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0100-100360100-100color10grays={
0 black #000000=0
1 gray7 #121212=1
2 gray14 #242424=2
3 gray21 #363636=3
4 gray28 #484848=4
5 gray36 #5c5c5c=5
6 gray43 #6d6d6d=6
7 gray50 #7f7f7f=7
8 gray57 #919191=8
9 gray64 #a3a3a3=9
10 gray71 #b5b5b5=10
11 gray78 #c8c8c8=11
12 gray85 #dadada=12
13 gray92 #ececec=13
14 white #ffffff=14
}
pinks={
15 deep pink #ff1493=15
16 hot pink #ff69b4=16
17 bright pink #ff007f=17
18 raspberry #e30b5d=18
19 amaranth #e52b50=19
}
reds={
20 red #ff0000=20
21 burgundy #900020=21
22 cherry #990000=22
23 dark candy apple red #a40000=23
24 sanguine #c00000=24
25 maroon #800000=25
26 crimson #c90016=26
27 Lists #d94d11=27
28 candy apple red #ff0800=28
29 coquelicot #ff3800=29
}
browns={
30 saddle brown #8b4513=30
31 chocolate #7b3f00=31
32 kobicha #6b4423=32
33 sepia #704214=33
34 chestnut #954535=34
35 dark brown #654321=35
36 brown #964b00=36
37 golden brown #996515=37
38 copper #b87333=38
39 cinnamon #d2691e=39
}
oranges={
40 orange #ff7f00=40
41 Pantone orange #ff5800=41
42 pumpkin #ff7518=42
43 Variables #f3761d=43
44 Spanish orange #e86100=44
45 burnt orange #cc5500=45
46 sinopia #cb410b=46
47 ochre #cc7722=47
48 carrot #ed9121=48
49 tangerine #f28500=49
}
yellows={
50 yellow #ffff00=50
51 Control #e6a822=51
52 dark goldenrod #b8860b=52
53 goldenrod #daa520=53
54 saffron #f4c430=55
55 sandstorm #ecd540=55
56 mustard #ffdb58=56
57 gold #ffd700=57
58 egg yolk #fee33e=58
59 rubber duck #fbe108=59
}
greens={
60 lime #00ff00=60
61 apple green #8db600=61
62 Operators #62c213=62
63 forest green #228b22=63
64 green #008000=64
65 dark green #006400=65
66 dark pastel green #03c03c=66
67 emerald #50c878=67
68 mint #3eb489=68
69 Pen #00a178=69
}
cyans={
70 aqua (cyan) #00ffff=70
71 dark cyan #008b8b=71
72 cerulean #007ba7=72
73 iceberg #71a6d2=73
74 Sensing #0494dc=74
75 teal #008080=75
76 light sky blue #87cefa=76
77 deep sky blue #00bfff=77
78 dodger blue #1e90ff=78
79 azure #007fff=79
}
blues={
80 blue #0000ff=80
81 midnight blue #191970=81
82 dark powder blue #003399=82
83 cobalt #0047ab=83
84 denim #1560bd=84
85 navy blue #000080=85
86 steel blue #4682b4=86
87 Motion #4a6cd4=87
88 cornflower #6495ed=88
89 slate blue #6a5acd=89
}
violets={
90 violet #8f00ff=90
91 Looks #8f56e3=91
92 grape #6f2da8=92
93 indigo #4b0082=93
94 x11 purple #a020f0=94
95 magenta (fuchia) #ff00ff=95
96 dark orchid #9932cc=96
97 Sound #cf4ad9=97
98 purple #7f007f=98
99 dark magenta #8b008b=99
}distance112233index1125500050-50360100-100color10David Xiao, William Fang.This code gets the number of branches inputted, and uses that variable for the repetitions, and degrees.William Fang David Xiao. Multipyling the backup value by negative allows it to be a positive value while still creating the intended result.William Fang. It first creates a square at (-115, 100) which about half way out of the origin. With the polygon block I created you just use that to create it. Then move it the center but on the square to draw the circle with the polygon command with 360 sides since there are 360 degrees in a circle.