Hati og Skoll
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Hati og Skoll

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clearing a work area
Really super interesting!!
When I was a kid I used to sit off to the side at recess to press on my eyelids so I could see the trippy shapes and patterns and crazy lights that appear... well apparently, these patterns are known as form constants, and have been recorded by ancient cultures all over the world! They also appear when hallucinating, from drugs or a fever or whatever you may have. This article has an explanation of the biology/math/magic side.
looking deeply into the thing in your hand

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Made in response to a recent question posted at the Mathematica Stack Exchange.
Mathematica code:
img = ImageCrop@DensityPlot[ Sin[2 x - 20 Log[2 (Sin[y]^2 + 1), 2]], {x, 0, 16 Pi}, {y, 0, 32 Pi}, PlotPoints -> 250, ColorFunction -> "SunsetColors", Frame -> False, ImageSize -> 600] LogPolar[x_, y_] := {Log[Sqrt[x^2 + y^2]], ArcTan[x, y]} d = ImageDimensions[img][[1]] Manipulate[ ImageResize[ ImageTransformation[ ImageTake[ img, {1, 14*d/16}, {1 + (2 - 2 t)*d/32, (32 - 2 t)*d/32}], LogPolar[#[[1]], #[[2]]] &, DataRange -> {{-Pi, Pi}, {-Pi, Pi}}], 500], {t, 0, 6/7, 1/7}]
tunnel remember ~ loki mmxii
There is something special about rotations of 137.5 degrees.
This is an attempt at replicating Seeds by Jared Tarbell of Levitated and Complexification.
Mathematica code:
d[x_, y_, r_, c_, s_, F_, n_] := {Disk[ RotationTransform[n*2.4][{x*c^n, y}], r*c^n], Table[ {White, Disk[ RotationTransform[k*2 Pi/F, RotationTransform[n*2.4][{x*c^n, y}]] [RotationTransform[n*2.4][{x*c^n, y}] + c^n {r - s, 0}], s*c^n]}, {k, 0, F - 1, 1}]} Manipulate[ ImageCrop[ Graphics[ Table[ d[3, 0, 1 - .1*Sin[t + n*Pi/110]^2, 1.025, .03, 24, n], {n, 0, 110, 1}], PlotRange -> 30, Background -> Black, ImageSize -> 700], {500, 700}], {t, 0, 39 Pi/40, Pi/40}] Manipulate[[ ImageCrop[ Graphics[ Table[ d[3, 0, 1 - .1*Sin[t*3 Pi/40 + n*2 Pi/110]^2, 1.025, .03, 24, n], {n, If[t < 66 , 0, 2 (t - 65)], If[t < 56, 2 t, 110], 1}], PlotRange -> 30, Background -> Black, ImageSize -> 700], {500, 700}], {t, 0, 120, 1}]