def main():
color = ColorScheme("colorbrewer.json")
available = [d["name"] for d in color.info()]
args = parseArguments(sys.argv, available)
# Sanity checks
for c in [args.c1, args.c2, args.c3]:
if c == 0:
print("Error: curvature or radius can't be 0")
exit(1)
if impossible_combination(args.c1, args.c2, args.c3):
print("Error: no apollonian gasket possible for these curvatures")
exit(1)
# Given curvatures were in fact radii, so take the reciprocal
if args.radii:
args.c1 = 1 / args.c1
args.c2 = 1 / args.c2
args.c3 = 1 / args.c3
ag = ApollonianGasket(args.c1, args.c2, args.c3)
# At a recursion depth > 10 things start to get serious.
if args.depth > 10:
if not args.force:
print(
"Note: Number of cicles increases exponentially with 2*3^{D+1} at depth D.\nIf you want to use D>10, specify the --force option."
)
args.depth = 10
ag.generate(args.depth)
# Get smallest and biggest radius
smallest = abs(min(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
biggest = abs(max(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
# Construct color map
if args.color == "none":
mp = ColorMap("none")
else:
# TODO: resolution of 8 is hardcoded, some color schemes have
# resolutions up to 11. Make this configurable.
mp = color.makeMap(smallest, biggest, args.color, 8)
svg = ag_to_svg(ag.genCircles, mp, tresh=args.treshold)
# User supplied filename? If not, we need to construct something.
if len(args.output) == 0:
args.output = "ag_%.4f_%.4f_%.4f.svg" % (args.c1, args.c2, args.c3)
with open(args.output, "w") as f:
f.write(svg)
f.close()
def main():
color = ColorScheme("colorbrewer.json")
available = [d['name'] for d in color.info()]
args = parseArguments(sys.argv, available)
# Sanity checks
for c in [args.c1, args.c2, args.c3]:
if c == 0:
print("Error: curvature or radius can't be 0")
exit(1)
if impossible_combination(args.c1, args.c2, args.c3):
print("Error: no apollonian gasket possible for these curvatures")
exit(1)
# Given curvatures were in fact radii, so take the reciprocal
if args.radii:
args.c1 = 1 / args.c1
args.c2 = 1 / args.c2
args.c3 = 1 / args.c3
ag = ApollonianGasket(args.c1, args.c2, args.c3)
# At a recursion depth > 10 things start to get serious.
if args.depth > 10:
if not args.force:
print(
"Note: Number of cicles increases exponentially with 2*3^{D+1} at depth D.\nIf you want to use D>10, specify the --force option."
)
args.depth = 10
ag.generate(args.depth)
# Get smallest and biggest radius
smallest = abs(min(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
biggest = abs(max(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
# Construct color map
if args.color == 'none':
mp = ColorMap('none')
else:
# TODO: resolution of 8 is hardcoded, some color schemes have
# resolutions up to 11. Make this configurable.
mp = color.makeMap(smallest, biggest, args.color, 8)
svg = ag_to_svg(ag.genCircles, mp, tresh=args.treshold)
# User supplied filename? If not, we need to construct something.
if len(args.output) == 0:
args.output = 'ag_%.4f_%.4f_%.4f.svg' % (args.c1, args.c2, args.c3)
with open(args.output, 'w') as f:
f.write(svg)
f.close()
def main(c1=3.,c2=2.,c3=2.,depth=5):
# Sanity checks
for c in [c1, c2,c3]:
if c == 0:
print("Error: curvature or radius can't be 0")
exit(1)
if impossible_combination(c1, c2, c3):
print("Error: no apollonian gasket possible for these curvatures")
exit(1)
ag = ApollonianGasket(c1, c2, c3)
ag.generate(depth)
# Get smallest and biggest radius
smallest = abs(min(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
biggest = abs(max(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
return ag.genCircles
def main(c1=3.,c2=2.,c3=2.,depth=5):
# Sanity checks
for c in [c1, c2,c3]:
if c == 0:
print("Error: curvature or radius can't be 0")
exit(1)
if impossible_combination(c1, c2, c3):
print("Error: no apollonian gasket possible for these curvatures")
exit(1)
ag = ApollonianGasket(c1, c2, c3)
ag.generate(depth)
# Get smallest and biggest radius
smallest = abs(min(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
biggest = abs(max(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
return ag.genCircles
# c1 = 1/ccc[0]
# c2 = 1/ccc[1]
# c3 = 1/ccc[2]
c1=ccc[0]
c2=ccc[1]
c3=ccc[2]
ag = ApollonianGasket(c1,c2,c3)
# At a recursion depth > 10 things start to get serious.
# if args.depth > 10:
# if not args.force:
# print("Note: Number of cicles increases exponentially with 2*3^{D+1} at depth D.\nIf you want to use D>10, specify the --force option.")
# args.depth = 10
ag.generate(depth)
# Get smallest and biggest radius
smallest = abs(min(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
biggest = abs(max(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
# Construct color map
# if args.color == 'none':
mp = ColorMap('none')
# else:
# # TODO: resolution of 8 is hardcoded, some color schemes have
# # resolutions up to 11. Make this configurable.
# mp = color.makeMap(smallest, biggest, args.color, 8)
# plt.figure(figsize=(18,18))
# ax=plt.subplot(aspect='equal')
# fig,ax=
# c1 = 1/ccc[0]
# c2 = 1/ccc[1]
# c3 = 1/ccc[2]
c1 = ccc[0]
c2 = ccc[1]
c3 = ccc[2]
ag = ApollonianGasket(c1, c2, c3)
# At a recursion depth > 10 things start to get serious.
# if args.depth > 10:
# if not args.force:
# print("Note: Number of cicles increases exponentially with 2*3^{D+1} at depth D.\nIf you want to use D>10, specify the --force option.")
# args.depth = 10
ag.generate(depth)
# Get smallest and biggest radius
smallest = abs(min(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
biggest = abs(max(ag.genCircles, key=lambda c: abs(c.r.real)).r.real)
# Construct color map
# if args.color == 'none':
mp = ColorMap('none')
# else:
# # TODO: resolution of 8 is hardcoded, some color schemes have
# # resolutions up to 11. Make this configurable.
# mp = color.makeMap(smallest, biggest, args.color, 8)
# plt.figure(figsize=(18,18))
# ax=plt.subplot(aspect='equal')
# fig,ax=