1 |
ruleset ( // Adrian Mariano |
2 |
// from The Fractal Geometry of Nature by Mandelbrot |
3 |
|
4 |
Koch(n) => attr (delta, 360/6) F--F--F, n; |
5 |
F => F+F--F+F; |
6 |
) |
7 |
|
8 |
ruleset ( // Adrian Mariano |
9 |
// from The Fractal Geometry of Nature by Mandelbrot |
10 |
|
11 |
Koch1(n) => attr (delta, 360/12) F---F---F---F, n; |
12 |
F => -F+++F---F+; |
13 |
) |
14 |
|
15 |
ruleset ( // Adrian Mariano |
16 |
// from The Fractal Geometry of Nature by Mandelbrot |
17 |
|
18 |
Koch2(n) => attr (delta, 360/4) F-F-F-F, n; |
19 |
F => F-F+F+FF-F-F+F; |
20 |
) |
21 |
|
22 |
ruleset ( // Adrian Mariano |
23 |
Koch3(n) => attr (delta, 360/4) F+F+F+F, n; |
24 |
F => F-F F+F F+F+F-F-F F+F+F-F-F F-F F+F; |
25 |
|
26 |
) |
27 |
|
28 |
ruleset ( // Adrian Mariano |
29 |
// from The Fractal Geometry of Nature by Mandelbrot |
30 |
|
31 |
Dragon(n) => attr (delta, 360/8) FX, n; |
32 |
F => ; |
33 |
y => +FX--FY+; |
34 |
x => -FX++FY-; |
35 |
) |
36 |
|
37 |
ruleset ( // Adrian Mariano |
38 |
// from The Fractal Geometry of Nature by Mandelbrot |
39 |
|
40 |
Peano(n) => attr (delta, 360/4) F-F-F-F, n; |
41 |
F => F-F+F+F+F-F-F-F+F; |
42 |
) |
43 |
|
44 |
ruleset ( // Adrian Mariano |
45 |
// from The Fractal Geometry of Nature by Mandelbrot |
46 |
|
47 |
Cesaro(n) => attr (delta, 360/34) FX, n; |
48 |
F => ; |
49 |
X => ----F!X!++++++++F!X!----; |
50 |
) |
51 |
|
52 |
ruleset ( // Adrian Mariano |
53 |
// from The Fractal Geometry of Nature by Mandelbrot |
54 |
|
55 |
Double_cesaro(n) => attr (delta, 360/4) F -(90) F -(90) F -(90) F -(90) , n; |
56 |
F => -(42) !F! +(84) !F! -(42) ; |
57 |
) |
58 |
|
59 |
ruleset ( // Adrian Mariano |
60 |
// from The Fractal Geometry of Nature by Mandelbrot |
61 |
anfle => 6; |
62 |
Flow_snake(n) => attr (delta, 360/4) FL, n; |
63 |
L => FL-FR--FR+FL++FLFL+FR-%,; |
64 |
R => +FL-FRFR--FR-FL++FL+FR%,; |
65 |
F => ; |
66 |
) |
67 |
|
68 |
ruleset ( // Adrian Mariano |
69 |
// from The Fractal Geometry of Nature by Mandelbrot |
70 |
|
71 |
Cantor_dust(n) => attr (delta, 360/6) F, n; |
72 |
F => FfF; |
73 |
f => fff; |
74 |
) |
75 |
|
76 |
ruleset ( // Adrian Mariano |
77 |
// from The Fractal Geometry of Nature by Mandelbrot |
78 |
|
79 |
Snowflake(n) => attr (delta, 360/12) F, n; |
80 |
F => ++!F!F--F--F attr (distance, distance/03^0.5) |+F!F--; |
81 |
F => F--F!+++ attr (distance, distance*03^0.5) F attr (distance, distance/03^0.5) |+F!F attr (distance, distance*03^0.5) |+F!F; |
82 |
) |
83 |
|
84 |
ruleset ( // Adrian Mariano |
85 |
// from The Fractal Geometry of Nature by Mandelbrot |
86 |
|
87 |
Snowflake_color(n) => attr (delta, 360/12) F, n; |
88 |
F => --!F!F++F++F attr (distance, distance/03^0.5) |-F!F++; |
89 |
F => F++F!--- attr (distance, distance*03^0.5) F attr (distance, distance/03^0.5) |-F!F attr (distance, distance*03^0.5) |-F!F; |
90 |
F => ; |
91 |
) |
92 |
|
