#CXRLE Pos=1,0
# Diffusion Limited Aggregation
#
# Particles move around at random until they encounter a stuck particle,
# when they themselves become stuck. A familiar fractal growth pattern
# emerges, as seen in many natural processes.
#
# At the time of writing, Golly does not support the Margolus neighborhood,
# so we are emulating it by using some extra states. The odd-numbered cells
# are those in the top-left corner of the 2x2 block to be updated. 
# Configurations must have the correct pattern of states to work correctly 
# - you can't just scribble on the pattern! First run export.py in 
# Scripts/Python/Margolus. Then draw, using states 1 and 2. Next select-all 
# and run import.py. You can now continue running the CA.
#
# Rule tree produced by RuleTableToTree.py from the Margolus rule table:
#
# # Diffusion Limited Aggregation, in a Margolus neighborhood CA
# 
# n_states:3
# neighborhood:Margolus
# symmetries:rotate4reflect
# 
# # The Margolus transition a,b,c,d : e,f,g,h means:
# #
# #      a  b   becomes    e  f
# #      c  d              g  h
# 
# # 0: vacuum
# # 1: gas particle
# # 2: stuck particle
# 
# # random gas-like rules:
# 1,0,0,0 : 0,0,0,1 # a diagonally-travelling particle keeps going
# 1,1,0,0 : 1,1,0,0 # two particles collide
# 0,1,1,0 : 1,0,0,1 # two particles collide head-on
# 1,1,1,0 : 1,1,0,1 # three particles pass through each other
# 
# # plus aggregation rules: (these seem to suffice)
# 1,0,2,0 : 2,0,2,0
# 1,0,2,2 : 2,0,2,2
# 
x = 313, y = 236, rule = DLA-Margolus-emulated
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