Description Usage Arguments See Also Examples
This function generates all the permutations of selecting k
items from n
items.
The results are in lexicographical order.
1 2 3 |
x |
an integer or a vector, will be treated as |
k |
an integer, the number of items drawn, defaults to |
n |
an integer, the total number of items, its value may be implicitly deduced from |
v |
a vector to be drawn, defaults to |
freq |
an integer vector of item repeat frequencies |
replace |
an logical to draw items with replacement |
layout |
if "row", "column" or "list" is specified, the returned value would be a "row-major" matrix, a "column-major" matrix or a list respectively |
nitem |
number of permutations required, usually used with |
skip |
the number of permutations skipped |
index |
a vector of indices of the desired permutations |
nsample |
sampling random permutations |
drop |
vectorize a matrix or unlist a list |
ipermutations for iterating permutations and npermutations to calculate number of permutations
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 | permutations(3)
permutations(LETTERS[1:3])
# choose 2 from 4
permutations(4, 2)
permutations(LETTERS[1:3], k = 2)
# multiset with frequencies c(2, 3)
permutations(k = 3, freq = c(2, 3))
# with replacement
permutations(4, 2, replace = TRUE)
# column major
permutations(3, layout = "column")
permutations(4, 2, layout = "column")
# list output
permutations(3, layout = "list")
permutations(4, 2, layout = "list")
# specifc range of permutations
permutations(4, 2, nitem = 2, skip = 3)
# specific permutations
permutations(4, 2, index = c(3, 5))
# random permutations
permutations(4, 2, nsample = 3)
# zero sized permutations
dim(permutations(0))
dim(permutations(5, 0))
dim(permutations(5, 6))
dim(permutations(0, 0))
dim(permutations(0, 1))
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