Created
October 19, 2012 18:13
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Checking if two cube nets are of the same
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# Sample nets for cubes | |
net_T = [(0,0), (0,2), (0,1), (1,1), (2,1),(3,1)] | |
net_t = [(1,0), (1,2), (1,1), (0,1), (2,1),(3,1)] | |
# Another net | |
good = [(0,3), (0,5), (0,4), (1,4), (2,4),(3,4)] | |
deviant = [(0,3), (0,4), (0,5), (1,4), (2,4),(1,3)] | |
# Grid to layout the net | |
space = map(lambda x : [0,0,0,0,0,0], xrange(0, 5)) | |
# Check if 2 nets are of the same type | |
def iso(a, b): | |
# Sort the 2d coords | |
net1 = sorted(a) | |
net2 = sorted(b) | |
# If they're not the same length, end | |
if len(net1) != len(net2): | |
return False | |
# Go through both of the nets and differences in the lists | |
# of coords. Since they're sorted, we just need to check if each | |
# difference is the same. | |
for i in xrange(0, len(net1) - 1): | |
delta1 = (net1[i][0] - net1[i+1][0], net1[i][1] - net1[i+1][1]) | |
delta2 = (net2[i][0] - net2[i+1][0], net2[i][1] - net2[i+1][1]) | |
# If the differences aren't the same, end | |
if delta1 != delta2: | |
return False | |
return True | |
def map_net(net): | |
global space | |
for n in net: | |
space[n[0]][n[1]] = '1' | |
def clear(): | |
global space | |
space = map(lambda x : [0,0,0,0,0,0], xrange(0, 5)) | |
def spit(): | |
global space | |
for s in space: | |
for k in s: | |
print k, | |
print iso(good, good) # True | |
print iso(deviant, deviant) # True | |
print iso(net_t, net_T) # False | |
print iso(good, deviant) # False | |
print iso(good, net_T) # True | |
print iso(good, net_t) # False | |
print iso(deviant, net_T) # False | |
print iso(deviant, net_t) # False |
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