#mathart — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #mathart, aggregated by home.social.
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ether neither ember vesper thunder reaper abyss gazer vector cyber laser pulsar hopper booster void scraper layer diver hacker phaser player vector chaos diffuser aster cipher saucer whisper phaser looper brain damned archive heaven🎶
#TilingTuesday #seizurecore #tiling #abstract #mathart #mastoart
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Apparently straightforward pavers, but the grey tiles lack mirror symmetry.
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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Apparently straightforward pavers, but the grey tiles lack mirror symmetry.
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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Apparently straightforward pavers, but the grey tiles lack mirror symmetry.
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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Apparently straightforward pavers, but the grey tiles lack mirror symmetry.
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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Apparently straightforward pavers, but the grey tiles lack mirror symmetry.
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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In today's #inkyDays drawing, I'm playing with n=3i+2 for the growth pattern in the rings of petals. It makes a pleasing alternating even-odd number of petals in the rings.
Here's an in-progress shot.
The finished drawing is now on my patreon and ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM#ink #drawing #art #SciArt #MathArt #wip #flowers #GenerativeArt #ProceduralArt
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In today's #inkyDays drawing, I'm playing with n=3i+2 for the growth pattern in the rings of petals. It makes a pleasing alternating even-odd number of petals in the rings.
Here's an in-progress shot.
The finished drawing is now on my patreon and ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM#ink #drawing #art #SciArt #MathArt #wip #flowers #GenerativeArt #ProceduralArt
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In today's #inkyDays drawing, I'm playing with n=3i+2 for the growth pattern in the rings of petals. It makes a pleasing alternating even-odd number of petals in the rings.
Here's an in-progress shot.
The finished drawing is now on my patreon and ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM#ink #drawing #art #SciArt #MathArt #wip #flowers #GenerativeArt #ProceduralArt
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In today's #inkyDays drawing, I'm playing with n=3i+2 for the growth pattern in the rings of petals. It makes a pleasing alternating even-odd number of petals in the rings.
Here's an in-progress shot.
The finished drawing is now on my patreon and ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM#ink #drawing #art #SciArt #MathArt #wip #flowers #GenerativeArt #ProceduralArt
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In today's #inkyDays drawing, I'm playing with n=3i+2 for the growth pattern in the rings of petals. It makes a pleasing alternating even-odd number of petals in the rings.
Here's an in-progress shot.
The finished drawing is now on my patreon and ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM#ink #drawing #art #SciArt #MathArt #wip #flowers #GenerativeArt #ProceduralArt
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Work in progress. Various growth algorithms. Haven't yet found the one I'm looking for.
When I figure it out, this will be a tiny part of a larger project.
#creativeCoding #algorithmicArt #proceduralArt #mathArt #generativeArt #OPENRNDR #Kotlin #genArt
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Work in progress. Various growth algorithms. Haven't yet found the one I'm looking for.
When I figure it out, this will be a tiny part of a larger project.
#creativeCoding #algorithmicArt #proceduralArt #mathArt #generativeArt #OPENRNDR #Kotlin #genArt
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Work in progress. Various growth algorithms. Haven't yet found the one I'm looking for.
When I figure it out, this will be a tiny part of a larger project.
#creativeCoding #algorithmicArt #proceduralArt #mathArt #generativeArt #OPENRNDR #Kotlin #genArt
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Work in progress. Various growth algorithms. Haven't yet found the one I'm looking for.
When I figure it out, this will be a tiny part of a larger project.
#creativeCoding #algorithmicArt #proceduralArt #mathArt #generativeArt #OPENRNDR #Kotlin #genArt
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Work in progress. Various growth algorithms. Haven't yet found the one I'm looking for.
When I figure it out, this will be a tiny part of a larger project.
#creativeCoding #algorithmicArt #proceduralArt #mathArt #generativeArt #OPENRNDR #Kotlin #genArt
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This version omits the square faces so that we can inside the prisms
13/n
#geogebra #geometry #origami #design #MathArt #MastoArt #FediArt #CreativeToots #animation #loop #Procedural #polyhedron #polyhedra
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This version omits the square faces so that we can inside the prisms
13/n
#geogebra #geometry #origami #design #MathArt #MastoArt #FediArt #CreativeToots #animation #loop #Procedural #polyhedron #polyhedra
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This version omits the square faces so that we can inside the prisms
13/n
#geogebra #geometry #origami #design #MathArt #MastoArt #FediArt #CreativeToots #animation #loop #Procedural #polyhedron #polyhedra
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This version omits the square faces so that we can inside the prisms
13/n
#geogebra #geometry #origami #design #MathArt #MastoArt #FediArt #CreativeToots #animation #loop #Procedural #polyhedron #polyhedra
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This version omits the square faces so that we can inside the prisms
13/n
#geogebra #geometry #origami #design #MathArt #MastoArt #FediArt #CreativeToots #animation #loop #Procedural #polyhedron #polyhedra
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@cyanotype
Just checked my books but unfortunately I only have the Hydrangea book, ISBN 9784416617274.Thoki Yenn's Orikata is kind of related but has a character all of its own
https://web.archive.org/web/20040214194555/http://www.thok.dk/orikata.html -
@cyanotype
Just checked my books but unfortunately I only have the Hydrangea book, ISBN 9784416617274.Thoki Yenn's Orikata is kind of related but has a character all of its own
https://web.archive.org/web/20040214194555/http://www.thok.dk/orikata.html -
@cyanotype
Just checked my books but unfortunately I only have the Hydrangea book, ISBN 9784416617274.Thoki Yenn's Orikata is kind of related but has a character all of its own
https://web.archive.org/web/20040214194555/http://www.thok.dk/orikata.html -
@cyanotype
Just checked my books but unfortunately I only have the Hydrangea book, ISBN 9784416617274.Thoki Yenn's Orikata is kind of related but has a character all of its own
https://web.archive.org/web/20040214194555/http://www.thok.dk/orikata.html -
@cyanotype
Just checked my books but unfortunately I only have the Hydrangea book, ISBN 9784416617274.Thoki Yenn's Orikata is kind of related but has a character all of its own
https://web.archive.org/web/20040214194555/http://www.thok.dk/orikata.html -
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Today, I decided to play with n = 3i + 3. It makes the flower a bit more crowded, but still nice.