93 |
ruleset ( // Adrian Mariano |
94 |
// from The Fractal Geometry of Nature by Mandelbrot |
95 |
|
96 |
Island(n) => attr (delta, 360/4) F+F+F+F, n; |
97 |
F => FFFF-F+F+F-F[-fFF+F+FF+F]FF; |
98 |
f => attr (distance, distance*08) f attr (distance, distance/08) ; |
99 |
) |
100 |
|
101 |
ruleset ( // Adrian Mariano |
102 |
// from The Fractal Geometry of Nature by Mandelbrot |
103 |
|
104 |
Island1(n) => attr (delta, 360/4) F+F+F+F, n; |
105 |
F => F+f F-F F-F-F F+f+F F-f F+F F+F+F F-f-F FF; |
106 |
f => attr (distance, distance*06) f attr (distance, distance/06) ; |
107 |
) |
108 |
|
109 |
ruleset ( // Adrian Mariano |
110 |
// from The Fractal Geometry of Nature by Mandelbrot |
111 |
|
112 |
Quartet(n) => attr (delta, 360/4) F b, n; |
113 |
A => FBFA+HFA+FB-FA; |
114 |
B => FB+FA-FB-JFBFA; |
115 |
F => ; |
116 |
H => -; |
117 |
J => +; |
118 |
) |
119 |
|
120 |
ruleset ( // Adrian Mariano |
121 |
// from The Fractal Geometry of Nature by Mandelbrot |
122 |
|
123 |
Snow_flake(n) => attr (delta, 360/12) FR, n; |
124 |
R => ++!FRFU++FU++FU!--- attr (distance, distance*03^0.5) FU|- attr (distance, distance/03^0.5) !FRFU!; |
125 |
U => !FRFU!|+ attr (distance, distance*03^0.5) FR attr (distance, distance/03^0.5) +++!FR--FR--FRFU!--; |
126 |
F => ; |
127 |
) |
128 |
|
129 |
ruleset ( // Adrian Mariano |
130 |
// from The Fractal Geometry of Nature by Mandelbrot |
131 |
|
132 |
Snow_flake1(n) => attr (delta, 360/12) F x, n; |
133 |
x => ++F!x!F y--F x--F y|+ attr (distance, distance/03^0.5) F yF!x!++F!y!++F!y!F x attr (distance, distance*03^0.5) +++F!y!F x; |
134 |
y => F yF!x!+++ attr (distance, distance/03^0.5) F yF!x!++F!x!++F!y!F x attr (distance, distance*03^0.5) |+F x--F y--F xF!y!++; |
135 |
F => ; |
136 |
) |
137 |
|
138 |
ruleset ( // Adrian Mariano |
139 |
// from The Fractal Geometry of Nature by Mandelbrot |
140 |
anfle => 12; |
141 |
Tree(n) => attr (delta, 360/12) +++FX, n; |
142 |
X => attr (distance, distance*0.6) [-FX]+FX; |
143 |
) |
144 |
|
145 |
ruleset ( // Adrian Mariano |
146 |
// from The Fractal Geometry of Nature by Mandelbrot |
147 |
|
148 |
Peano1(n) => attr (delta, 360/8) FXY++F++FXY++F, n; |
149 |
X => XY attr (distance, distance*02^0.5) -F attr (distance, distance/02^0.5) -FXY++F++FXY; |
150 |
Y => - attr (distance, distance*02^0.5) F- attr (distance, distance/02^0.5) FXY; |
151 |
) |
152 |
|
153 |
ruleset ( // Adrian Mariano |
154 |
// from The Fractal Geometry of Nature by Mandelbrot |
155 |
|
156 |
Sierpinski(n) => attr (delta, 360/3) F, n; |
157 |
F => FXF; |
158 |
X => +FXF-FXF-FXF+; |
159 |
) |
160 |
|
161 |
ruleset ( // Adrian Mariano |
162 |
// from The Fractal Geometry of Nature by Mandelbrot |
163 |
|
164 |
Koch4(n) => attr (delta, 360/12) F++++F++++F, n; |
165 |
F => +F--F++F-; |
166 |
) |
167 |
|
168 |
|
169 |
ruleset ( // Ken Philip, from The Science of Fractal Images p.285b |
