#rockpaperscissors — Public Fediverse posts on home.social

This is an animation of the 3D rock-paper-scissors Mandelbrot set analogue from my recent paper (https://aten.cool/documents/papers/A%20rock-paper-scissors%20Mandelbrot%20set%20[2026].pdf). It shows which points are in the set (black pixels) or outside the set (other pixels). Each frame corresponds to a z value, in this case between -1 and 1. For each "slice" of the set, we see points with x and y values between -2 and 2. You can find the code for this on #Codeberg (https://codeberg.org/caten/RealAlgebraPlot).

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#complexnumbers #rockpaperscissors #complexanalysis #art #trippy #animation

This is an animation of the 3D rock-paper-scissors Mandelbrot set analogue from my recent paper (https://aten.cool/documents/papers/A%20rock-paper-scissors%20Mandelbrot%20set%20[2026].pdf). It shows which points are in the set (black pixels) or outside the set (other pixels). Each frame corresponds to a z value, in this case between -1 and 1. For each "slice" of the set, we see points with x and y values between -2 and 2. You can find the code for this on #Codeberg (https://codeberg.org/caten/RealAlgebraPlot).

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#complexnumbers #rockpaperscissors #complexanalysis #art #trippy #animation

This is an animation of the 3D rock-paper-scissors Mandelbrot set analogue from my recent paper (https://aten.cool/documents/papers/A%20rock-paper-scissors%20Mandelbrot%20set%20[2026].pdf). It shows which points are in the set (black pixels) or outside the set (other pixels). Each frame corresponds to a z value, in this case between -1 and 1. For each "slice" of the set, we see points with x and y values between -2 and 2. You can find the code for this on #Codeberg (https://codeberg.org/caten/RealAlgebraPlot).

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#codeberg #math #mathematics #fractal #fractals #mandelbrot

This is an animation of the 3D rock-paper-scissors Mandelbrot set analogue from my recent paper (https://aten.cool/documents/papers/A%20rock-paper-scissors%20Mandelbrot%20set%20[2026].pdf). It shows which points are in the set (black pixels) or outside the set (other pixels). Each frame corresponds to a z value, in this case between -1 and 1. For each "slice" of the set, we see points with x and y values between -2 and 2. You can find the code for this on #Codeberg (https://codeberg.org/caten/RealAlgebraPlot).

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