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Category Archives: Three Body Problem
Three-body 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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HENRI POINCARE : Mathematics and Science-Last Essays
Jules Henri Poincare (1854-1912) The scientist does not study nature because it is useful. He studies it because he delights in it, and he delights in it because it is beautiful. HENRI POINCARE Mathematics and Science:Last Essays Since we are … Continue reading
Posted in HENRI POINCARE, lagrangian, Three Body Problem
Tagged HENRI POINCARE, lagrangian, Three Body Problem
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The History of Magnetic Vision
Grossmann is getting his doctorate on a topic that is connected with non-Euclidean geometry. I don’t know what it is. Einstein to Mileva Maric,1902 Animal Navigation The long-distance navigational abilities of animals have fascinated humans for centuries and challenged scientists … Continue reading
Posted in Birds, Emergence, Gauss, General Relativity, Medicine Wheel, Riemann Hypothesis, Three Body Problem, Time Variable Measure, Wildlife
Tagged Birds, Emergence, Gauss, General Relativity, Medicine Wheel, Riemann Hypothesis, Species, Three Body Problem, Time Variable Measure, Wildlife
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Home on Lagrange (The L5 Song)
Oh, give me a locus where the gravitons focus Where the three-body problem is solved, Where the microwaves play down at three degrees K, And the cold virus never evolved. (chorus)We eat algea pie, our vacuum is high, Our ball … Continue reading
Hermetic Ties: Art to Esoteric Form
The father of all perfection in the whole world is here. Its force or power is entire if it be converted into Earth. Separate the Earth from the Fire, the subtle from the gross, sweetly with great industry. It ascends … Continue reading
Posted in Albrecht Durer, Alchemists, Aristotelean Arche, Earth, geometries, Induction, Raphael, School of Athens, Self Evident, Signatore, Sun, Tablet, Three Body Problem, Woodcuts
Tagged Albrecht Durer, Alchemists, Aristotelean Arche, Earth, geometries, Induction, Pythagoras, Raphael, School of Athens, Self Evident, Signatore, Sun, Tablet, Three Body Problem, Woodcuts
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Symmetries Can be Chaotically Complex
Imagine in an “action of a kind” you start off from one place. A photon travelling through a slit of Thomas Young’s, to get through “a world” to the other side. Sounds like some fairy tale doesn’t it? Yet, “the … Continue reading
Posted in Albrecht Durer, Art, Deep Play, Earth, Einstein, Geometrics, Gravity, latex rendering, Mathematics, Pascal, Photon, Quantum Gravity, Taylor, Thomas Young, Three Body Problem
Tagged Albrecht Durer, Art, Deep Play, Earth, Einstein, Geometrics, Gravity, latex rendering, Mathematics, Pascal, Photon, Quantum Gravity, Taylor, Thomas Young, Three Body Problem
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Wolf-Rayet star
While I have started off with the definition of the Wolf-Rayet star, the post ends in understanding the aspects of gravity and it’s affects, as we look at what has become of these Wolf-Rayet stars in their desimination of it’s … Continue reading
Posted in astronomy, Chaldni, dark energy, Earth, Geometrics, Gravity, Hubble, lagrangian, Microscopic Blackholes, Quark Stars, Satellites, Sun, Three Body Problem, Time Travel, WMAP
Tagged astronomy, Chaldni, dark energy, Earth, Geometrics, Gravity, Hubble, lagrangian, Microscopic Blackholes, Quark Stars, Satellites, Sun, Three Body Problem, Time Travel, WMAP
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Clifford and The Singularity
Horatiu is referring to a mathematical similarity between the physics of the real world, which govern RHIC collisions, and the physics that scientists use to describe a theoretical, “imaginary” black hole in a hypothetical world with a different number of … Continue reading
Posted in astrophysics, Black Holes, Brian Greene, Cosmic Strings, Entropy, Foundation, Geometrics, Gluon, Gravity, Koan, Laughlin, Particles, Perfect Fluid, planck, Quantum Gravity, Quark Gluon PLasma, Strangelets, String Theory, Supersymmetry, Three Body Problem
Tagged astrophysics, Black Holes, Brian Greene, Cosmic Strings, Entropy, Foundation, Geometrics, Gluon, Gravity, Koan, Laughlin, Particles, Perfect Fluid, planck, Quantum Gravity, Quark Gluon PLasma, Strangelets, String Theory, Supersymmetry, Three Body Problem
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Supersymmetry<->Simplistically<-> Entropically Designed?
So of course I am troubled by my inexperience, as well as, the interests of what could have been produced in the “new computers” of the future? So in some weird sense how would you wrap the dynamics of what … Continue reading
Posted in Computers, Emergence, HENRI POINCARE, M Theory, Mathematics, Moore's Law, Pascal, Riemann Hypothesis, Supersymmetry, Three Body Problem
Tagged Computers, Emergence, HENRI POINCARE, M Theory, Mathematics, Moore's Law, Pascal, Riemann Hypothesis, Supersymmetry, Three Body Problem
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Project Satellite Energy Exchange (SEE)
December 15th, 2005 at 2:35 pm Tony Smith: As to the time of Feynman soving the QED problem, in 1941 (according to Mehra’s Feynman biography The Beat of a Different Drum (Oxford 1994)) Feynman had the inspiration from Dirac’s paper … Continue reading
Posted in Concepts, Dimension, Dirac, Earth, geometries, Gravity, Inverse Square Law, lagrangian, Mind Maps, Quantum Gravity, String Theory, Sun, Symmetry, Three Body Problem, Time Travel, Time Variable Measure, WMAP
Tagged Concepts, Dimension, Dirac, Earth, geometries, Gravity, Inverse Square Law, lagrangian, Mind Maps, Quantum Gravity, String Theory, Sun, Symmetry, Three Body Problem, Time Travel, Time Variable Measure, WMAP
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