Created
April 15, 2011 13:38
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an algorithm implementation of simple dimentional cellular automaton
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# coding: utf-8 | |
# one dimensional cell automaton | |
import random | |
class Cell1Dim(object): | |
def __init__(self, rule, initializer): | |
# buffer | |
self.fore = initializer | |
self.back = [0] * len(initializer) | |
self.step = 0 | |
self.rule = [(rule >> (7-i)) & 1 for i in range(8)] | |
def update(self): | |
for i in xrange(len(self.fore)): | |
j = (self[i-1]<<2) + (self[i]<<1) + self[i+1] | |
self.back[i] = self.rule[j] | |
self.fore = self.back[:] | |
self.step += 1 | |
def __getitem__(self, i): | |
return self.fore[(i + len(self.fore)) % len(self.fore)] | |
def __repr__(self): | |
return "".join([" *"[c] for c in self.fore]) | |
def main(): | |
import sys, os | |
if len(sys.argv) < 2: | |
print 'usage: %s rule [turn]' % os.path.basename(__file__) | |
return | |
rule = None | |
n = 30 | |
try: | |
rule = int(sys.argv[1]) | |
assert 0 <= rule <= 255 | |
except: | |
return | |
if len(sys.argv) > 2: | |
try: | |
n = int(sys.argv[2]) | |
assert n >= 0 | |
except: | |
print 'argument `turn\' must be non-negative integer' | |
return | |
a = Cell1Dim(rule, [random.randint(0,1) for i in range(80)]) | |
for i in range(n): | |
print a | |
a.update() | |
if __name__ == '__main__': | |
main() |
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