Category Archives: Omega

Observatories

Posted on August 22, 2005 by PlatoHagel

What is Sun-Earth Day? As I was reading Cliffords newest entry on Cosmic Variance site, his trip reminded me of the hike we took to see the Big Horn Medicine Wheel. Now what is interesting about this is I am … Continue reading →

Posted in Cosmology, Earth, General Relativity, geometries, Hulse, Medicine Wheel, Omega, Sun, Taylor, Toposense, WMAP | Tagged , , , , , , , , , , | Leave a comment

G -> H -> … -> SU(3) x SU(2) x U(1) -> SU(3) x U(1).

Posted on April 14, 2005 by PlatoHagel

Here, each arrow represents a symmetry breaking phase transition where matter changes form and the groups – G, H, SU(3), etc. – represent the different types of matter, specifically the symmetries that the matter exhibits and they are associated with … Continue reading →

Posted in Brain, Brian Greene, Bubbles, dark energy, dark matter, False Vacuum, Higgs, Inverse Square Law, Membrane, Nothing, Omega, Particles, Standard model, Symmetry, Symmetry Breaking | Tagged , , , , , , , , , , , , , , | Leave a comment

On a Very Large Scale Spatial Curvature?

Posted on March 18, 2005 by PlatoHagel

These are beautiful pictures of flowers my wife grew, and as a collage they make a nice way of expressing the diversity of galaxies, within context of our whole universe.:) So you develope this sense on the large scale about … Continue reading →

Posted in Chaldni, Earth, Flowers, General Relativity, geometries, Gravity, Inverse Square Law, nodal, Nothing, Omega, Sound, Standard model | Tagged , , , , , , , , , , , | Leave a comment

Veneziano Amplitude for Winding Strings

Posted on February 27, 2005 by PlatoHagel

It seems I am caught in strange world where topological functions are happening and if such tubes could contract and then expand then what energy amplitudes on tree models would say the string should have this much energy, and then … Continue reading →

Posted in Concepts, Dimension, geometries, Omega, Veneziano | Tagged , , , , | Leave a comment

HIgher Dimensions Without the Geometry?

Posted on February 13, 2005 by PlatoHagel

In Illusions and Miracles I became concerned with what the mind’s capabilties which could encounter fifth dimensional views. That such examples were needed, and found in relation to Thomas Banchoff. Having understood the early development from Euclidean perspective, our furthered … Continue reading →

Posted in Complexity, Curvature Parameters, geometries, Non Euclidean, Omega, Phase Transitions, String Theory, Symmetry, Symmetry Breaking, Thomas Banchoff, When is a pipe a pipe? | Tagged , , , , , , , , , , | Leave a comment

Non Euclidean Geometry and the Universe

Posted on November 28, 2004 by PlatoHagel

With Critical density ( Omega ), matter distinctions become apparent, when looking at the computerized model of Andrey Kravtsov. Georg Friedrich Bernhard Riemann 1826 – 1866 Riemannian Geometry, also known as elliptical geometry, is the geometry of the surface of … Continue reading →

Posted in astronomy, Cosmology, Curvature Parameters, Einstein, Gauss, geometries, Gravity, M Theory, Non Euclidean, Omega, Quantum Gravity, Riemann Hypothesis, String Theory | Tagged , , , , , , , , , , , , | Leave a comment