splitForm | R Documentation |
Parse a formula into fixed formula and random effect terms, treating 'special' terms (of the form foo(x|g[,m])) appropriately
splitForm(
formula,
defaultTerm = "us",
allowFixedOnly = TRUE,
allowNoSpecials = TRUE,
debug = FALSE,
specials = findReTrmClasses()
)
noSpecials(term, delete = TRUE, debug = FALSE, specials = findReTrmClasses())
formula |
a formula containing special random effect terms |
defaultTerm |
default type for non-special RE terms |
allowFixedOnly |
(logical) are formulas with no RE terms OK? |
allowNoSpecials |
(logical) are formulas with only standard RE terms OK? |
debug |
debugging mode (print stuff)? |
term |
language object |
Taken from Steve Walker's lme4ord, ultimately from the flexLambda branch of lme4 https://github.com/stevencarlislewalker/lme4ord/blob/master/R/formulaParsing.R. Mostly for internal use.
a list containing elements fixedFormula
;
reTrmFormulas
list of x | g
formulas for each term;
reTrmAddArgs
list of function+additional arguments, i.e. list()
(non-special), foo()
(no additional arguments), foo(addArgs)
(additional arguments); reTrmClasses
(vector of special functions/classes, as character)
Steve Walker
splitForm(~x+y) ## no specials or RE
splitForm(~x+y+(f|g)) ## no specials
splitForm(~x+y+diag(f|g)) ## one special
splitForm(~x+y+(diag(f|g))) ## 'hidden' special
splitForm(~x+y+(f|g)+cs(1|g)) ## combination
splitForm(~x+y+(1|f/g)) ## 'slash'; term
splitForm(~x+y+(1|f/g/h)) ## 'slash'; term
splitForm(~x+y+(1|(f/g)/h)) ## 'slash'; term
splitForm(~x+y+(f|g)+cs(1|g)+cs(a|b,stuff)) ## complex special
splitForm(~(((x+y)))) ## lots of parentheses
splitForm(~1+rr(f|g,n=2))
splitForm(~1+s(x, bs = "tp"))
noSpecials(y~1+us(1|f))
noSpecials(y~1+us(1|f),delete=FALSE)
noSpecials(y~us(1|f))
noSpecials(y~us(1|f), delete=FALSE)
noSpecials(y~us(1|f), debug=TRUE)
noSpecials(y~us+1) ## should *not* delete unless head of a function
noSpecials(~us(1|f)+1) ## should work on a one-sided formula!
noSpecials(~s(stuff) + a + b, specials = "s")
noSpecials(cbind(b1, 20-b1) ~ s(x, bs = "tp"))
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