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Category Archives: geometries
How the Natural World has Been Painted
While some are intrigued by EM waves, I have a fascination for GW and the way we can portrait the natural world, we do not see. The sounds of gravitional waves are probably too low for us to actually hear. … Continue reading
Posted in Art, Collision, Dimension, Einstein, General Relativity, geometries, Graviton, Gravity, HENRI POINCARE, Quantum Gravity, Sound, String Theory
Tagged Art, Collision, Dimension, Einstein, General Relativity, geometries, Graviton, Gravity, HENRI POINCARE, Quantum Gravity, Sound, String Theory
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Liminocentric Structures: Which Circle do you Belong Too?
If conceived as a series of ever-wider experiential contexts, nested one within the other like a set of Chinese boxes, consciousness can be thought of as wrapping back around on itself in such a way that the outermost ‘context’ is … Continue reading
Posted in Brian Greene, Cosmology, General Relativity, geometries, Gravity, Liminocentric, Loop Quantum, Nothing, planck, Quantum Gravity, String Theory
Tagged Brian Greene, Cosmology, General Relativity, geometries, Gravity, Liminocentric, Loop Quantum, Nothing, planck, Quantum Gravity, String Theory
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Expansitory Valuation of a Circle with Gravity?
If conceived as a series of ever-wider experiential contexts, nested one within the other like a set of Chinese boxes, consciousness can be thought of as wrapping back around on itself in such a way that the outermost ‘context’ is … Continue reading
Posted in Collision, Compactification, Earth, geometries, Gravity, KK Tower, Liminocentric, M Theory, Microscopic Blackholes, Non Euclidean, planck, String Theory, Sun
Tagged Collision, Compactification, Earth, geometries, Gravity, KK Tower, Liminocentric, M Theory, Microscopic Blackholes, Non Euclidean, planck, String Theory, Sun
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Science and it’s Geometries?
On the post preceding this one, although we talked about the nature of the symmetries in action, and within context of the Calabi Yau, there is a relatiosnhip that must be drawn to other quarters of our perceptions to help … Continue reading
Special Lagrangian geometry
Dr. Mark Haskins On a wider class of complex manifolds – the so-called Calabi-Yau manifolds – there is also a natural notion of special Lagrangian geometry. Since the late 1980s these Calabi-Yau manifolds have played a prominent role in developments … Continue reading
Posted in Branes, Complexity, Dimension, geometries, Gravity, Kaluza, KK Tower, Klein, lagrangian, M Theory, Non Euclidean, Strange Matter, String Theory, Supersymmetry, Sylvester Surfaces, Symmetry, Topology
Tagged Branes, Complexity, Dimension, geometries, Gravity, Kaluza, KK Tower, Klein, lagrangian, M Theory, Non Euclidean, Strange Matter, String Theory, Supersymmetry, Sylvester Surfaces, Symmetry, Topology
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Michael Faraday
Michael Faraday (September 22, 1791 – August 25, 1867) was a British scientist (a physicist and chemist) who contributed significantly to the fields of electromagnetism and electrochemistry. While it is always nice to see history in it’s developemental stages, it … Continue reading
Posted in CERN, Einstein, Faraday, geometries, Liminocentric, Mathematics, Non Euclidean, Standard model
Tagged CERN, Einstein, Faraday, geometries, Liminocentric, Mathematics, Non Euclidean, Standard model
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Three Sphere
There is no branch of mathematics, however abstract, which may not some day be applied to phenomena of the real world. — Nikolai Lobachevsky Bernhard Riemann once claimed: “The value of non-Euclidean geometry lies in its ability to liberate us … Continue reading
Music in Plato’s Academy
Academy was a suburb of Athens, named after the hero Academos or Ecademos. The site was continuously inhabited from the prehistoric period until the 6th century A.D. During the 6th century B.C., one of the three famous Gymnasiums of Athens … Continue reading
Posted in Art, Brain, Euclid, geometries, Mathematics, Music, School of Athens, Sound
Tagged Art, Brain, Euclid, geometries, Mathematics, Music, School of Athens, Sound
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Wunderkammern
For me this is a wonderful view of abstraction, that had gone into model making, to help those less inclined to “the visonistic qualities of those same abstractions.” Shown here are the models in the mathematical wunderkammer located in the … Continue reading
Posted in Albrecht Durer, geometries, Gravity, Mathematics, Max Tegmark, Quantum Gravity, String Theory, Sylvester Surfaces, Thomas Banchoff, WunderKammern
Tagged Albrecht Durer, geometries, Gravity, Mathematics, Max Tegmark, Quantum Gravity, String Theory, Sylvester Surfaces, Thomas Banchoff, WunderKammern
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Mathematical Enlightenment
This enlightenment experience is a realization about the nature of the mind which entails recognizing it (in a direct, experiential way) as liminocentrically organized. The overall structure is paradoxical, and so the articulation of this realization will ‘transcend’ logic – … Continue reading
Posted in Brain, Dimension, Earth, General Relativity, geometries, Gravity, Loop Quantum, Mathematics, Non Euclidean, Nothing, Quantum Gravity, Strange Matter, String Theory, Time Variable Measure, Topology
Tagged Brain, Dimension, Earth, General Relativity, geometries, Gravity, Loop Quantum, Mathematics, Non Euclidean, Nothing, Quantum Gravity, Strange Matter, String Theory, Time Variable Measure, Topology
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