[R] memory limit in aov
Peter Dalgaard
p.dalgaard at biostat.ku.dk
Wed Feb 1 15:45:52 CET 2006
Lucy Crooks <Lucy.Crooks at env.ethz.ch> writes:
> I want to do an unbalanced anova on 272,992 observations with 405
> factors including 2-way interactions between 1 of these factors and
> the other 404. After fitting only 11 factors and their interactions I
> get error messages like:
>
> Error: cannot allocate vector of size 1433066 Kb
> R(365,0xa000ed68) malloc: *** vm_allocate(size=1467461632) failed
> (error code=3)
> R(365,0xa000ed68) malloc: *** error: can't allocate region
> R(365,0xa000ed68) malloc: *** set a breakpoint in szone_error to debug
>
> I think that the anova involves a matrix of 272,992 rows by 29025
> columns (using dummy variables)=7,900 million elements. I realise
> this is a lot! Could I solve this if I had more RAM or is it just too
> big?
>
> Another possibility is to do 16 separate analyses on 17,062
> observations with 404 factors (although statistically I think the
> first approach is preferable). I get similar error messages then:
>
> Error: cannot allocate vector of size 175685 Kb
> R(365,0xa000ed68) malloc: *** vm_allocate(size=179904512) failed
> (error code=3)
>
> I think this analysis requires a 31 million element matrix.
>
> I am using R version 2.2.1 on a Mac G5 with 1 GB RAM running OS
> 10.4.4. Can somebody tell me what the limitations of my machine (or
> R) are likely to be? Whether this smaller analysis is feasible? and
> if so how much more memory I might require?
>
> The data is in R in a data frame of 272,992 rows by 406 columns. I
> would really appreciate any helpful input.
You do not want to use aov() on unbalanced data, and especially not on
large data sets if random effects are involved. Rather, you need to
look at lmer() or just lm() if no random effects are present.
However, even so, if you really have 29025 parameters to estimate, I
think you're out of luck. 8 billion (US) elements is 64G and R is not
able to handle objects of that size - the limit is that the size must
fit in a 32 bit integer (about 2 billion elements).
A quick calculation suggests that your factors have around 8 levels
each. Is that really necessary, or can you perhaps collapse some
levels?
--
O__ ---- Peter Dalgaard Øster Farimagsgade 5, Entr.B
c/ /'_ --- Dept. of Biostatistics PO Box 2099, 1014 Cph. K
(*) \(*) -- University of Copenhagen Denmark Ph: (+45) 35327918
~~~~~~~~~~ - (p.dalgaard at biostat.ku.dk) FAX: (+45) 35327907
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