I am attempting to code a path-finding behavior wherein agents will locate an optimal patch in the environment and navigate their way around fences to reach said patch. I've created a patch variable 'f', which is set to 1 to indicate fences and 0 for any other patch.
I want to make these fences impassable (i.e. I want them to be patches the agents will not use for movement), but agents still seem to be able to travel on them to some extent and in some cases are even able to fully cross them.
Here is a picture of an agent crossing a barrier I don't want it to cross
Relevant decision-making code for the agents is as follows:
{let moveset patches in-radius 30 with [f = 0 and n > 0]
let target max-one-of moveset [n]
ifelse patch-here != target
[
set heading towards target
]
[]
let chance random-float 10
if chance >= 5 [let pick -145]
if chance < 5 [let pick 145]
ask patches in-radius 1
[if f = 1
[ask myself
[set heading towards min-one-of patches [distance myself] + 180 - random 10 + random 10 ]
]
]
fd 1}
For clarity, 'n' is simply a variable to denote the patch I want my agent to locate and venture to.
Is anyone aware of a simple way in NetLogo to exclude certain patches as viable zones for movement in the decision making process (i.e. hard barriers)?
If you haven't yet, have a look at the "Look Ahead" example in the Models Library- it's a simple demonstration of using patch color to control turtle movement. Some code based on that model is below. With this setup:
You can have the
seekers
breed wander around the black squares until they share a patch with agoal
turtle:However, note that turtles can still 'jump' corners of patches using this method, because they are able to assess the
patch-ahead 1
at any angle- so, a patch one space ahead of a turtle may be assessed across the corner of another patch. The turtle should never actually land on the forbidden patch, but you may notice that their path can cross those blocked patches.Edit:
See simplified code that "traps" a turtle in a square cage:
After 1100 ticks:
After 13300 ticks: