'Turtle distribution
How to create a set of turtles with the rising distribution of their location from the edge of the environment to the middle?
Solution 1:[1]
You can use something like this in setup
let center-x (max-pxcor + min-pxcor) / 2
let center-y (max-pycor + min-pycor) / 2
let std-dev 5 ; change this to vary how clumped the turtles are
crt 100
[
set xcor random-normal center-x std-dev
set ycor random-normal center-y std-dev
]
That will work if you have world-wrapping on. If world-wrapping is off, you would have to add some code to check that the values of xcor and ycor from random-normal are within the world (e.g., the turtle's new xcor is between min-pxcor and max-pxcor) -- otherwise, the code will sometimes try to put the new turtle outside the space, which is an error.
You could also use a triangular distribution that varies the density of turtles linearly from a peak at the center of the space to zero at the edge.
let center-x (max-pxcor + min-pxcor) / 2
let center-y (max-pycor + min-pycor) / 2
crt 100
[
set xcor random-triangular min-pxcor center-x max-pxcor
set ycor random-triangular min-pycor center-y max-pycor
]
NetLogo does not have this triangular distribution built-in, so you need to add this procedure to your code:
to-report random-triangular [a-min a-mode a-max]
; Return a random value from a triangular distribution
; Method from https://en.wikipedia.org/wiki/Triangular_distribution#Generating_Triangular-distributed_random_variates
; Obtained 2015-11-27
if (a-min > a-mode) or (a-mode > a-max) or (a-min >= a-max)
[ error (word "Random-triangular received illegal parameters (min, mode, max): " a-min " " a-mode " " a-max) ]
let a-rand random-float 1.0
let F (a-mode - a-min) / (a-max - a-min)
ifelse a-rand < F
[ report a-min + sqrt (a-rand * (a-max - a-min) * (a-mode - a-min)) ]
[ report a-max - sqrt ((1 - a-rand) * (a-max - a-min) * (a-max - a-mode)) ]
end
Sources
This article follows the attribution requirements of Stack Overflow and is licensed under CC BY-SA 3.0.
Source: Stack Overflow
| Solution | Source |
|---|---|
| Solution 1 | Steve Railsback |
