Throwback to last year: My Mandelbrot Wellerman

ASCII pirate by @ngons

#parody #wellerman #mandelbrot #burningship #fractal #codeart #mastoart

Screenshot of the UI for bae so far. Using @fyne to do this.

This shows the sort of flow for exploring point attractors: #Mandelbrot -> #Julia -> #Attractor (counter clockwise starting from the top-left image).

Creating this layout felt like fighting the GUI framework more than using it. I'm a little concerned I'm using the wrong tool for this job, but hoping I'm just ignorant of the right way to do it.

Started a new series of #Mandelbrot #DeepZoom #fractal #art pieces.

Concept: stop zooming once the period of the central baby Mandelbrot set exceeds one million.

https://mathr.co.uk/web/millionaires.html#001

Behold - the most zoomed-out image of the #Mandelbrot set ever published 😮
#fractal #mathjoke

Yeah, I did this.

#Rust #Mandelbrot #ToyProject

#mandelbrot #science #mathematics #engineering

#mandelbrot #science #mathematics #engineering

#fractals #mandelbrot a+b𝑖->∣a∣ᵖ-∣b∣ᵗ+c+[2sgn(a)sgn(b)∣a∣ʳ∣b∣ˢ+d]𝑖 with p=2.02793, t=1.96954, r=0.950556, and s=1.01167 From (-0.934587,-0.231668𝑖) to (-0.933734,-0.231188𝑖) auto-generated on 2023/7/30 at 4 hrs UTC from colors (r,g,b)=(0.03248,0.042,0.0272), (0.8729,0.77,0.1082), (0.7754,0.8387,0.9176), (0.1208,0.09986,0.9565), (0.1214,0.1246,0.1878), and (0.1844,0.9724,0.8406).

#fractals Movie #mandelbrot a+b𝑖->∣a∣ᵖ-∣b∣ᵗ+c+[2sgn(a)sgn(b)∣a∣ʳ∣b∣ˢ+d]𝑖 with p=2.00213, t=1.9924, r=0.964219, and s=0.970921 From (auto-generated on 2023/7/30 at 3 hrs UTC from colors (r,g,b)=(0.02818,0.02991,0.01748), (0.1746,0.5474,0.9149), (0.8463,0.9172,0.8458), (0.081,0.4117,0.9829), (0.1208,0.1197,0.1221), and (0.01208,0.7188,0.8994).

#fractals #mandelbrot 𝑧->𝑧ⁿ+c with n=2.41032 From (-0.937538,-0.0210352𝑖) to (-0.936685,-0.0205552𝑖) auto-generated on 2023/7/30 at 0 hrs UTC from colors (r,g,b)=(0.145,0.155,0.16), (0.05168,0.3511,0.9657), (0.8029,0.7825,0.7692), (0.06836,0.9906,0.6821), (0.01347,0.01459,0.03237), and (0.1543,0.8258,0.6052).

#fractals #mandelbrot 𝑧->𝑧²+c From (-0.281208,-0.643549𝑖) to (-0.280355,-0.643069𝑖) auto-generated on 2023/7/29 at 20 hrs UTC from colors (r,g,b)=(0.1627,0.1535,0.1512), (0.8469,0.7927,0.04376), (0.9124,0.9126,0.8007), (0.0498,0.6966,0.855), (0.04336,0.03888,0.02392), and (0.5998,0.09683,0.8881).

#fractals Movie #mandelbrot 𝑧->𝑧ⁿ+c with n=2.52663 From (auto-generated on 2023/7/29 at 16 hrs UTC from colors (r,g,b)=(0.1193,0.0818,0.09021), (0.6875,0.9805,0.0477), (0.9337,0.9288,0.9496), (0.3268,0.11,0.9571), (0.09306,0.08642,0.1544), and (0.07263,0.8172,0.8997).

