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Koch curve: Difference between revisions
→{{header|Python}}: added code from sierpinski curve
(→{{header|J}}: link to image produced by the implementation) |
(→{{header|Python}}: added code from sierpinski curve) |
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Line 2,057:
if __name__ == '__main__':
main()</lang>
===String rewriting===
<lang python>import numpy as np
import matplotlib.pyplot as plt
from matplotlib.colors import hsv_to_rgb as hsv
def curve(axiom, rules, angle, depth):
for _ in range(depth):
axiom = ''.join(rules[c] if c in rules else c for c in axiom)
a, x, y = 0, [0], [0]
for c in axiom:
match c:
case '+':
a += 1
case '-':
a -= 1
case 'F' | 'G':
x.append(x[-1] + np.cos(a*angle*np.pi/180))
y.append(y[-1] + np.sin(a*angle*np.pi/180))
l = len(x)
# this is very slow, but pretty colors
for i in range(l - 1):
plt.plot(x[i:i+2], y[i:i+2], color=hsv([i/l, 1, .7]))
plt.gca().set_aspect(1)
plt.show()
curve('F++F++F', {'F': 'F+F--F+F'}, 60, 5)
#curve('F--XF--F--XF', {'X': 'XF+G+XF--F--XF+G+X'}, 45, 5)
#curve('F+XF+F+XF', {'X': 'XF-F+F-XF+F+XF-F+F-X'}, 90, 5)
#curve('F', {'F': 'G-F-G', 'G': 'F+G+F'}, 60, 7)
#curve('A', {'A': '+BF-AFA-FB+', 'B': '-AF+BFB+FA-'}, 90, 6)
#curve('FX+FX+', {'X': 'X+YF', 'Y': 'FX-Y'}, 90, 12)</lang>
=={{header|QBasic}}==
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