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Category Archives: Topology
Noncommutative standard model
In theoretical particle physics, the noncommutative Standard Model, mainly due to the French mathematician Alain Connes, uses his noncommutative geometry to devise an extension of the Standard Model to include a modified form of general relativity. This unification implies a … Continue reading
Posted in General Relativity, Geometrics, Projective Geometry, Topology
Tagged General Relativity, Geometrics, Projective Geometry, Topology
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Inspirations
Inspired on Escher’s works. A free vision on how could be his workplace. I was made aware of This Youtube video by Clifford of Asymptotia. He also linked, Lines and Colors. Dialogos of Eide
Another Kind of Sideways
I wanted to expand on where the title,”Another Kind of Sideways.” This blog posting came from an interview with Clifford of Asymptotia by PBS. He had a posting of his own entitled Multiverse Musings about a Nova series on PBS … Continue reading
Gravitons and Topoi if an illusion, then Where’s the Truth?
“Useful as it is under everyday circumstances to say that the world exists “out there” independent of us, that view can no longer be upheld. There is a strange sense in which this is a “participating universe” Wheeler (1983). Taken … Continue reading
Coffee and Donut?
A continuous deformation (homeomorphism) of a coffee cup into a doughnut (torus) and back. Similarly, the hairy ball theorem of algebraic topology says that “one cannot comb the hair flat on a hairy ball without creating a cowlick.” *** This … Continue reading
Posted in Euler, Genus Figures, Topology, Toposense
Tagged Euler, Genus Figures, Topology, Toposense
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Threebody problem and WMAP
“We all are of the citizens of the Sky” Camille Flammarion In 1858, by the set of its relations, it will allow Camille Flammarion, the 16 years age, to enter as raises astronomer at the Observatory of Paris under the … Continue reading
Posted in HENRI POINCARE, Klein, L5, lagrangian, Moon, Three Body Problem, Topology
Tagged HENRI POINCARE, Klein, L5, lagrangian, Moon, Three Body Problem, Topology
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The Geologist and the Mathematician
In an ordinary 2sphere, any loop can be continuously tightened to a point on the surface. Does this condition characterize the 2sphere? The answer is yes, and it has been known for a long time. The Poincaré conjecture asks the … Continue reading
Posted in HENRI POINCARE, Mandelstam, Pascal, Self Evident, Topology
Tagged HENRI POINCARE, Mandelstam, Pascal, Self Evident, Topology
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Stringy Geometry
fancier way of saying that is that in general, it’s okay to model the space around us using the Euclidean metric. But the Euclidean model stops working when gravity becomes strong, as we’ll see later. The Euclidean model for space … Continue reading
Inside Out
3.1 As Cytowic notes, Plato and Socrates viewed emotion and reason as in a kind of struggle, one in which it was vitally important for reason to win out. Aristotle took a more moderate view, that both emotion and reason … Continue reading
Posted in Colour of Gravity, Emotion, Outside Time, Plato's Cave, Raphael, School of Athens, Self Evident, Socratic Method, Synesthesia, Topology, Toposense
Tagged Colour of Gravity, Emotion, Outside Time, Plato's Cave, Raphael, School of Athens, Self Evident, Socratic Method, Synesthesia, Topology, Toposense
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Euler’s Konigsberg’s Bridges Problem
“Liesez Euler, Liesez Euler, c’est notre maître à tous”(“Read Euler, read Euler, he is our master in everything”) – Laplace I should say here that the post by Guest post: Marni D. Sheppeard, “Is Category Theory Useful ?” over at … Continue reading
Posted in Euler, Pascal, Riemann Hypothesis, Theory of Everything, TOE, Topology
Tagged Euler, Pascal, Riemann Hypothesis, Theory of Everything, TOE, Topology
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