Package contains standard running functions (aka. rolling) with additional
options like varying window size, lagging, handling missings and windows
depending on date. runner brings also rolling streak and rolling which, what
extends beyond range of functions already implemented in R packages. This
package can be successfully used to manipulate and aggregate time series or
longitudinal data.
runner package provides functions applied on running windows. The most
universal function is runner::runner which gives user possibility to apply
any R function f in running window. In example below 4-months correlation
is calculated lagged by
1 month.
library(runner) x <- data.frame( date = seq.Date(Sys.Date(), Sys.Date() + 365, length.out = 20), a = rnorm(20), b = rnorm(20) ) runner( x, lag = "1 months", k = "4 months", idx = x$date, f = function(x) { cor(x$a, x$b) } )
There are different kinds of running windows and all of them are implemented in
runner.
Following diagram illustrates what running windows are - in this case running
windows of length k = 4. For each of 15 elements of a vector each window
contains current 4 elements.

k denotes number of elements in window. If k is a single value then window
size is constant for all elements of x. For varying window size one should specify
k as integer vector of length(k) == length(x) where each element of k
defines window length. If k is empty it means that window will be cumulative
(like base::cumsum). Example below illustrates window of k = 4 for 10th
element of vector x.

runner(1:15, k = 4)
lag denotes how many observations windows will be lagged by. If lag is a
single value than it is constant for all elements of x. For varying lag size one
should specify lag as integer vector of length(lag) == length(x) where each
element of lag defines lag of window. Default value of lag = 0. Example
below illustrates window of k = 4 lagged by lag = 2 for 10-th element of
vector x. Lag can also be negative value, which shifts window forward instead
of backward.

runner( 1:15, k = 4, lag = 2 )
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