Reputation: 61
I cannot fathom why I am receiving this error. Both my variables are numeric and of the same length, and I adjust the data with NAs when they are not; however I am still receiving an error that my response variable is out of range
year <- c(1,2,3,4,5,6,7,8,9,10)
y <- c(19.36, 0, 0, 0.06, 0,0, 1.58, 2.37, 0,0)
x1 <- c(99.735835998,32.73874517,10.8545887,47.96341768,6.29940882,22.55498627,16.64656661,4.234896268,0.571722269,53.45872813)
months = c("Jan","Feb","Mar","Apr","May","Jun","Jul","Aug","Sep","Oct","Nov","Dec")
Drivers = c("P","T")
ModelName = paste0(Drivers[1],"_",Drivers[2])
ModelNumb = 2
for (s in 1:length(months))
{
station_summary = data.frame(matrix(NA,length(stations),3))
colnames(station_summary)=c("Station", "ModelName", "ModSelection")
month = months[s]
for (se in 1:length(stations))
{
station = stations[se]
table = read.csv(paste0("D:/BF_Factors/Regroup Drivers/All_Drivers_BF_P_T/",station,"/Table_",station,"_",month,".csv"),sep=",",header = T)
table = subset(table, select=c("Year","BF",Drivers))
table = table[1:50,]
# Clean the data according to the model used. Some years have been excluded because no data where available
table[is.na(table[,2]),3] = NA
table[is.na(table[,2]),4] = NA
table[is.na(table[,3]),2] = NA
table[is.na(table[,3]),4] = NA
table[is.na(table[,4]),2] = NA
table[is.na(table[,4]),3] = NA
if (length(which(table[,2]>0))>=5) # If at least 5 values are higher than 0
{
x1 = table$P #first Driver
x2 = table$T
mod.GA1 <- gamlss(y~x1,sigma.fo=~1,family=GA)
mod.GA2 <- gamlss(y~x1+x2,sigma.fo=~1,family=GA)
Error in gamlss(formula = table$BF ~ x1 + x2, family = GA) : response variable out of range In addition: There were 50 or more warnings (use warnings() to see the first 50)
Upvotes: 5
Views: 2159
Reputation: 143
The problem is in the 0 values in your y variable. You cannot fit a GAMLSS with Gamma distribution if you have 0 in the response variable.
Caveat: the code in your example is not reproducible so I cannot understand if after processing the data you still end up with 0s in the y variable.
Upvotes: 2