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Category Archives: Projective Geometry
On Gauss’s Mountain
You must understand that any corrections necessary are appreciated. The geometrical process spoken too here must be understood in it’s historical development to undertand, how one can see differently. Euclidean geometry, elementary geometry of two and three dimensions (plane and … Continue reading
Posted in Concepts, Earth, Euclid, Gauss, geometries, imagery, Interferometer, Non Euclidean, Projective Geometry, Riemann Hypothesis, VLBI
Tagged Concepts, Earth, Euclid, Gauss, geometries, imagery, Interferometer, Non Euclidean, Projective Geometry, Riemann Hypothesis, VLBI
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The Z Machine
There is no branch of mathematics, however abstract, which may not some day be applied to phenomena of the real world.— Nikolai Lobachevsky Sandia’s Z machine exceeds two billion degrees Kelvin Z’s energies in these experiments raised several questions. First, … Continue reading
Posted in Geometrics, geometries, Mathematics, Microstate Blackholes, Non Euclidean, Projective Geometry, sonofusion, Standard model, Strangelets
Tagged Geometrics, geometries, Mathematics, Microstate Blackholes, Non Euclidean, Projective Geometry, sonofusion, Standard model, Strangelets
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What First principle was– was it the geometry
I thought I would contrast this quote of Dirac’s with the one of Feynman’s. You see the very idea of a constancy that spread through all Maxwell’s equations was a necessary one which allowed Einstein to move into positive and … Continue reading
Posted in deduction, Dirac, Einstein, False Vacuum, General Relativity, geometries, Projective Geometry
Tagged deduction, Dirac, Einstein, False Vacuum, General Relativity, geometries, Projective Geometry
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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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Point–> Line–>Plane <—> Point<– String<– Brane
Under the heading of Klein`s Ordering of the Geometries : A theorem which is valid for a geometry in this sequence is automatically valid for the ones that follow. The theorems of projective geometry are automatically valid theorems of Euclidean … Continue reading
Posted in Brain, Dimension, geometries, Kaluza, Klein, Lisa Randall, Neurons, Non Euclidean, Particles, Projective Geometry, String Theory, Thomas Banchoff
Tagged Brain, Dimension, geometries, Kaluza, Klein, Lisa Randall, Neurons, Non Euclidean, Particles, Projective Geometry, String Theory, Thomas Banchoff
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The Unity of Mathematics
Alain Connes Where a dictionary proceeds in a circular manner, defning a word by reference to another, the basic concepts of mathematics are infinitely closer to an indecomposable element”, a kind of elementary particle” of thought with a minimal amount … Continue reading
Posted in Bubbles, Concepts, Earth, Einstein, geometries, Gravity, Intuition, Kip Thorne, Klein, LIGO, Mathematics, Music, Projective Geometry, Sound, String Theory, Susskind, Toy Model
Tagged Bubbles, Concepts, Earth, Einstein, geometries, Gravity, Intuition, Kip Thorne, Klein, LIGO, Mathematics, Music, Projective Geometry, Sound, String Theory, Susskind, Toy Model
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The Elastic Nature?
As I have explained in a earlier link I am fascinated by the images of bubbles that were demonstrated through a way of thinking of the early universe to arise as Bubble Nucleation. These images all show the 2-, 3-, … Continue reading
Posted in Bubbles, Einstein, Gauss, geometries, Particles, Projective Geometry
Tagged Bubbles, Einstein, Gauss, geometries, Particles, Projective Geometry
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Mapping Quark Confinement and The Energy
As I moved through the thinking of those extra dimensions it became apparent to me that the conceptualization of that distance scale was a strange world indeed. How, if we had accept the move to non-euclidean views could we not … Continue reading
Posted in Dimension, Einstein, Faraday, Gauss, geometries, Gravity, Kaluza, Klein, Non Euclidean, Photon, Projective Geometry, Quantum Gravity, Quark Confinement, Symmetry, Time Travel
Tagged Dimension, Einstein, Faraday, Gauss, geometries, Gravity, Kaluza, Klein, Non Euclidean, Photon, Projective Geometry, Quantum Gravity, Quark Confinement, Symmetry, Time Travel
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No Royal Road to Geometry?
All those who have written histories bring to this point their account of the development of this science. Not long after these men came Euclid, who brought together the Elements, systematizing many of the theorems of Eudoxus, perfecting many of … Continue reading
Posted in Einstein, Euclid, Euler, General Relativity, geometries, Giovanni Girolamo Saccheri, Gravity, Loop Quantum, Mathematics, Music, Projective Geometry, Quantum Gravity, Summing over Histories
Tagged Einstein, Euclid, Euler, General Relativity, geometries, Giovanni Girolamo Saccheri, Gravity, Loop Quantum, Mathematics, Music, Projective Geometry, Quantum Gravity, Summing over Histories
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