#computationalgeometry — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #computationalgeometry, aggregated by home.social.
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Athens hosts the 42nd International Symposium on Computational Geometry (SoCG 2026) from June 23 to 26. This gathering remains the definitive forum for the theoretical and mathematical foundations of our field. This year's program highlights significant progress in combinatorial geometry, space-partitioning structures, and high-dimensional algorithmic implementation: the underlying logic for all sophisticated generative design tools. #ComputationalGeometry #SoCG2026 #Mathematics
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Athens hosts the 42nd International Symposium on Computational Geometry (SoCG 2026) from June 23 to 26. This gathering remains the definitive forum for the theoretical and mathematical foundations of our field. This year's program highlights significant progress in combinatorial geometry, space-partitioning structures, and high-dimensional algorithmic implementation: the underlying logic for all sophisticated generative design tools. #ComputationalGeometry #SoCG2026 #Mathematics
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Athens hosts the 42nd International Symposium on Computational Geometry (SoCG 2026) from June 23 to 26. This gathering remains the definitive forum for the theoretical and mathematical foundations of our field. This year's program highlights significant progress in combinatorial geometry, space-partitioning structures, and high-dimensional algorithmic implementation: the underlying logic for all sophisticated generative design tools. #ComputationalGeometry #SoCG2026 #Mathematics
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Athens hosts the 42nd International Symposium on Computational Geometry (SoCG 2026) from June 23 to 26. This gathering remains the definitive forum for the theoretical and mathematical foundations of our field. This year's program highlights significant progress in combinatorial geometry, space-partitioning structures, and high-dimensional algorithmic implementation: the underlying logic for all sophisticated generative design tools. #ComputationalGeometry #SoCG2026 #Mathematics
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Athens hosts the 42nd International Symposium on Computational Geometry (SoCG 2026) from June 23 to 26. This gathering remains the definitive forum for the theoretical and mathematical foundations of our field. This year's program highlights significant progress in combinatorial geometry, space-partitioning structures, and high-dimensional algorithmic implementation: the underlying logic for all sophisticated generative design tools. #ComputationalGeometry #SoCG2026 #Mathematics
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Fast calculation of the distance to cubic Bezier curves on the GPU
https://blog.pkh.me/p/46-fast-calculation-of-the-distance-to-cubic-bezier-curves-on-the-gpu.html
#HackerNews #FastCalculation #CubicBezier #GPU #Graphics #Programming #ComputationalGeometry
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Fast calculation of the distance to cubic Bezier curves on the GPU
https://blog.pkh.me/p/46-fast-calculation-of-the-distance-to-cubic-bezier-curves-on-the-gpu.html
#HackerNews #FastCalculation #CubicBezier #GPU #Graphics #Programming #ComputationalGeometry
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Fast calculation of the distance to cubic Bezier curves on the GPU
https://blog.pkh.me/p/46-fast-calculation-of-the-distance-to-cubic-bezier-curves-on-the-gpu.html
#HackerNews #FastCalculation #CubicBezier #GPU #Graphics #Programming #ComputationalGeometry
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Fast calculation of the distance to cubic Bezier curves on the GPU
https://blog.pkh.me/p/46-fast-calculation-of-the-distance-to-cubic-bezier-curves-on-the-gpu.html
#HackerNews #FastCalculation #CubicBezier #GPU #Graphics #Programming #ComputationalGeometry
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Fast calculation of the distance to cubic Bezier curves on the GPU
https://blog.pkh.me/p/46-fast-calculation-of-the-distance-to-cubic-bezier-curves-on-the-gpu.html
#HackerNews #FastCalculation #CubicBezier #GPU #Graphics #Programming #ComputationalGeometry
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🧩🔢 Apparently, the nerd safari over at "Open Problems in Computational Geometry" has been tirelessly cataloging unsolved math mysteries since 2001. With a whopping 75+ problems, they now eagerly await your #GitHub Pull Requests to update their existential crisis board. Because, who wouldn't want to spend their free time proving that math still doesn't make sense? 🤷♂️💻
https://topp.openproblem.net/ #OpenProblems #ComputationalGeometry #MathMysteries #PullRequests #NerdSafari #HackerNews #ngated -
🧩🔢 Apparently, the nerd safari over at "Open Problems in Computational Geometry" has been tirelessly cataloging unsolved math mysteries since 2001. With a whopping 75+ problems, they now eagerly await your #GitHub Pull Requests to update their existential crisis board. Because, who wouldn't want to spend their free time proving that math still doesn't make sense? 🤷♂️💻
https://topp.openproblem.net/ #OpenProblems #ComputationalGeometry #MathMysteries #PullRequests #NerdSafari #HackerNews #ngated -
🧩🔢 Apparently, the nerd safari over at "Open Problems in Computational Geometry" has been tirelessly cataloging unsolved math mysteries since 2001. With a whopping 75+ problems, they now eagerly await your #GitHub Pull Requests to update their existential crisis board. Because, who wouldn't want to spend their free time proving that math still doesn't make sense? 🤷♂️💻
https://topp.openproblem.net/ #OpenProblems #ComputationalGeometry #MathMysteries #PullRequests #NerdSafari #HackerNews #ngated -
🧩🔢 Apparently, the nerd safari over at "Open Problems in Computational Geometry" has been tirelessly cataloging unsolved math mysteries since 2001. With a whopping 75+ problems, they now eagerly await your #GitHub Pull Requests to update their existential crisis board. Because, who wouldn't want to spend their free time proving that math still doesn't make sense? 🤷♂️💻
https://topp.openproblem.net/ #OpenProblems #ComputationalGeometry #MathMysteries #PullRequests #NerdSafari #HackerNews #ngated -
Open Problems in Computational geometry
#HackerNews #OpenProblems #ComputationalGeometry #MathTech #Innovation
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Open Problems in Computational geometry
#HackerNews #OpenProblems #ComputationalGeometry #MathTech #Innovation
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Open Problems in Computational geometry
#HackerNews #OpenProblems #ComputationalGeometry #MathTech #Innovation
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Open Problems in Computational geometry
#HackerNews #OpenProblems #ComputationalGeometry #MathTech #Innovation
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"Encode #spatial data as #topology in #Python!
