[i]/2))*p
q <- (z1[i])^(s[i]%%2)*q
}
if (q==1) {y <- paste0(p)
return(y)
}
if (q!=1 && p!=1) {
y <- paste0(p,"\\\\sqrt{",q,"}")
return(y)
}
if (q!=1 && p ==1){
y <- paste0("\\\\sqrt{",q,"}")
return(y)
}
}
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