Mathematica Asked on July 11, 2021
I would like to know: how can I construct minimalist images like this one?
Graphics[{Disk[{0, 0}, 1, {0, Pi}],
{Dashing[Riffle[RandomReal[.1, 25], RandomReal[.02, 25]]],
HalfLine[{{0, 0}, Through[{Cos, Sin}@#]}]} & /@ Subdivide[0, Pi, 50]},
PlotRange -> {{-3/2, 3/2}, {0, 4}},
Axes -> {True, False},
AxesStyle -> Directive[Thick, Black],
Ticks -> None]
raylengths = {2, 10};
Graphics[{Disk[{0, 0}, 1, {0, Pi}],
{Dashing[Riffle[RandomReal[.1, 25], RandomReal[.02, 25]]],
Line[{{0, 0}, (Last[raylengths = RotateLeft[raylengths]] /.
2 -> RandomReal[{2, 3}]) Through[{Cos, Sin}@#]}]} & /@
Subdivide[0, Pi, 60]},
PlotRange -> {{-3/2, 3/2}, {0, 4}},
Axes -> {True, False},
AxesStyle -> Directive[Thick, Black],
Ticks -> None]
Show[LinearGradientImage[{Bottom, Top} -> "SolarColors", {300, 400}],
Epilog -> {Black,
{Dashing[Riffle[RandomReal[{.01, .1}, 25], RandomReal[.02, 25]]],
HalfLine[{{150, 0}, {300, 400} Through[{Cos, Sin}@#]}]} & /@
Subdivide[0, Pi, 50],
Disk[Scaled[{.5, 0}], 100, {0, Pi}]}]
Correct answer by kglr on July 11, 2021
Something like:
n = 50;
rays = Table[{Dashing[Flatten@Table[{RandomReal[.2], .01}, {10}]],
, Line[{{0, 0},
If[EvenQ[n ph/Pi], 2, RandomReal[{0.2, 0.9}]] {Sin[ph],
Cos[ph]}}]}, {ph, 0, 2 Pi, Pi/n}];
Graphics[{
Disk[{0, 0}, 0.3], rays
}, PlotRange -> {{-.6, .6}, {0, 1}}
Answered by Daniel Huber on July 11, 2021
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