Also, I finished this piece on watercolor paper. I tested three different inks for writing the simple equation and values around the edge of the flower. I hope somebody likes these, because I'm having fun with them. I also drafted an n = 3i + 2 version.
You can see them on my Patreon and Ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM -
Today, I decided to play with n = 3i + 3. It makes the flower a bit more crowded, but still nice.
Also, I finished this piece on watercolor paper. I tested three different inks for writing the simple equation and values around the edge of the flower. I hope somebody likes these, because I'm having fun with them. I also drafted an n = 3i + 2 version.
You can see them on my Patreon and Ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM -
Today, I decided to play with n = 3i + 3. It makes the flower a bit more crowded, but still nice.
Also, I finished this piece on watercolor paper. I tested three different inks for writing the simple equation and values around the edge of the flower. I hope somebody likes these, because I'm having fun with them. I also drafted an n = 3i + 2 version.
You can see them on my Patreon and Ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM -
Today, I decided to play with n = 3i + 3. It makes the flower a bit more crowded, but still nice.
Also, I finished this piece on watercolor paper. I tested three different inks for writing the simple equation and values around the edge of the flower. I hope somebody likes these, because I'm having fun with them. I also drafted an n = 3i + 2 version.
You can see them on my Patreon and Ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM -
Today, I decided to play with n = 3i + 3. It makes the flower a bit more crowded, but still nice.
Also, I finished this piece on watercolor paper. I tested three different inks for writing the simple equation and values around the edge of the flower. I hope somebody likes these, because I'm having fun with them. I also drafted an n = 3i + 2 version.
You can see them on my Patreon and Ko-fi:
https://www.patreon.com/posts/157125081
https://ko-fi.com/Post/InkyDays-May-2026-O4O21YSSKM -
An animation based on a prospective postcard image.
The pewter conformal honeycomb torus was drawn using the LaTeX picture environment (ePiX+PSTricks).
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An animation based on a prospective postcard image.
The pewter conformal honeycomb torus was drawn using the LaTeX picture environment (ePiX+PSTricks).
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An animation based on a prospective postcard image.
The pewter conformal honeycomb torus was drawn using the LaTeX picture environment (ePiX+PSTricks).
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An animation based on a prospective postcard image.
The pewter conformal honeycomb torus was drawn using the LaTeX picture environment (ePiX+PSTricks).
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An animation based on a prospective postcard image.
The pewter conformal honeycomb torus was drawn using the LaTeX picture environment (ePiX+PSTricks).
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trefoil knot with a twist, making it one path.
unfolder.app is great software. I added a little extra challenge by generating the obj faces inside-out, oops.
web app: https://www.forresto.com/lowpoly-knot/
#papercraft #mathart #threejs -
trefoil knot with a twist, making it one path.
unfolder.app is great software. I added a little extra challenge by generating the obj faces inside-out, oops.
web app: https://www.forresto.com/lowpoly-knot/
#papercraft #mathart #threejs -
trefoil knot with a twist, making it one path.
unfolder.app is great software. I added a little extra challenge by generating the obj faces inside-out, oops.
web app: https://www.forresto.com/lowpoly-knot/
#papercraft #mathart #threejs -
trefoil knot with a twist, making it one path.
unfolder.app is great software. I added a little extra challenge by generating the obj faces inside-out, oops.
web app: https://www.forresto.com/lowpoly-knot/
#papercraft #mathart #threejs -
trefoil knot with a twist, making it one path.
unfolder.app is great software. I added a little extra challenge by generating the obj faces inside-out, oops.
web app: https://www.forresto.com/lowpoly-knot/
#papercraft #mathart #threejs -
I might have talked about Andrew Glassner's deceptively simple idea of geometric substitution (cf. https://doi.org/10.1109/38.135881) before in making #mathart, but I like coming back to it every now and then. The examples in Glassner's article used polyhedra as examples, but I mixed it up and sometimes included tori and torus knots as well in my various attempts. The one attached to this toot, which is based on the trefoil, was from ~15 years ago.
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I might have talked about Andrew Glassner's deceptively simple idea of geometric substitution (cf. https://doi.org/10.1109/38.135881) before in making #mathart, but I like coming back to it every now and then. The examples in Glassner's article used polyhedra as examples, but I mixed it up and sometimes included tori and torus knots as well in my various attempts. The one attached to this toot, which is based on the trefoil, was from ~15 years ago.
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I might have talked about Andrew Glassner's deceptively simple idea of geometric substitution (cf. https://doi.org/10.1109/38.135881) before in making #mathart, but I like coming back to it every now and then. The examples in Glassner's article used polyhedra as examples, but I mixed it up and sometimes included tori and torus knots as well in my various attempts. The one attached to this toot, which is based on the trefoil, was from ~15 years ago.