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It’s been a little longer than a week! Have been playing around with ridgeline charts in R, thanks to the R Graph Gallery. Data from the Canadian Wildland Fire Information System open data portal. Removed fire reports with no known cause (including probable causes) and no report date.
Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
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}]
You get this one by iterating the map z → z³ + cz + d one thousand times for various values of c (depending on the frame) and d (depending on the pixel) starting at z = 0, and plotting the density of points. (This has something to do with this thing.)
Music: "Parisian Goldfish (Take Remix)" by Flying Lotus
Watch the rest of the video in sub-par quality here. When it comes to the rapid movement of unnaturally bright colors Tumblr's video transcoding seems to work better than both Vimeo's and YouTube's!
Mathematica code:
ListAnimate[ Table[ ImageCrop[ DensityPlot[ Sin[(t*.005)*Abs[(x + I y)^2]], {x, -8, 8}, {y, -8, 8}, PlotPoints -> 20, Mesh -> False, Frame -> False, ColorFunction -> Hue, ImageSize -> 668], {640, 480}], {t, 0, 1780, 1}] 20, AnimationRunning -> False]
Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
Mathematica code:
f[x_, y_] := {Log[Sqrt[(x)^2 + (y)^2]], ArcTan[x, y]} ListAnimate[ Table[ ImageTransformation[ ImageResize[ImageTake[ImageCrop[ DensityPlot[ Sin[104.02*Abs[(x + I y)^2]], {x, -4.26, 4.26}, {y, -4.26, 4.26}, PlotPoints -> 27, Mesh -> False, Frame -> False, ColorFunction -> Hue, ImageSize -> 834], 800], {193 - t, 747 - t}, {123 + t, 677 + t}], {500, 500}], f[#[[1]], #[[2]]] &, DataRange -> {{-Pi, Pi}, {-Pi, Pi}}], {t, 63, 0, 7}], 10, AnimationRunning -> False]
High-res: 800x800
Mathematica code:
f[x_, y_] := {Log[Sqrt[x^2 + y^2]], ArcTan[x, y]} ImageTransformation[ ImageCrop[ DensityPlot[ Sin[104.02*Abs[(x + I y)^2]], {x, -4.26, 4.26}, {y, -4.26, 4.26}, PlotPoints -> 27, Mesh -> False, Frame -> False, ColorFunction -> Hue, ImageSize -> 834], 800], f[#[[1]], #[[2]]] &, DataRange -> {{-Pi, Pi}, {-Pi, Pi}}]
Mathematica code:
f[x_, y_] := {Log[Sqrt[(x)^2 + (y)^2]], ArcTan[x, y]} ListAnimate[ Table[ ImageTransformation[ ImageResize[ImageTake[ImageCrop[ DensityPlot[ Sin[104.54*Abs[(x + I y)^2]], {x, -2.5, 2.5}, {y, -2.5, 2.5}, PlotPoints -> 27, Mesh -> False, Frame -> False, ColorFunction -> Hue, ImageSize -> 834], 800], {100 + t, 700 + t}, {100 - t, 700 - t}],{500, 500}], f[#[[1]], #[[2]]] &, DataRange -> {{-Pi, Pi}, {-Pi, Pi}}], {t, 0, 90, 10}], 10, AnimationRunning -> False]