#fractals Movie #mandelbrot a+b𝑖->a²-b²+b+c+(2ab-a+d)𝑖 From (auto-generated on 2023/7/29 at 12 hrs UTC from colors (r,g,b)=(0.05803,0.1151,0.1468), (0.9917,0.9949,0.08002), (0.8595,0.7806,0.9047), (0.1635,0.9584,0.2103), (0.08105,0.005197,0.04326), and (0.03362,0.2718,0.8419).

#fractals Movie #mandelbrot 𝑧->𝑧²+c From (auto-generated on 2023/7/29 at 8 hrs UTC from colors (r,g,b)=(0.1138,0.123,0.08518), (0.1457,0.9915,0.3762), (0.8236,0.76,0.7069), (0.8164,0.9702,0.1387), (0.0123,0.1582,0.04952), and (0.9242,0.7217,0.1473).

#fractals #mandelbrot a+b𝑖->∣a∣ᵖ-∣b∣ᵗ+c+[2sgn(a)sgn(b)∣a∣ʳ∣b∣ˢ+d]𝑖 with p=1.97573, t=1.98698, r=1.04422, and s=0.961868 From (-1.20062,-0.139703𝑖) to (-1.19977,-0.139223𝑖) auto-generated on 2023/7/29 at 4 hrs UTC from colors (r,g,b)=(0.08214,0.09504,0.09193), (0.9645,0.04,0.6045), (0.84,0.8255,0.8251), (0.9992,0.1883,0.6379), (0.05979,0.05994,0.05409), and (0.1378,0.1978,0.9172).

#fractals #mandelbrot a+b𝑖->a²-b²+b+c+(2ab-a+d)𝑖 From (0.108843,0.085769𝑖) to (0.109697,0.086249𝑖) auto-generated on 2023/7/29 at 0 hrs UTC from colors (r,g,b)=(0.147,0.1191,0.1464), (0.01212,0.9461,0.709), (0.9144,0.9088,0.8949), (0.9934,0.4231,0.1349), (0.002582,0.007909,0.01032), and (0.8566,0.09808,0.1414).

#fractals #mandelbrot 𝑧->𝑧²+c From (-0.68956,-0.313449𝑖) to (-0.688706,-0.312969𝑖) auto-generated on 2023/7/28 at 20 hrs UTC from colors (r,g,b)=(0.1036,0.1007,0.08315), (0.157,0.8271,0.8149), (0.9988,0.931,0.9353), (0.873,0.1678,0.3889), (0.03813,0.1681,0.1492), and (0.07192,0.9455,0.2921).

#fractals #mandelbrot a+b𝑖->∣a∣ᵖ-∣b∣ᵗ+c+[2sgn(a)sgn(b)∣a∣ʳ∣b∣ˢ+d]𝑖 with p=2.01847, t=2.04741, r=1.01263, and s=0.965455 From (-1.14595,-0.259811𝑖) to (-1.14509,-0.259331𝑖) auto-generated on 2023/7/28 at 16 hrs UTC from colors (r,g,b)=(0.01598,0.1319,0.0171), (0.2181,0.8826,0.09042), (0.8115,0.7504,0.854), (0.1078,0.1938,0.9782), (0.01651,0.002307,0.003565), and (0.7235,0.1478,0.8834).

#fractals #mandelbrot 𝑧->𝑧ⁿ+c with n=2.35333 From (-0.921689,-0.591441𝑖) to (-0.920836,-0.590961𝑖) auto-generated on 2023/7/28 at 12 hrs UTC from colors (r,g,b)=(0.1891,0.1537,0.1443), (0.4966,0.1029,0.9284), (0.9065,0.8869,0.8548), (0.4646,0.9428,0.06033), (0.03768,0.01055,0.04862), and (0.9931,0.9219,0.1112).

#fractals #mandelbrot 𝑧->𝑧²+c From (-1.24008,0.106764𝑖) to (-1.23922,0.107244𝑖) auto-generated on 2023/7/28 at 8 hrs UTC from colors (r,g,b)=(0.01376,0.01203,0.001507), (0.9419,0.1832,0.6339), (0.7448,0.8567,0.7224), (0.8255,0.1748,0.8895), (0.01169,0.1642,0.05151), and (0.1553,0.8488,0.421).