#mandelbulb — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #mandelbulb, aggregated by home.social.
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Soaring through the #Mandelbulb!😎🔥Make sure to join the #Fractal Flyers discord for more updates and apply to potentially become one of our testers! Link in bio🛸💨 #fpv #indiegames #fpvlife
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Some fractal art i generated with mandelbulber. #fractal #mandelbulb #mandelbulber
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Some fractal art i generated with mandelbulber. #fractal #mandelbulb #mandelbulber
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Engine Block #Monday #Mandelbulb #Math #Mood
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Engine Block #Monday #Mandelbulb #Math #Mood
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Engine Block #Monday #Mandelbulb #Math #Mood
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Engine Block #Monday #Mandelbulb #Math #Mood
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so Mandelbulb inherently has full spherical symmetry in its 3d imaginary part. Here I broke the symmetry by taking z=z*(z+i)+c as iteration function.
The y-axis here rotates in the i-j-plane, the x-axis is the real part.
#creativecoding #mandelbulb -
so Mandelbulb inherently has full spherical symmetry in its 3d imaginary part. Here I broke the symmetry by taking z=z*(z+i)+c as iteration function.
The y-axis here rotates in the i-j-plane, the x-axis is the real part.
#creativecoding #mandelbulb -
so Mandelbulb inherently has full spherical symmetry in its 3d imaginary part. Here I broke the symmetry by taking z=z*(z+i)+c as iteration function.
The y-axis here rotates in the i-j-plane, the x-axis is the real part.
#creativecoding #mandelbulb -
so Mandelbulb inherently has full spherical symmetry in its 3d imaginary part. Here I broke the symmetry by taking z=z*(z+i)+c as iteration function.
The y-axis here rotates in the i-j-plane, the x-axis is the real part.
#creativecoding #mandelbulb -
so Mandelbulb inherently has full spherical symmetry in its 3d imaginary part. Here I broke the symmetry by taking z=z*(z+i)+c as iteration function.
The y-axis here rotates in the i-j-plane, the x-axis is the real part.
#creativecoding #mandelbulb -
Shifting, turning, and eventually zooming in Mandelbulb.
Full Video: https://youtu.be/opdSCKEUF8U
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Shifting, turning, and eventually zooming in Mandelbulb.
Full Video: https://youtu.be/opdSCKEUF8U
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Shifting, turning, and eventually zooming in Mandelbulb.
Full Video: https://youtu.be/opdSCKEUF8U
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Shifting, turning, and eventually zooming in Mandelbulb.
Full Video: https://youtu.be/opdSCKEUF8U
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Shifting, turning, and eventually zooming in Mandelbulb.
Full Video: https://youtu.be/opdSCKEUF8U
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Perpendicular to the real axis.
But there's something wrong in the code.
This should be more symmetric. -
Perpendicular to the real axis.
But there's something wrong in the code.
This should be more symmetric. -
Perpendicular to the real axis.
But there's something wrong in the code.
This should be more symmetric. -
Perpendicular to the real axis.
But there's something wrong in the code.
This should be more symmetric. -
Perpendicular to the real axis.
But there's something wrong in the code.
This should be more symmetric. -
jus' JosKn #Monday #Mathart #Mandelbulb #Mood
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jus' JosKn #Monday #Mathart #Mandelbulb #Mood
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jus' JosKn #Monday #Mathart #Mandelbulb #Mood
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jus' JosKn #Monday #Mathart #Mandelbulb #Mood
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jus' JosKn #Monday #Mathart #Mandelbulb #Mood
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"Just remember," she says. "I'm holding you responsible for all of this."
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"Just remember," she says. "I'm holding you responsible for all of this."
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"Just remember," she says. "I'm holding you responsible for all of this."
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"Just remember," she says. "I'm holding you responsible for all of this."
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"Just remember," she says. "I'm holding you responsible for all of this."
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One way to avoid the sharp edges seen on the Mandelbox is to replace the non-smooth fold operations with something more like a wrap operation.
As with the #MandelbrotSet and the #Mandelbulb we square the vector magnitude each iteration and find a way to multi-cover the remaining degrees of freedom.
