Tag Archives: geometries

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

No Royal Road to Geometry?

Posted on November 26, 2004 by PlatoHagel

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 , , , , , , , , , , , , | Leave a comment

A Quantum-Mechanical Discription of Gravity

Posted on November 17, 2004 by PlatoHagel

I do not know how much more generalized these views could have become from those who now look to what the physicists and theoreticians are doing in their questions for explaining the nature of the reality we are encountering. If … Continue reading →

Posted in Brian Greene, General Relativity, geometries, Glast, Gravity, Nothing, Quantum Gravity, String Theory | Tagged , , , , , , , | Leave a comment

New Non-geometrical Generalization of the Principles of CFT Found?

Posted on November 17, 2004 by PlatoHagel

There is always a certain expectancy, when it comes having formulated the theoretical work, that further developement along these lines presenst the opportunities for such things to exist. A new non-geometrical generalization of the principles of CFT will be found, … Continue reading →

Posted in Black Holes, Branes, geometries, M Theory, Quarks, String Theory, Supersymmetry | Tagged , , , , , , | Leave a comment

Tesseract

Posted on November 8, 2004 by PlatoHagel

In geometry, the tesseract, or hypercube, is a regular, convex polychoron with eight cubical cells. It can be thought of as a 4-dimensional analogue of the cube. Roughly speaking the tesseract is to the cube as the cube is to … Continue reading →

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Quantum Gravity Models

Posted on November 6, 2004 by PlatoHagel

PLato saids,”Look to the perfection of the heavens for truth,” while Aristotle saids “look around you at what is if you would know the truth” Quantum Gravity I guess we have a choice here? Between the models of what would … Continue reading →

Posted in geometries, Gravity, M Theory, Particles, Quantum Gravity, String Theory | Tagged , , , , , | Leave a comment

Cubist Revolt and the Fourth Dimension

Posted on November 1, 2004 by PlatoHagel

“Why must art be clinically “realistic?” This Cubist “revolt against perspective” seized the fourth dimension because it touched the third dimension from all possible perspectives. Simply put, Cubist art embraced the fourth dimension. Picasso’s paintings are a splendid example, showing … Continue reading →

Posted in Art, Dimension, geometries, Non Euclidean | Tagged , , , | Leave a comment