Description Usage Arguments Details Value Copyright Author(s)
Documentation for SLiM function nearestNeighbors
, which is a method of
the SLiM class InteractionType
.
Note that the R function is a stub, it does not do anything in R (except bring
up this documentation). It will only do
anything useful when used inside a slim_block
function further
nested in a slim_script
function call, where it will be translated into valid SLiM code as part of a
full SLiM script.
1 | nearestNeighbors(individual, count)
|
individual |
An object of type Individual object. Must be of length 1 (a singleton). See details for description. |
count |
An object of type integer. Must be of length 1 (a singleton). The
default value is |
Returns up to count individuals that are spatially closest to individual, according to the distance metric of the InteractionType. To obtain all of the individuals within the maximum interaction distance of individual, simply pass a value for count that is greater than or equal to the size of individual’s subpopulation. Note that if fewer than count individuals are within the maximum interaction distance, the vector returned may be shorter than count, or even zero-length; it is important to check for this possibility even when requesting a single neighbor. Note that this method does not use interaction eligibility as a criterion; it will return neighbors that could not interact with the focal individual due to sex-segregation. (It will never return the focal individual as a neighbor of itself, however.) To find only neighbors that are eligible to exert an interaction upon the focal individual, use nearestInteractingNeighbors().
An object of type Individual object.
This is documentation for a function in the SLiM software, and has been reproduced from the official manual, which can be found here: http://benhaller.com/slim/SLiM_Manual.pdf. This documentation is Copyright © 2016–2020 Philipp Messer. All rights reserved. More information about SLiM can be found on the official website: https://messerlab.org/slim/
Benjamin C Haller (bhaller@benhaller.com) and Philipp W Messer (messer@cornell.edu)
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