With #topojson it is possible to reduce the size of your spatial data. Mostly by orders of magnitude."
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"Encode #spatial data as #topology in #Python!
With #topojson it is possible to reduce the size of your spatial data. Mostly by orders of magnitude."
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"Encode #spatial data as #topology in #Python!
With #topojson it is possible to reduce the size of your spatial data. Mostly by orders of magnitude."
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"Encode #spatial data as #topology in #Python!
With #topojson it is possible to reduce the size of your spatial data. Mostly by orders of magnitude."
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"Encode #spatial data as #topology in #Python!
With #topojson it is possible to reduce the size of your spatial data. Mostly by orders of magnitude."
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📚Crack the Code of Geometry – Expert Assignment Help is Just a Click Away!
💡 Stop stressing over geometry! Get the support you need today.✅WhatsApp:- +91-9878492406
📩Email:[email protected]
🌐Visit:- https://tutorintellect.com/geometry-assignment-help/#tutorintellect #geometryonline #geometrymath #computationalgeometry #geometryhomeworkhelp #geometryassignmenthelp #geometrytutoringhelp
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Am I the only one who thinks Python's frozensets are amazing and a great way to deal with recognizing duplicated polygons?
If you represent a closed polygon as a sequence of vertices, you might get many different orderings of the same "ring" (clockwise, counter-clockwise, starting at different points of the cycle) and those are for most purposes "the same polygon". It is easy to see that "visually", but how to eliminate those duplicates in code?
If you represent the vertices as a set of edges made with frozensets you get the same result for all the possible rotations/windings that are the same polygon :)
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Am I the only one who thinks Python's frozensets are amazing and a great way to deal with recognizing duplicated polygons?
If you represent a closed polygon as a sequence of vertices, you might get many different orderings of the same "ring" (clockwise, counter-clockwise, starting at different points of the cycle) and those are for most purposes "the same polygon". It is easy to see that "visually", but how to eliminate those duplicates in code?
If you represent the vertices as a set of edges made with frozensets you get the same result for all the possible rotations/windings that are the same polygon :)
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Am I the only one who thinks Python's frozensets are amazing and a great way to deal with recognizing duplicated polygons?
If you represent a closed polygon as a sequence of vertices, you might get many different orderings of the same "ring" (clockwise, counter-clockwise, starting at different points of the cycle) and those are for most purposes "the same polygon". It is easy to see that "visually", but how to eliminate those duplicates in code?
If you represent the vertices as a set of edges made with frozensets you get the same result for all the possible rotations/windings that are the same polygon :)
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Am I the only one who thinks Python's frozensets are amazing and a great way to deal with recognizing duplicated polygons?
If you represent a closed polygon as a sequence of vertices, you might get many different orderings of the same "ring" (clockwise, counter-clockwise, starting at different points of the cycle) and those are for most purposes "the same polygon". It is easy to see that "visually", but how to eliminate those duplicates in code?
If you represent the vertices as a set of edges made with frozensets you get the same result for all the possible rotations/windings that are the same polygon :)
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Am I the only one who thinks Python's frozensets are amazing and a great way to deal with recognizing duplicated polygons?
If you represent a closed polygon as a sequence of vertices, you might get many different orderings of the same "ring" (clockwise, counter-clockwise, starting at different points of the cycle) and those are for most purposes "the same polygon". It is easy to see that "visually", but how to eliminate those duplicates in code?
