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Functions starting N return the number of rooted or unrooted trees, functions starting Ln provide the log of this number. Calculations follow Carter et al. 1990, Theorem 2.
NRooted(tips, extra = 0)NUnrooted1(tips, extra = 0)
LnUnrooted1(tips, extra = 0)
LnRooted(tips, extra = 0)
LnUnrooted(splits)
NUnrooted(splits)
LnUnrootedMult(splits)
NUnrootedMult(splits)
The number of tips.
the number of points at which another branch cannot be added.
vector listing the number of taxa in each tree bipartition.
NUnrooted1
: Number of unrooted trees
LnUnrooted1
: Log Number of unrooted trees
LnRooted
: Log Number of rooted trees
LnUnrooted
: Log number of unrooted trees
NUnrooted
: Number of unrooted trees
LnUnrootedMult
: Log unrooted mult
NUnrootedMult
: Number of unrooted trees (mult)
Carter1990TreeSearch
Carter1990TreeSearch
# NOT RUN {
NRooted(10)
NUnrooted(10)
LnRooted(10)
LnUnrooted(10)
# Number of trees consistent with a character whose states are 00000 11111 222
NUnrootedMult(c(5,5,3))
# }
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