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| ![enter image description here][1] This video explains the method: https://youtu.be/ggpAh81IFuU Not sure if it's technically a fractal. Mostly just used `Graphics` and `Circle`. Here is a slower version of the first few iterations: ... |
| ![enter image description here][1] Same principle as a previous [post][2], but added some visual aids to make it more intuitive. Drastically resized due to filesize limits, download full-size GIF [here][3] . Also had some fun with the colors and... |
| Most fractals utilize the same rule at each iteration. For example, the Sierpinski Triangle continues to divide in the same manner at each step: ![enter image description here][1] The challenge is to create a fractal (any kind you wish) where... |
| I'm looking to define a variable or function (let's call it `I'`), similar to `I` , such that `I'^n` takes on user-defined values. For conventional `I` : Table[I^n, {n, 10}] {I, -1, -I, 1, I, -1, -I, 1, I, -1} But I would like to... |
| ![enter image description here][1] The rule is simple: 1. Start with n-points in any arbitrary configuration. 2. Connect every point to every other point with a line. 3. Draw a point where any *new* intersections occur. 4. These... |
| Is there a way to specify how overlapping plots are displayed? Graphics[{Thickness[0.002], Line[{{{0, 0}, {5, 5}}, {{1, 1}, {4, 4}}, {{2, 2}, {3, 3}}}]}] ![enter image description here][1] It's subtle, but overlapping portions of the lines... |
| I'm working with a variation of the Mandelbrot set which works for the initial iterations but not for the higher ones: mandelPlotOriginal[iterations_, plotpts_] := RegionPlot[ Abs[Nest[(#^2 - y - x I) &, -y - x I, iterations]] ... |
| ![enter image description here][1] Here we see some alternate views and versions of the shape governed by: ![enter image description here][2] One is rotating one way, and the same shape of opposite chirality is rotating the other way. I've... |
| Is there a way to parallelize a Tally of a large list? For example: list = ParallelTable[{RandomChoice[Range[100]], RandomChoice[Range[100]]}, 100000000]; Tally[list] The Tally takes ~92 seconds. ![enter image description here][1] ... |
| I am working with recursive prime sequences of the form Prime[Prime[Prime[Prime[n]]]] Unfortunately, the values get large fast, and the Prime[n] function tops out at around Prime[8trillion]. ![enter image description here][1] Is there... |