Unlike the Mandelbulb we can make this multi-cover conformal on the sphere by treating it as a Riemann sphere and using the transformation:
\( \frac{-z}{2\sqrt{2}}\Pi_{j=0}^2 \frac{z-\sqrt{2}e^{2ji\pi/3}}{z-\sqrt{1/2}e^{(2j+1)i\pi/3}}\)The result is quite odd:
(image by pupukuusikko: https://www.deviantart.com/pupukuusikko) -
One way to avoid the sharp edges seen on the Mandelbox is to replace the non-smooth fold operations with something more like a wrap operation.
As with the #MandelbrotSet and the #Mandelbulb we square the vector magnitude each iteration and find a way to multi-cover the remaining degrees of freedom.
Unlike the Mandelbulb we can make this multi-cover conformal on the sphere by treating it as a Riemann sphere and using the transformation:
\( \frac{-z}{2\sqrt{2}}\Pi_{j=0}^2 \frac{z-\sqrt{2}e^{2ji\pi/3}}{z-\sqrt{1/2}e^{(2j+1)i\pi/3}}\)The result is quite odd:
(image by pupukuusikko: https://www.deviantart.com/pupukuusikko) -
One way to avoid the sharp edges seen on the Mandelbox is to replace the non-smooth fold operations with something more like a wrap operation.
As with the #MandelbrotSet and the #Mandelbulb we square the vector magnitude each iteration and find a way to multi-cover the remaining degrees of freedom.
Unlike the Mandelbulb we can make this multi-cover conformal on the sphere by treating it as a Riemann sphere and using the transformation:
\( \frac{-z}{2\sqrt{2}}\Pi_{j=0}^2 \frac{z-\sqrt{2}e^{2ji\pi/3}}{z-\sqrt{1/2}e^{(2j+1)i\pi/3}}\)The result is quite odd:
(image by pupukuusikko: https://www.deviantart.com/pupukuusikko) -
and deeper inside reveals these elaborate ceilings and ornamentation.
The nice looking arches are because the +c part stretches the spherical curves from the sphere inversions into ellipsoids. The orthogonal linear folds (called a box fold) also contribute to its architectural appearance compared to for example the #Mandelbulb.
info: https://sites.google.com/site/mandelbox/gallery -
and deeper inside reveals these elaborate ceilings and ornamentation.
The nice looking arches are because the +c part stretches the spherical curves from the sphere inversions into ellipsoids. The orthogonal linear folds (called a box fold) also contribute to its architectural appearance compared to for example the #Mandelbulb.
info: https://sites.google.com/site/mandelbox/gallery -
and deeper inside reveals these elaborate ceilings and ornamentation.
The nice looking arches are because the +c part stretches the spherical curves from the sphere inversions into ellipsoids. The orthogonal linear folds (called a box fold) also contribute to its architectural appearance compared to for example the #Mandelbulb.
info: https://sites.google.com/site/mandelbox/gallery -
Asteroid Belt #Mandelbulb #Fractal #MathArt #Design ~:::<>:::~
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Asteroid Belt #Mandelbulb #Fractal #MathArt #Design ~:::<>:::~
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Asteroid Belt #Mandelbulb #Fractal #MathArt #Design ~:::<>:::~
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Asteroid Belt #Mandelbulb #Fractal #MathArt #Design ~:::<>:::~
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Asteroid Belt #Mandelbulb #Fractal #MathArt #Design ~:::<>:::~
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Hi Everyone, new podcast episode with dreamy and light-hearted mood ✨ Beautiful visuals / 3D art by Alessandro Granito . Enjoy! 😊
🎧👉 https://linktr.ee/digigroovesession
#melodichouse #organichousemusic #mix #djset #auja #tracklist #mandelbulb #3D #fractal #glsl #3dart #artcode #trippy
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Hi Everyone, new podcast episode with dreamy and light-hearted mood ✨ Beautiful visuals / 3D art by Alessandro Granito . Enjoy! 😊
🎧👉 https://linktr.ee/digigroovesession
#melodichouse #organichousemusic #mix #djset #auja #tracklist #mandelbulb #3D #fractal #glsl #3dart #artcode #trippy
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CW: CW: Moving Image
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CW: CW: Moving Image