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Category Archives: geometries
Objective Truth?
Mark: you can tell has a real thirst to get her mind around the issues, and who isn’t looking for a sound bite to take the place of a complicated story There is no doubt in my mind that KC … Continue reading
Posted in Aristotelean Arche, Brian Greene, Chaldni, Einstein, geometries, Gravity, Induction, Photon, Quantum Gravity, Raphael, Signatore, Smolin, Sound, String Theory, Timaeus
Tagged Aristotelean Arche, Brian Greene, Chaldni, Einstein, geometries, Gravity, Induction, Photon, Quantum Gravity, Raphael, Signatore, Smolin, Sound, String Theory, Timaeus
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Resonance: Brownian Motion
Now before I go into this I am thinking also if how “weathered effects and chaos” would have allowed quantum probability valuations (let’s say spintronic idealization to channel) to have been curtailed to a Professor crossing the room. Brane orientation … Continue reading
Posted in Bubbles, Chaldni, Earth, Gauss, geometries, Grace, Grace Satellite, Landscape, Non Euclidean, Summing over Histories, Sun, Time Variable Measure, WunderKammern
Tagged Bubbles, Chaldni, Earth, Gauss, geometries, Grace, Grace Satellite, Landscape, Non Euclidean, Summing over Histories, Sun, Time Variable Measure, WunderKammern
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What are those Quantum Microstates
Now two points occupy my mind that hold questions as to what and how such counting can be done in terms of geometric propensity, that would allow these geometries into topological states. First point is: Lubos Motl said: We need … Continue reading
Posted in Black Holes, Boltzmann, Branes, Collision, Entropy, General Relativity, geometries, Gravity, Laughlin, M Theory, Microscopic Blackholes, Microstate Blackholes, Peter Steinberg, planck, Quantum Gravity, String Theory, Supersymmetry, Symmetry, Symmetry Breaking
Tagged Black Holes, Boltzmann, Branes, Collision, Entropy, General Relativity, geometries, Gravity, Laughlin, M Theory, Microscopic Blackholes, Microstate Blackholes, Peter Steinberg, planck, Quantum Gravity, String Theory, Supersymmetry, Symmetry, Symmetry Breaking
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Art and Science
This is going to be quite the blog entry because as little a response might have been from Clifford’s links to artistic imagery and it’s relation to science. I definitely have more to say. So being short of time, the … Continue reading
Posted in Art, Branes, Colour of Gravity, Curvature Parameters, Dimension, Einstein, Gauss, geometries, Graviton, Gravity, Heisenberg, HENRI POINCARE, Inverse Square Law, Non Euclidean, Polytopes
Tagged Art, Branes, Colour of Gravity, Curvature Parameters, Dimension, Einstein, Gauss, geometries, Graviton, Gravity, Heisenberg, HENRI POINCARE, Inverse Square Law, Non Euclidean, Polytopes
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Projective Geometries
Action at a Distance Now ths statement might seem counterproductive to the ideas of projective geometry but please bear with me. In physics, action at a distance is the interaction of two objects which are separated in space with no … Continue reading
Posted in Concepts, Dirac, Einstein, Entanglement, Euclid, geometries, Glast, Gluon, Gravity, John Venn, M Theory, Mathematics, Particles, Perfect Fluid, Phase Transitions, Photon, planck, Projective Geometry, Quantum Gravity, Quark Gluon PLasma, Smolin, Strange Matter, Symmetry, Symmetry Breaking, Venn
Tagged Concepts, Dirac, Einstein, Entanglement, Euclid, geometries, Glast, Gluon, Gravity, John Venn, M Theory, Mathematics, Particles, Perfect Fluid, Phase Transitions, Photon, planck, Projective Geometry, Quantum Gravity, Quark Gluon PLasma, Smolin, Strange Matter, Symmetry, Symmetry Breaking, Venn
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Science and the Mind: Sir Roger Penrose
Above picture, belongs to this article and titled above, of frames that Sir Roger Penrose wrote in 1999. Roger Penrose, a professor of mathematics at the University of Oxford in England, pursues an active interest in recreational math which he … Continue reading
On mathematics, imagination & the beauty of numbers
It’s always nice to see this kind of infomration, because indeed if one were to start later on in life, then why not learn new things like mathematics. Especially, if it seems to be thta there is some consistancy in … Continue reading
Posted in geometries, Glast, Ingenuity, Mathematics
Tagged geometries, Glast, Ingenuity, Mathematics
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Dirac’s Hidden Geometries
I find this interesting because I like to visualizze as much as possible, and I sometimes think the basis of the leading ideas in science would had to follow a progression. Klein’s Ordering of Geometries was one such road that … Continue reading
Posted in deduction, Dirac, geometries, planck, String Theory
Tagged deduction, Dirac, geometries, planck, String Theory
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Professor Shiing-Shen Chern
HOUSTON JOURNAL OF MATHEMATICS Editorial, Electronic Edition Vol. 28, No. 2, 2002 Shiing-Shen Chern — famed mathematicianCarrie Sturrock, Chronicle Staff WriterThursday, December 9, 2004 He was a great mathematician partly because of the quality of his research as well as … Continue reading
Big Ideas…..To String Theory
Plato said: yes to Gauss and gaussian coordinates, not forgetting, Saccheri, Bolyai and Lobschevasky along this lineage of geometers On the Hypotheses which lie at the Bases of Geometry So A continuation from this, and reference to important papers for … Continue reading