170 |
Plant(n) => attr (delta, 360/12) Z, n; |
171 |
z => zFX[+Z][-Z]; |
172 |
x => x[-FFF][+FFF]FX; |
173 |
|
174 |
) |
175 |
|
176 |
ruleset ( // Ken Philip, from The Science of Fractal Images, p.286 |
177 |
Plant1(n) => attr (delta, 360/14) SLFFF, n; |
178 |
s => [+++Z][---Z]TS; |
179 |
z => +H[-Z]L; |
180 |
h => -Z[+H]L; |
181 |
t => TL; |
182 |
l => [-FFF][+FFF]F; |
183 |
|
184 |
) |
185 |
|
186 |
ruleset ( // Ken Philip, from The Science of Fractal Images |
187 |
Hilbert(n) => attr (delta, 360/20) x, n; |
188 |
x => -YF+XFX+FY-; |
189 |
y => +XF-YFY-FX+; |
190 |
|
191 |
) |
192 |
|
193 |
ruleset ( // From Jim Hanan via Corbit |
194 |
Sierpinski1(n) => attr (delta, 360/4) F-F-F, n; |
195 |
F => F[-F]F; |
196 |
|
197 |
) |
198 |
|
199 |
|
200 |
ruleset ( |
201 |
Peano2(n) => attr (delta, 360/3) x, n; |
202 |
x => XFYFX+F+YFXFY-F-XFYFX; |
203 |
y => YFXFY-F-XFYFX+F+YFXFY; |
204 |
|
205 |
) |
206 |
|
207 |
ruleset ( |
208 |
Koch5(n) => attr (delta, 360/4) F+F+F+F, n; |
209 |
F => F+F-F-FFF+F+F-F; |
210 |
|
211 |
) |
212 |
|
213 |
ruleset ( // from The Science of Fractal Images |
214 |
Sierpinski2(n) => attr (delta, 360/4) FXF--FF--FF, n; |
215 |
F => FF; |
216 |
x => --FXF++FXF++FXF--; |
217 |
|
218 |
) |
219 |
|
220 |
ruleset ( |
221 |
Sierpinski_square(n) => attr (delta, 360/6) F+F+F+F, n; |
222 |
F => FF+F+F+F+FF; |
223 |
|
224 |
) |
225 |
|
226 |
|
227 |
ruleset ( // created by Adrian Mariano |
228 |
|
229 |
Pentagram(n) => attr (delta, 360/10) F x++F x++F x++F x++F x, n; |
230 |
// f=f[++++@1.618033989f] |
231 |
x => [++++ attr (distance, distance/01.618033989) F attr (distance, distance*0.618033989) F!x! attr (distance, distance/0.618033989) F]; |
232 |
) |
233 |
|
234 |
|
235 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
236 |
// Quadratic Koch island, Figure 1.7a p.9 |
237 |
|
238 |
Quad_koch(n) => attr (delta, 360/4) F-F-F-F-, n; |
239 |
F => F+FF-FF-F-F+F+FF-F-F+F+FF+FF-F; |
240 |
) |
241 |
|
242 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
243 |
// FASS curve (3x3 tiles form macrotile), Figure 1.16a p.17 |
244 |
Fass(n) => attr (delta, 360/4) -l, n; |
245 |
|
246 |
L => LF+RFR+FL-F-LFLFL-FRFR+; |
247 |
R => -LFLF+RFRFR+F+RF-LFL-FR; |
248 |
) |
249 |
|
250 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
251 |
// FASS curve (4x4 tiles form macrotile), Figure 1.16b p.17 |
252 |
|
253 |
Fass1(n) => attr (delta, 360/4) -l, n; |
254 |
L => LFLF+RFR+FLFL-FRF-LFL-FR+F+RF-LFL-FRFRFR+; |
255 |
R => -LFLFLF+RFR+FL-F-LF+RFR+FLF+RFRF-LFL-FRFR; |
256 |
) |
257 |
|
258 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
259 |
// Quadratic Gosper curve, Figure 1.11b p.12 |
260 |
|
261 |
Quad_gosper(n) => attr (delta, 360/4) -F r, n; |
262 |
l => F lF l-F r-F r+F l+F l-F r-F rF l+F r+F lF lF r-F l+F r+F lF l+F r-F lF r-F r-F l+F l+F rF r-; |
263 |
