#mathart — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #mathart, aggregated by home.social.
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🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔
🤔 👁hexachromatic👁fractal👁 🤔
🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔#experimental #fractal #IFS #mathart #animation #abstract #mastoart
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🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔
🤔 👁hexachromatic👁fractal👁 🤔
🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔#experimental #fractal #IFS #mathart #animation #abstract #mastoart
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🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔
🤔 👁hexachromatic👁fractal👁 🤔
🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔#experimental #fractal #IFS #mathart #animation #abstract #mastoart
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🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔
🤔 👁hexachromatic👁fractal👁 🤔
🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔🤔#experimental #fractal #IFS #mathart #animation #abstract #mastoart
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A pair of wooden doors with a fretwork pattern, Yogyakarta, Java, Indonesia
#DoorsDay #DoorThursday #sabafoto #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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A pair of wooden doors with a fretwork pattern, Yogyakarta, Java, Indonesia
#DoorsDay #DoorThursday #sabafoto #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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A pair of wooden doors with a fretwork pattern, Yogyakarta, Java, Indonesia
#DoorsDay #DoorThursday #sabafoto #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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A pair of wooden doors with a fretwork pattern, Yogyakarta, Java, Indonesia
#DoorsDay #DoorThursday #sabafoto #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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A pair of wooden doors with a fretwork pattern, Yogyakarta, Java, Indonesia
#DoorsDay #DoorThursday #sabafoto #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia
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ocd particles try to keep 5/6 equally spaced neighbors dot mp4 🤔
#TilingTuesday #animation #simulation #mathart #creativecoding
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ocd particles try to keep 5/6 equally spaced neighbors dot mp4 🤔
#TilingTuesday #animation #simulation #mathart #creativecoding
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ocd particles try to keep 5/6 equally spaced neighbors dot mp4 🤔
#TilingTuesday #animation #simulation #mathart #creativecoding
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ocd particles try to keep 5/6 equally spaced neighbors dot mp4 🤔
#TilingTuesday #animation #simulation #mathart #creativecoding
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When I was a student, the descriptions of multi-valued complex graphs obtained by suitably-joined slit planes always rankled, at least a little.
This unit circle \(z^{2} + w^{2} = 1\) with a portion of the \(z\)-plane at bottom, animated to show three loops lifted continuously, depicts all the Standard Business about holomorphic branches of \(\sqrt{1 - z^{2}}\) in singly- or doubly-slit planes with what accuracy 3-space can accommodate. (The imaginary part of \(w\) is projected away.)
Particularly, the lift of the large loop (encircling both points \(z = \pm 1\)) lies on a holomorphic branch of \(\sqrt{1 - z^{2}}\) defined in the slit plane \(\mathbf{C} \setminus [-1, 1]\).
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When I was a student, the descriptions of multi-valued complex graphs obtained by suitably-joined slit planes always rankled, at least a little.
This unit circle \(z^{2} + w^{2} = 1\) with a portion of the \(z\)-plane at bottom, animated to show three loops lifted continuously, depicts all the Standard Business about holomorphic branches of \(\sqrt{1 - z^{2}}\) in singly- or doubly-slit planes with what accuracy 3-space can accommodate. (The imaginary part of \(w\) is projected away.)
Particularly, the lift of the large loop (encircling both points \(z = \pm 1\)) lies on a holomorphic branch of \(\sqrt{1 - z^{2}}\) defined in the slit plane \(\mathbf{C} \setminus [-1, 1]\).
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When I was a student, the descriptions of multi-valued complex graphs obtained by suitably-joined slit planes always rankled, at least a little.
This unit circle \(z^{2} + w^{2} = 1\) with a portion of the \(z\)-plane at bottom, animated to show three loops lifted continuously, depicts all the Standard Business about holomorphic branches of \(\sqrt{1 - z^{2}}\) in singly- or doubly-slit planes with what accuracy 3-space can accommodate. (The imaginary part of \(w\) is projected away.)
Particularly, the lift of the large loop (encircling both points \(z = \pm 1\)) lies on a holomorphic branch of \(\sqrt{1 - z^{2}}\) defined in the slit plane \(\mathbf{C} \setminus [-1, 1]\).
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When I was a student, the descriptions of multi-valued complex graphs obtained by suitably-joined slit planes always rankled, at least a little.
This unit circle \(z^{2} + w^{2} = 1\) with a portion of the \(z\)-plane at bottom, animated to show three loops lifted continuously, depicts all the Standard Business about holomorphic branches of \(\sqrt{1 - z^{2}}\) in singly- or doubly-slit planes with what accuracy 3-space can accommodate. (The imaginary part of \(w\) is projected away.)
Particularly, the lift of the large loop (encircling both points \(z = \pm 1\)) lies on a holomorphic branch of \(\sqrt{1 - z^{2}}\) defined in the slit plane \(\mathbf{C} \setminus [-1, 1]\).
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When I was a student, the descriptions of multi-valued complex graphs obtained by suitably-joined slit planes always rankled, at least a little.
This unit circle \(z^{2} + w^{2} = 1\) with a portion of the \(z\)-plane at bottom, animated to show three loops lifted continuously, depicts all the Standard Business about holomorphic branches of \(\sqrt{1 - z^{2}}\) in singly- or doubly-slit planes with what accuracy 3-space can accommodate. (The imaginary part of \(w\) is projected away.)
