Some more inspiration from Bridget Riley — think Blaze 1 (1962).
The first image is what you get after transforming the second image into log-polar coordinates.

Mathematica code:

WfPlot[  t_ ] :=
Graphics[
Table[
{AbsoluteThickness[3],
Line[
Table[
{i + If[Mod[i, 2] == 0, .5*Sin[j*2 Pi/66 + t], 0],
(-1)^i*.5 + .4*j},
 {i, 1, 19}]]},
{j, 1, 69, 1}],
PlotRange -> {{1, 19}, {.8, 27.2}},
ImageSize -> {500, 500}]


Manipulate[
WfPlot[ t ],
{t, 0, 2Pi}]

LogPolar[x_, y_] := {Log[Sqrt[x^2 + y^2]], ArcTan[x, y]}

Manipulate[
ImageTransformtion[
WfPlot[ t ],
LogPolar[#[[1]], #[[2]]] &, DataRange -> {{-Pi, Pi}, {-Pi, Pi}}],
{t,0,2Pi}]
 
  1. jorchbot reblogged this from intothecontinuum
  2. ledningen reblogged this from intothecontinuum
  3. senefra reblogged this from intothecontinuum
  4. mdme-x reblogged this from intothecontinuum
  5. addictedtosymmetry reblogged this from intothecontinuum
  6. guidewire reblogged this from intothecontinuum
  7. elfboi reblogged this from bwansen
  8. bwansen reblogged this from enki2
  9. sathornunique reblogged this from enki2
  10. enki2 reblogged this from intothecontinuum
  11. quotefrommanstabbed reblogged this from intothecontinuum
  12. maruo003 reblogged this from yuruyurau
  13. yuruyurau reblogged this from intothecontinuum
  14. pepedyne-paradigm reblogged this from intothecontinuum
  15. with-science reblogged this from intothecontinuum
  16. rybotron reblogged this from intothecontinuum and added:
    Mathematica
  17. doseage reblogged this from intothecontinuum
  18. jameshaggas reblogged this from intothecontinuum
  19. monsterpromo reblogged this from intothecontinuum
  20. unixhipster reblogged this from cleopatrashorns
  21. cleopatrashorns reblogged this from iomikron
  22. deathofaraven reblogged this from mercurialblonde
  23. mercurialblonde reblogged this from intothecontinuum
  24. insanity-jr reblogged this from intothecontinuum