r => +F lF l-F r-F r+F l+F lF r+F l-F rF r-F l-F r+F lF rF r-F l-F rF l+F l+F r-F r-F l+F l+F rF r; |
264 |
F => ; |
265 |
) |
266 |
|
267 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
268 |
// Plant-like structure, figure 1.24a p.25 |
269 |
// also p.285a The Science of Fractal Images |
270 |
|
271 |
Plant2(n) => attr (delta, 360/14) F, n; |
272 |
F => F[+F]F[-F]F; |
273 |
) |
274 |
|
275 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
276 |
// Plant-like structure, figure 1.24b p.25 |
277 |
|
278 |
Plant3(n) => attr (delta, 360/18) F, n; |
279 |
F => F[+F]F[-F][F]; |
280 |
) |
281 |
|
282 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
283 |
// Plant-like structure, figure 1.24c p.25 |
284 |
|
285 |
Plant4(n) => attr (delta, 360/16) F, n; |
286 |
F => FF-[-F+F+F]+[+F-F-F]; |
287 |
) |
288 |
|
289 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
290 |
// Plant-like structure, figure 1.24d p.25 |
291 |
|
292 |
Plant5(n) => attr (delta, 360/18) x, n; |
293 |
X => F[+X]F[-X]+X; |
294 |
F => FF; |
295 |
) |
296 |
|
297 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
298 |
// Plant-like structure, figure 1.24e p.25 |
299 |
|
300 |
Plant6(n) => attr (delta, 360/14) x, n; |
301 |
X => F[+X][-X]FX; |
302 |
F => FF; |
303 |
) |
304 |
|
305 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
306 |
// Plant-like structure, figure 1.24f p.25 |
307 |
|
308 |
Plant7(n) => attr (delta, 360/16) x, n; |
309 |
X => F-[[X]+X]+F[+FX]-X; |
310 |
F => FF; |
311 |
) |
312 |
|
313 |
ruleset ( // Adrian Mariano |
314 |
Plant8(n) => attr (delta, 360/16) y, n; |
315 |
x => X[-FFF][+FFF]FX; |
316 |
y => YFX[+Y][-Y]; |
317 |
|
318 |
) |
319 |
|
320 |
ruleset ( // Adrian Mariano |
321 |
Plant9(n) => attr (delta, 360/14) F, n; |
322 |
F => F[+F F][-F F]F[+F F][-F F]F; |
323 |
|
324 |
) |
325 |
|
326 |
|
327 |
ruleset ( // Adrian Mariano |
328 |
Plant10(n) => attr (delta, 360/10) F, n; |
329 |
F => F[+F[+F][-F]F][-F[+F][-F]F]F[+F][-F]F; |
330 |
|
331 |
) |
332 |
|
333 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
334 |
// curve from figure 1.9a p.10 |
335 |
|
336 |
Curve(n) => attr (delta, 360/4) F-F-F-F-, n; |
337 |
F => FF-F-F-F-F-F+F; |
338 |
) |
339 |
|
340 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
341 |
|
342 |
Curve1(n) => attr (delta, 360/4) F-F-F-F-, n; |
343 |
F => FF-F+F-F-FF; |
344 |
) |
345 |
|
346 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
347 |
// curve from figure 1.9e p.10 |
348 |
Curve2(n) => attr (delta, 360/4) F-F-F-F-, n; |
349 |
|
350 |
F => F-FF--F-F; |
351 |
) |
352 |
|
353 |
ruleset ( // Adrian Mariano |
354 |
Curve3(n) => attr (delta, 360/4) y F, n; |
355 |
x => YF+XF+Y; |
356 |
y => XF-YF-X; |
357 |
|
358 |
) |
359 |
|
360 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
361 |
// Compound leaf with alternating branches, Figure 5.12b p.130 |
362 |
|
363 |
