Category Archives: Mathematics

Types of Blackholes

Posted on September 12, 2005 by PlatoHagel

Now the statement below is important from one perspective that is not to my mind explained very good. I mean, taken from the public views, how is it such a thing like the blackhole could exist, and what scientific validations … Continue reading →

Posted in Cosmology, deduction, LIGO, Mathematics, Quiver | Tagged , , , , | Leave a comment

Quantum Gravity: The Blackhole

Posted on September 7, 2005 by PlatoHagel

Drawing Plane and Coordinate Systems More information is given here in Wiki. There is no “distance” separating cosmological events, from the cubic centimeter in the corner of the room? I have to tell you why I see this, and what … Continue reading →

Posted in Brian Greene, Dimension, Earth, Einstein, Glast, Gravity, Hooft, LHC, Mathematics, Membrane, Particles, Pierre Auger, Quantum Gravity, Smolin, String Theory | Tagged , , , , , , , , , , , , , , | Leave a comment

Foundational Mathematics and Physics?

Posted on September 5, 2005 by PlatoHagel

I reproduce the post written below to Peter’s Quantum Gravity Commentary because that basis of determinations supported by John Baez, introduces a new line of thinking, that as a layman, forces me to think about mathematics and physics in their … Continue reading →

Posted in Dimension, General Relativity, geometries, Gravity, Landscape, Mathematics, Pierre Auger, Quantum Gravity, Sylvester Surfaces | Tagged , , , , , , , , | Leave a comment

UV Fixed Point

Posted on September 2, 2005 by PlatoHagel

Clifford draws our attention to further talks here in his post and directs us to what Jacque Distler has to say. I must say this is a refreshing look with Jacques contribution to further the layman point of view. Such … Continue reading →

Posted in Branes, geometries, Glast, Grace, Grace Satellite, Gravity, Landscape, Mathematics, Photon, Quantum Gravity, Thomas Banchoff, Time Variable Measure, WunderKammern | Tagged , , , , , , , , , , , , | Leave a comment

Bridging the chasm between mathematics and human culture

Posted on August 7, 2005 by PlatoHagel

Thanks to Peter Woit for these kinds of links. As a lay person, to see this idea exemplified by such gatherings, closes the great divide. It is wonderful in a way, when one can see where these mathematics are really … Continue reading →

Posted in Earth, Einstein, Foundation, General Relativity, Gravity, Landscape, Mathematics, Non Euclidean | Tagged , , , , , , , | Leave a comment

The Black Hole Final State

Posted on July 24, 2005 by PlatoHagel

Mathematics is not the rigid and rigidity-producing schema that the layman thinks it is; rather, in it we find ourselves at that meeting point of constraint and freedom that is the very essence of human nature. – Hermann Weyl It … Continue reading →

Posted in Brain, Compactification, Cosmic Strings, Dimension, Mathematics, Smolin, String Theory, Susskind, Symmetry, Thomas Banchoff | Tagged , , , , , , , , , , | Leave a comment

Anomalistic Features of Gold Fish and Ant World?

Posted on July 3, 2005 by PlatoHagel

I was reading Mark Trodden’s blog called, “Orange Quark” for reading, and he pointed out the following article. In Praise of Hard Questions, by Tom Siegfried Geometric basis underlying science? I see this tendency of many to the Halls of … Continue reading →

Posted in Analogies, Dimension, Einstein, Faraday, Gauss, General Relativity, Gravity, Mathematics, Memories, Sound, WunderKammern | Tagged , , , , , , , , , , | Leave a comment

Michael Faraday

Posted on June 13, 2005 by PlatoHagel

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 , , , , , , , | Leave a comment

Three Sphere

Posted on June 9, 2005 by PlatoHagel

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 →

Posted in Dimension, General Relativity, geometries, HENRI POINCARE, M Theory, Mathematics, Non Euclidean, Riemann Hypothesis, Topology | Tagged , , , , , , , , | Leave a comment

Music in Plato’s Academy

Posted on June 3, 2005 by PlatoHagel

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 , , , , , , , | Leave a comment