order {base} | R Documentation |

`order`

returns a permutation which rearranges its first
argument into ascending or descending order, breaking ties by further
arguments. `sort.list`

does the same, using only one argument.

See the examples for how to use these functions to sort data frames,
etc.

order(..., na.last = TRUE, decreasing = FALSE, method = c("auto", "shell", "radix")) sort.list(x, partial = NULL, na.last = TRUE, decreasing = FALSE, method = c("auto", "shell", "quick", "radix"))

`...` |
a sequence of numeric, complex, character or logical
vectors, all of the same length, or a classed |

`x` |
an atomic vector for |

`partial` |
vector of indices for partial sorting.
(Non- |

`decreasing` |
logical. Should the sort order be increasing or
decreasing? For the |

`na.last` |
for controlling the treatment of |

`method` |
the method to be used: partial matches are allowed. The
default ( |

In the case of ties in the first vector, values in the second are used
to break the ties. If the values are still tied, values in the later
arguments are used to break the tie (see the first example).
The sort used is *stable* (except for `method = "quick"`

),
so any unresolved ties will be left in their original ordering.

Complex values are sorted first by the real part, then the imaginary part.

Except for method `"radix"`

, the sort order for character vectors
will depend on the collating sequence of the locale in use: see
`Comparison`

.

The `"shell"`

method is generally the safest bet and is the
default method, except for short factors, numeric vectors, integer
vectors and logical vectors, where `"radix"`

is assumed. Method
`"radix"`

stably sorts logical, numeric and character vectors in
linear time. It outperforms the other methods, although there are
drawbacks, especially for character vectors (see `sort`

).
Method `"quick"`

for `sort.list`

is only supported for
numeric `x`

with `na.last = NA`

, is not stable, and is
slower than `"radix"`

.

`partial = NULL`

is supported for compatibility with other
implementations of S, but no other values are accepted and ordering is
always complete.

For a classed **R** object, the sort order is taken from
`xtfrm`

: as its help page notes, this can be slow unless a
suitable method has been defined or `is.numeric(x)`

is
true. For factors, this sorts on the internal codes, which is
particularly appropriate for ordered factors.

An integer vector unless any of the inputs has *2^31* or
more elements, when it is a double vector.

In programmatic use it is unsafe to name the `...`

arguments,
as the names could match current or future control
arguments such as `decreasing`

. A sometimes-encountered unsafe
practice is to call `do.call('order', df_obj)`

where
`df_obj`

might be a data frame: copy `df_obj`

and
remove any names, for example using `unname`

.

`sort.list`

can get called by mistake as a method for
`sort`

with a list argument: it gives a suitable error
message for list `x`

.

There is a historical difference in behaviour for `na.last = NA`

:
`sort.list`

removes the `NA`

s and then computes the order
amongst the remaining elements: `order`

computes the order
amongst the non-`NA`

elements of the original vector. Thus

x[order(x, na.last = NA)] zz <- x[!is.na(x)]; zz[sort.list(x, na.last = NA)]

both sort the non-`NA`

values of `x`

.

Prior to **R** 3.3.0 `method = "radix"`

was only supported for
integers of range less than 100,000.

Becker, R. A., Chambers, J. M. and Wilks, A. R. (1988)
*The New S Language*.
Wadsworth & Brooks/Cole.

Knuth, D. E. (1998)
*The Art of Computer Programming, Volume 3: Sorting and
Searching.* 2nd ed. Addison-Wesley.

require(stats) (ii <- order(x <- c(1,1,3:1,1:4,3), y <- c(9,9:1), z <- c(2,1:9))) ## 6 5 2 1 7 4 10 8 3 9 rbind(x, y, z)[,ii] # shows the reordering (ties via 2nd & 3rd arg) ## Suppose we wanted descending order on y. ## A simple solution for numeric 'y' is rbind(x, y, z)[, order(x, -y, z)] ## More generally we can make use of xtfrm cy <- as.character(y) rbind(x, y, z)[, order(x, -xtfrm(cy), z)] ## The radix sort supports multiple 'decreasing' values: rbind(x, y, z)[, order(x, cy, z, decreasing = c(FALSE, TRUE, FALSE), method="radix")] ## Sorting data frames: dd <- transform(data.frame(x, y, z), z = factor(z, labels = LETTERS[9:1])) ## Either as above {for factor 'z' : using internal coding}: dd[ order(x, -y, z), ] ## or along 1st column, ties along 2nd, ... *arbitrary* no.{columns}: dd[ do.call(order, dd), ] set.seed(1) # reproducible example: d4 <- data.frame(x = round( rnorm(100)), y = round(10*runif(100)), z = round( 8*rnorm(100)), u = round(50*runif(100))) (d4s <- d4[ do.call(order, d4), ]) (i <- which(diff(d4s[, 3]) == 0)) # in 2 places, needed 3 cols to break ties: d4s[ rbind(i, i+1), ] ## rearrange matched vectors so that the first is in ascending order x <- c(5:1, 6:8, 12:9) y <- (x - 5)^2 o <- order(x) rbind(x[o], y[o]) ## tests of na.last a <- c(4, 3, 2, NA, 1) b <- c(4, NA, 2, 7, 1) z <- cbind(a, b) (o <- order(a, b)); z[o, ] (o <- order(a, b, na.last = FALSE)); z[o, ] (o <- order(a, b, na.last = NA)); z[o, ] ## speed examples on an average laptop for long vectors: ## factor/small-valued integers: x <- factor(sample(letters, 1e7, replace = TRUE)) system.time(o <- sort.list(x, method = "quick", na.last = NA)) # 0.1 sec stopifnot(!is.unsorted(x[o])) system.time(o <- sort.list(x, method = "radix")) # 0.05 sec, 2X faster stopifnot(!is.unsorted(x[o])) ## large-valued integers: xx <- sample(1:200000, 1e7, replace = TRUE) system.time(o <- sort.list(xx, method = "quick", na.last = NA)) # 0.3 sec system.time(o <- sort.list(xx, method = "radix")) # 0.2 sec ## character vectors: xx <- sample(state.name, 1e6, replace = TRUE) system.time(o <- sort.list(xx, method = "shell")) # 2 sec system.time(o <- sort.list(xx, method = "radix")) # 0.007 sec, 300X faster ## double vectors: xx <- rnorm(1e6) system.time(o <- sort.list(xx, method = "shell")) # 0.4 sec system.time(o <- sort.list(xx, method = "quick", na.last = NA)) # 0.1 sec system.time(o <- sort.list(xx, method = "radix")) # 0.05 sec, 2X faster

[Package *base* version 4.1.3 Index]