Top Tweets for #flattorus
Tribute to the Flat Torus with data from friends of @GipsaLab, @LIX_lab, Laboratoire Jean Kuntzmann and Institut Camille Jordan (https://t.co/zZ9PFQmEGA) #plottertwitter #flattorus @INS2I_CNRS @INSMI_CNRS @UnivLyon1 @UGrenobleAlpes

«La capacité de l'humain, c'est le bricolage. Bricoler avec nos vies, c'est déjà pas mal.» Interprétation de Lévi-Strauss par Ben-Soussan. #citation lue dans Pomme d'Api, suppl. au n°656.
Ces jours-ci, je bricole avec des tores plats polyhedraux (et avec ma vie). #flattorus

This statement is confusing. A flat universe can also be a closed one. #FlatTorus
https://t.co/Cs0wNTQ187
"... much of the data seems to be in support of a flat Universe, rather than a closed one"
Here's a #Torus polyhedron (V=48, E=96, F=48), showing one spiral of black edges and checkerboard face coloring. It's based on a 4,3 #FlatTorus with 24 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=24, E=56, F=32), with 2 spirally colors of faces. Its based on a 4,2 #FlatTorus with 16 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=3840, E=11520, F=7680), with 8 quadruple-spirally colors of faces. Its based on a 48,40 #FlatTorus with 3840 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=864, E=2592, F=1728), with 6 triple-spirally colors of faces. Its based on a 24,18 #FlatTorus with 864 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=288, E=800, F=512), with 8 spirally colors of faces. Its based on a 16,8 #FlatTorus with 256 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=80, E=208, F=128), with 4 spirally colors of faces. Its based on a 8,4 #FlatTorus with 64 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=72, E=180, F=108), with 3 spirally colors of faces. Its based on a 9,3 #FlatTorus with 54 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Here's a #Torus polyhedron (V=48, E=144, F=96), with 2 spirally colors of faces. Its based on a 6,4 #FlatTorus with 24 square faces, but the squares are divided into pairs of triangles for planar faces in a stereographic projection in 3D.
Truly brilliant | The #Imbedding Problem for #Riemannian #Manifolds
#JohnNash https://t.co/NLdvXbackd
#calgebras #ktheory #isometry #euclideanspace #smoothing
compatification #calabiyau #blackholes #flattorus #kernals #Z #Y #metric #mapping #mtheory
Why Is #MTheory the Leading Candidate for Theory of Everything? https://t.co/zepzX3JL9B
#calabiyau #chern #witten #maldacena #riemann #nash #flattorus #manifolds #dimensions #geometry #topology #gauge #gravity #duality #susy #sugra
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