Leaf(n) => attr (delta, 360/8) x, n; |
364 |
a => n; |
365 |
n => o; |
366 |
o => p; |
367 |
p => x; |
368 |
b => e; |
369 |
e => h; |
370 |
h => j; |
371 |
j => y; |
372 |
x => F[+A(4)]F y; |
373 |
y => F[-B(4)]F x; |
374 |
F => attr (distance, distance*01.18) F attr (distance, distance/01.18) ; |
375 |
) |
376 |
|
377 |
ruleset ( // Adrian Mariano, from the Algorithmic Beauty of Plants |
378 |
// Compound leaf with alternating branches, Figure 5.12a p.130 |
379 |
|
380 |
Leaf1(n) => attr (delta, 360/8) a, n; |
381 |
a => F[+x]F b; |
382 |
b => F[-y]F a; |
383 |
x => a; |
384 |
y => b; |
385 |
F => attr (distance, distance*01.36) F attr (distance, distance/01.36) ; |
386 |
) |
387 |
|
388 |
ruleset ( // Adrian Mariano |
389 |
|
390 |
Bush(n) => attr (delta, 360/16) ++++F, n; |
391 |
F => FF-[-F+F+F]+[+F-F-F]; |
392 |
) |
393 |
|
394 |
ruleset ( // Adrian Mariano |
395 |
|
396 |
My_tree(n) => attr (delta, 360/16) ++++F, n; |
397 |
F => FF-[XY]+[XY]; |
398 |
X => +FY; |
399 |
Y => -FX; |
400 |
) |
401 |
|
402 |
ruleset ( // Adrian Mariano |
403 |
|
404 |
Color_triang_gasket(n) => attr (delta, 360/6) --X, n; |
405 |
X => ++FXF++FXF++FXF; |
406 |
F => FF; |
407 |
) |
408 |
|
409 |
ruleset ( // Adrian Mariano |
410 |
|
411 |
Square_gasket(n) => attr (delta, 360/4) X, n; |
412 |
X => +FXF+FXF+FXF+FXF; |
413 |
F => FF; |
414 |
) |
415 |
|
416 |
ruleset ( // Adrian Mariano |
417 |
|
418 |
Dragon_curve(n) => attr (delta, 360/4) X, n; |
419 |
X => X-YF-; |
420 |
Y => +FX+Y; |
421 |
) |
422 |
|
423 |
ruleset ( // Adrian Mariano |
424 |
|
425 |
Square(n) => attr (delta, 360/4) F+F+F+F, n; |
426 |
F => FF+F+F+F+FF; |
427 |
) |
428 |
|
429 |
ruleset ( // Adrian Mariano |
430 |
|
431 |
Koch_curve(n) => attr (delta, 360/6) F, n; |
432 |
F => F+F--F+F; |
433 |
) |
434 |
|
435 |
|
436 |
ruleset ( // by Herb Savage |
437 |
// based on Martin Gardner's "Penrose Tiles to Trapdoor Ciphers", |
438 |
// Roger Penrose's rhombuses |
439 |
|
440 |
Penrose(n) => attr (delta, 360/10) +WF--XF---YF--ZF, n; |
441 |
W => YF++ZF----XF[-YF----WF]++; |
442 |
X => +YF--ZF[---WF--XF]+; |
443 |
Y => -WF++XF[+++YF++ZF]-; |
444 |
Z => --YF++++WF[+ZF++++XF]--XF; |
445 |
F => ; |
446 |
) |
447 |
|
448 |
ruleset ( // by Herb Savage |
449 |
// based on Martin Gardner's "Penrose Tiles to Trapdoor Ciphers", |
450 |
// Roger Penrose's rhombuses |
451 |
// Uses color to show the edge matching rules to force nonperiodicy |
452 |
|
453 |
Color_penrose(n) => attr (delta, 360/10) +WF--XF---YF--ZF, n; |
454 |
W => YF++ZF----XF[-YF----WF]++; |
455 |
X => +YF--ZF[---WF--XF]+; |
456 |
Y => -WF++XF[+++YF++ZF]-; |
457 |
Z => --YF++++WF[+ZF++++XF]--XF; |
458 |
F => ; |
459 |
) |
460 |
|
461 |
ruleset ( // by Herb Savage |
462 |
// based on Martin Gardner's "Penrose Tiles to Trapdoor Ciphers", |
463 |
// Roger Penrose's rhombuses |
464 |
|
465 |
Penrose1(n) => attr (delta, 360/10) ++ZF----XF-YF----WF, n; |
