I followed this example for running a piecewise mixed model using lmer
, and it works very well. However, I am having trouble translating the model to lme
because I need to deal with heteroscedasticity, and lmer
doesn’t have that ability.
Code to reproduce the problem is here. I included details about the experimental design in the code if you think it’s necessary to answer the question.
Here is the model without the breakpoint:
linear <- lmer(mass ~ lat + (1 | pop/line), data = df)
And here is how I run it with the breakpoint:
bp = 30
b1 <- function(x, bp) ifelse(x < bp, x, 0)
b2 <- function(x, bp) ifelse(x < bp, 0, x)
breakpoint <- lmer(mass ~ b1(lat, bp) + b2(lat, bp) + (1 | pop/line), data = df)
The problem is that I have pretty severe heteroscedasticity. As far as I understand, that means I should be using lme
from the nlme package. Here is the linear model in lme
:
ctrl <- lmeControl(opt='optim')
linear2 <- lme(mass ~ lat , random=~1|pop/line, na.action = na.exclude, data=df, control = ctrl, weights=varIdent(form=~1|pop))
And this is the breakpoint model that is, well, breaking:
breakpoint2 <- lme(mass ~ b1(lat, bp) + b2(lat, bp), random=~1|pop/line, na.action = na.exclude, data=df, control = ctrl, weights=varIdent(form=~1|pop))
Here is the error message:
Error in model.frame.default(formula = ~pop + mass + lat + bp + line, : variable lengths differ (found for 'bp')
How can I translate this lovely breakpoint model from lmer
to lme
? Thank you!