If you represent the vertices as a set of edges made with frozensets you get the same result for all the possible rotations/windings that are the same polygon :)
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@[email protected] #ComputationalGeometry and #StraightSkeketons are such a rabbit hole... «Computing Straight Skeletons and Motorcycle Graphs: Theory and Practice»
https://www.sthu.org/research/publications/files/phdthesis.pdf -
@[email protected] #ComputationalGeometry and #StraightSkeketons are such a rabbit hole... «Computing Straight Skeletons and Motorcycle Graphs: Theory and Practice»
https://www.sthu.org/research/publications/files/phdthesis.pdf -
@[email protected] #ComputationalGeometry and #StraightSkeketons are such a rabbit hole... «Computing Straight Skeletons and Motorcycle Graphs: Theory and Practice»
https://www.sthu.org/research/publications/files/phdthesis.pdf -
@[email protected] #ComputationalGeometry and #StraightSkeketons are such a rabbit hole... «Computing Straight Skeletons and Motorcycle Graphs: Theory and Practice»
https://www.sthu.org/research/publications/files/phdthesis.pdf -
@[email protected] #ComputationalGeometry and #StraightSkeketons are such a rabbit hole... «Computing Straight Skeletons and Motorcycle Graphs: Theory and Practice»
https://www.sthu.org/research/publications/files/phdthesis.pdf -
@[email protected] there is a port of polyskel for #blender https://github.com/prochitecture/bpypolyskel
Used for making wonderful roofs! #Python #ComputationalGeometry -
@[email protected] there is a port of polyskel for #blender https://github.com/prochitecture/bpypolyskel
Used for making wonderful roofs! #Python #ComputationalGeometry -
@[email protected] there is a port of polyskel for #blender https://github.com/prochitecture/bpypolyskel
Used for making wonderful roofs! #Python #ComputationalGeometry -
@[email protected] there is a port of polyskel for #blender https://github.com/prochitecture/bpypolyskel
Used for making wonderful roofs! #Python #ComputationalGeometry -
@[email protected] there is a port of polyskel for #blender https://github.com/prochitecture/bpypolyskel
Used for making wonderful roofs! #Python #ComputationalGeometry -
That suspicious moment where your code apparently not only works, but also solves the problem you’re trying to solve incredibly quickly, but you’re not sure if it actually does because it seems too good to be true and you trust the code about as far as you can throw it…
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That suspicious moment where your code apparently not only works, but also solves the problem you’re trying to solve incredibly quickly, but you’re not sure if it actually does because it seems too good to be true and you trust the code about as far as you can throw it…
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Runtime delaunay triangulation of 250 moving vertices 🔥
Used the randomized incremental algorithm to calculate the triangulation.
I actually want to calculate voronoi diagrams because you can do some really, really cool things with those!
Gimme DOTS Geometry (Unity Asset) is still on sale btw!
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Runtime delaunay triangulation of 250 moving vertices 🔥
Used the randomized incremental algorithm to calculate the triangulation.
I actually want to calculate voronoi diagrams because you can do some really, really cool things with those!
Gimme DOTS Geometry (Unity Asset) is still on sale btw!
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Hey #ComputationalGeometry people, do you ever have this mood where you flip-flop between "How many more ****ing edge cases are there?!" and "It can't secretly be *that* simple, can it?"
I swear I'm *badly* overthinking this.
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New book by Hanspeter Mallot: “From #Geometry to #Behavior.
An Introduction to Spatial #Cognition”“An overview of the mechanisms and evolution of #SpatialCognition, integrating evidence from #psychology, #neuroscience, #CognitiveScience, and #ComputationalGeometry.”
🌏 https://mitpress.mit.edu/9780262547116/from-geometry-to-behavior/
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New book by Hanspeter Mallot: “From #Geometry to #Behavior.
An Introduction to Spatial #Cognition”“An overview of the mechanisms and evolution of #SpatialCognition, integrating evidence from #psychology, #neuroscience, #CognitiveScience, and #ComputationalGeometry.”
🌏 https://mitpress.mit.edu/9780262547116/from-geometry-to-behavior/
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New book by Hanspeter Mallot: “From #Geometry to #Behavior.
An Introduction to Spatial #Cognition”“An overview of the mechanisms and evolution of #SpatialCognition, integrating evidence from #psychology, #neuroscience, #CognitiveScience, and #ComputationalGeometry.”
🌏 https://mitpress.mit.edu/9780262547116/from-geometry-to-behavior/
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New book by Hanspeter Mallot: “From #Geometry to #Behavior.
An Introduction to Spatial #Cognition”“An overview of the mechanisms and evolution of #SpatialCognition, integrating evidence from #psychology, #neuroscience, #CognitiveScience, and #ComputationalGeometry.”
🌏 https://mitpress.mit.edu/9780262547116/from-geometry-to-behavior/
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New book by Hanspeter Mallot: “From #Geometry to #Behavior.
An Introduction to Spatial #Cognition”“An overview of the mechanisms and evolution of #SpatialCognition, integrating evidence from #psychology, #neuroscience, #CognitiveScience, and #ComputationalGeometry.”
🌏 https://mitpress.mit.edu/9780262547116/from-geometry-to-behavior/
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Today I learned that #PyGEOS and #shapely merged in 2021 and that brought ufunc numpy capabilities to shapely.
https://shapely.readthedocs.io/en/stable/ #Python #GIS #GEOS #computationalGeometry #Python #numpy