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#triangles

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In a riveting saga of academia's elite 🤓, a consortium of scholars has pooled their intellectual prowess to reinvent the wheel – this time with triangles! 🔺 #Arxiv promises code "soon," but we all know that means as soon as the #researchers can remember their #GitHub passwords. 🤔
trianglesplatting.github.io/ #academia #innovation #triangles #HackerNews #ngated

Triangle Splatting for Real-Time Radiance Field RenderingTriangle Splatting for Real-Time Radiance Field RenderingTriangle Splatting for Real-Time Radiance Field Rendering, 2025.

🤔 Ah, the #nostalgia of #1980s bit-fiddling meets #Sierpiński #triangles in a convoluted, caffeine-induced fever dream! 👾 Who knew that #C #language devotees still cling to these ancient rites, conjuring up #code #optimization hacks that do more to befuddle than optimize? 🧐 Truly, the pinnacle of #programming enlightenment! 😂
lcamtuf.substack.com/p/sierpin #HackerNews #ngated

lcamtuf’s thing · Sierpiński triangle? In my bitwise AND?By lcamtuf

#migration #cartography #nuclearwaste #toxicity #magic #exclusionzones #geoglyphs #climatechange #triangles #insects #radiation #podcast

🗺️ OBJECTHOOD #9 ☢️

Get ready for a deep dive into the oddness of boundaries, including political demarcations, the interplay between insects and radiation leaks, forced displacements, and gigantic triangles, to name but a few. Curated by Roc Jiménez de Cisneros.

rwm.macba.cat/en/podcasts/obje

SymmedialWhere

youtube.com/shorts/GmdtP3cKl2Y

Blogpost: blog.illestpreacha.com/mathobe

#mathart #mathober #mathober2023 #mathober2 #symmedial

Coded #barbaragraphics
Tweaked for Visuals

For the 2nd Prompt Of Mathober: Symmedial, by using Barbaragraphics, The following sketch composed of various triangles and one has to decide which symmedial triangle, they want to locate.

Poem

Triangles Inside
Triangles outside
Triangles moving within their time
Within their landscape
Triangles attempting to elevate?

#creativecoding #coding
#newmedia #scifi #animation
#math #geometricart #geometry #triangles

After @johncarlosbaez discussed the connection of triangles to elliptic functions, I wondered: what's the space of all triangles (up to similarity)? Here's a nice way to visualise it as a region in the plane defined by two of the angles. The \( \theta_1 \leftrightarrow \theta_2 \) and \( \theta_1 \leftrightarrow \pi - \theta_1 - \theta_2 \) symmetry defines the boundaries. What should we choose to be the metric on this space? #triangles #similarity #teaching