466 |
W => YF++ZF----XF[-YF----WF]++; |
467 |
X => +YF--ZF[---WF--XF]+; |
468 |
Y => -WF++XF[+++YF++ZF]-; |
469 |
Z => --YF++++WF[+ZF++++XF]--XF; |
470 |
F => ; |
471 |
) |
472 |
|
473 |
ruleset ( // by Herb Savage |
474 |
// based on Martin Gardner's "Penrose Tiles to Trapdoor Ciphers", |
475 |
// Roger Penrose's rhombuses |
476 |
|
477 |
Penrose2(n) => attr (delta, 360/10) [X]++[X]++[X]++[X]++[X], n; |
478 |
W => YF++ZF----XF[-YF----WF]++; |
479 |
X => +YF--ZF[---WF--XF]+; |
480 |
Y => -WF++XF[+++YF++ZF]-; |
481 |
Z => --YF++++WF[+ZF++++XF]--XF; |
482 |
F => ; |
483 |
) |
484 |
|
485 |
ruleset ( // by Herb Savage |
486 |
// based on Martin Gardner's "Penrose Tiles to Trapdoor Ciphers", |
487 |
// Roger Penrose's rhombuses |
488 |
|
489 |
Penrose3(n) => attr (delta, 360/10) [Y]++[Y]++[Y]++[Y]++[Y], n; |
490 |
W => YF++ZF----XF[-YF----WF]++; |
491 |
X => +YF--ZF[---WF--XF]+; |
492 |
Y => -WF++XF[+++YF++ZF]-; |
493 |
Z => --YF++++WF[+ZF++++XF]--XF; |
494 |
F => ; |
495 |
) |
496 |
|
497 |
ruleset ( // by Herb Savage |
498 |
// This is Penrose3 and Penrose4 superimposed |
499 |
|
500 |
Double_penrose(n) => attr (delta, 360/10) [X][Y]++[X][Y]++[X][Y]++[X][Y]++[X][Y], n; |
501 |
W => YF++ZF----XF[-YF----WF]++; |
502 |
X => +YF--ZF[---WF--XF]+; |
503 |
Y => -WF++XF[+++YF++ZF]-; |
504 |
Z => --YF++++WF[+ZF++++XF]--XF; |
505 |
F => ; |
506 |
) |
507 |
|
508 |
ruleset ( // by Herb Savage |
509 |
// based on Martin Gardner's "Penrose Tiles to Trapdoor Ciphers" |
510 |
// This is an example of a "reptile" |
511 |
|
512 |
Sphinx(n) => attr (delta, 360/6) X, n; |
513 |
X => +FF-YFF+FF--FFF|X|F--YFFFYFFF|; |
514 |
Y => -FF+XFF-FF++FFF|Y|F++XFFFXFFF|; |
515 |
F => ff; |
516 |
f => ff; |
517 |
) |
518 |
|
519 |
ruleset ( |
520 |
// Manual construction by Roger Penrose as a prelude to his development of |
521 |
// the famous Penrose tiles (the kites and darts) that tile the plane |
522 |
// only non-periodically. |
523 |
// Translated first to a "dragon curve" and finally to an L-system |
524 |
// by Joe Saverino. |
525 |
|
526 |
Penta_plexity(n) => attr (delta, 360/10) F++F++F++F++F, n; |
527 |
F => F++F++F|F-F++F; |
528 |
) |
529 |
|
530 |
// old PentaPlexity: |
531 |
// Angle 10 |
532 |
// Axiom F++F++F++F++Fabxjeabxykabxyelbxyeahxyeabiye |
533 |
// F= |
534 |
// a=Fabxjea |
535 |
// b=++F--bxykab |
536 |
// x=++++F----xyelbx |
537 |
// y=----F++++yeahxy |
538 |
// e=--F++eabiye |
539 |
// h=+++++F-----hijxlh |
540 |
// i=---F+++ijkyhi |
541 |
// j=-F+jkleij |
542 |
// k=+F-klhajk |
543 |
// l=+++F---lhibkl |
544 |
|
545 |
ruleset ( // Adrian Mariano |
546 |
Circular_tile(n) => attr (delta, 360/10) X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X+X, n; |
547 |
x => [F+F+F+F[---X-Y]+++++F++++++++F-F-F-F]; |
548 |
y => [F+F+F+F[---Y]+++++F++++++++F-F-F-F]; |
549 |
|
550 |
) |
551 |
|