Particularly, the lift of the large loop (encircling both points \(z = \pm 1\)) lies on a holomorphic branch of \(\sqrt{1 - z^{2}}\) defined in the slit plane \(\mathbf{C} \setminus [-1, 1]\).
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A square paving with hexagons, Yogyakarta, Java, Indonesia
The leaves and cracks almost look like small trees
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia #OpticalIllusion
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A square paving with hexagons, Yogyakarta, Java, Indonesia
The leaves and cracks almost look like small trees
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia #OpticalIllusion
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A square paving with hexagons, Yogyakarta, Java, Indonesia
The leaves and cracks almost look like small trees
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia #OpticalIllusion
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A square paving with hexagons, Yogyakarta, Java, Indonesia
The leaves and cracks almost look like small trees
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia #OpticalIllusion
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A square paving with hexagons, Yogyakarta, Java, Indonesia
The leaves and cracks almost look like small trees
#TilingTuesday #geometry #tiling #MathArt #photography #design #TravelPhotography #Yogyakarta #Java #Indonesia #OpticalIllusion
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Happy birthday to #mathematician Maryam Mirzakhani (1977-2017)! The Fields Medal, one of the most prestigious #math awards, is awarded to mathematicians < 40. In 2014, she became 1st woman to win. Her research included Teichmüller theory, hyperbolic geometry, ergodic theory, & symplectic geometry, and Fields committee cited her work in “the dynamics and geometry of Riemann surfaces and their moduli spaces”.
🧵1/
#sciart #mathart #linocut #printmaking #womeninSTEM #histsci -
Happy birthday to #mathematician Maryam Mirzakhani (1977-2017)! The Fields Medal, one of the most prestigious #math awards, is awarded to mathematicians < 40. In 2014, she became 1st woman to win. Her research included Teichmüller theory, hyperbolic geometry, ergodic theory, & symplectic geometry, and Fields committee cited her work in “the dynamics and geometry of Riemann surfaces and their moduli spaces”.
🧵1/
#sciart #mathart #linocut #printmaking #womeninSTEM #histsci -
Happy birthday to #mathematician Maryam Mirzakhani (1977-2017)! The Fields Medal, one of the most prestigious #math awards, is awarded to mathematicians < 40. In 2014, she became 1st woman to win. Her research included Teichmüller theory, hyperbolic geometry, ergodic theory, & symplectic geometry, and Fields committee cited her work in “the dynamics and geometry of Riemann surfaces and their moduli spaces”.
🧵1/
#sciart #mathart #linocut #printmaking #womeninSTEM #histsci -
Happy birthday to #mathematician Maryam Mirzakhani (1977-2017)! The Fields Medal, one of the most prestigious #math awards, is awarded to mathematicians < 40. In 2014, she became 1st woman to win. Her research included Teichmüller theory, hyperbolic geometry, ergodic theory, & symplectic geometry, and Fields committee cited her work in “the dynamics and geometry of Riemann surfaces and their moduli spaces”.
🧵1/
#sciart #mathart #linocut #printmaking #womeninSTEM #histsci -
Happy birthday to #mathematician Maryam Mirzakhani (1977-2017)! The Fields Medal, one of the most prestigious #math awards, is awarded to mathematicians < 40. In 2014, she became 1st woman to win. Her research included Teichmüller theory, hyperbolic geometry, ergodic theory, & symplectic geometry, and Fields committee cited her work in “the dynamics and geometry of Riemann surfaces and their moduli spaces”.
🧵1/
#sciart #mathart #linocut #printmaking #womeninSTEM #histsci -
Some 2-5-imjifs(ðis is now a technical term btw(I'm citing myself)), wiθ ðe 5 components hylyted🤔🤔🤔🤍🩵
unfortunately we are too optically challenged for proper pentachromatic renders of ðese θings😔#fractal #IFS #mathart #experimental #abstract #art #perception
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Some 2-5-imjifs(ðis is now a technical term btw(I'm citing myself)), wiθ ðe 5 components hylyted🤔🤔🤔🤍🩵
unfortunately we are too optically challenged for proper pentachromatic renders of ðese θings😔#fractal #IFS #mathart #experimental #abstract #art #perception
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Some 2-5-imjifs(ðis is now a technical term btw(I'm citing myself)), wiθ ðe 5 components hylyted🤔🤔🤔🤍🩵
unfortunately we are too optically challenged for proper pentachromatic renders of ðese θings😔#fractal #IFS #mathart #experimental #abstract #art #perception
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Some 2-5-imjifs(ðis is now a technical term btw(I'm citing myself)), wiθ ðe 5 components hylyted🤔🤔🤔🤍🩵
unfortunately we are too optically challenged for proper pentachromatic renders of ðese θings😔#fractal #IFS #mathart #experimental #abstract #art #perception
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When coding XOR patterns I was amazed at the complexity from eg a simple (x^y)%3
When hand drawing/calculating it, I get a bit of an intuition why...
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When coding XOR patterns I was amazed at the complexity from eg a simple (x^y)%3
When hand drawing/calculating it, I get a bit of an intuition why...
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When coding XOR patterns I was amazed at the complexity from eg a simple (x^y)%3
When hand drawing/calculating it, I get a bit of an intuition why...
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When coding XOR patterns I was amazed at the complexity from eg a simple (x^y)%3
When hand drawing/calculating it, I get a bit of an intuition why...
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When coding XOR patterns I was amazed at the complexity from eg a simple (x^y)%3
When hand drawing/calculating it, I get a bit of an intuition why...
