Category Archives: lagrangian

Moore’s Law Endangered?

Posted on May 28, 2006 by PlatoHagel

Moore’s Law(wikipedia 28 May 2006) Moore’s law is the empirical observation that the complexity of integrated circuits, with respect to minimum component cost, doubles every 24 months[1]. Clifford, in writing the brief article of interest, he relays another article here … Continue reading →

Posted in Complexity, Entanglement, Gamma, Gravity, Hulse, lagrangian, Moore's Law, Oscillations, Particles, Photon, Quantum Gravity, Taylor, Time Travel | Tagged , , , , , , , , , , , , , | Leave a comment

Project Satellite Energy Exchange (SEE)

Posted on May 21, 2006 by PlatoHagel

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

On Gauss’s Day of Reckoning

Posted on April 15, 2006 by PlatoHagel

A famous story about the boy wonder of mathematics has taken on a life of its own –Brian Hayes Illustration by Theoni PappasIn a fanciful drawing done in the manner of a woodcut, the young Carl Friedrich Gauss receives instruction … Continue reading →

Posted in Blank Slate, Concepts, Creativity, Gauss, geometries, imagery, Ingenuity, lagrangian, Mathematics, Riemann Hypothesis, Sylvestor surfaces, WMAP | Tagged , , , , , , , , , , , | Leave a comment

Intuitively Balanced: Induction and Deduction

Posted on March 30, 2006 by PlatoHagel

A VIEW OF MATHEMATICS Alain CONNES Most mathematicians adopt a pragmatic attitude and see themselves as the explorers of this mathematical world” whose existence they don’t have any wish to question, and whose structure they uncover by a mixture of … Continue reading →

Posted in Aristotelean Arche, Brain, deduction, Earth, Foundation, Induction, Intuition, lagrangian, Mathematics, Satellites | Tagged , , , , , , , , , | Leave a comment

More on Dual Nature of Blackhole

Posted on February 21, 2006 by PlatoHagel

In some theories, microscopic black holes may be produced in particle collisions that occur when very-high-energy cosmic rays hit particles in our atmosphere. These mini-black-holes would decay into ordinary particles in a tiny fraction of a second and would be … Continue reading →

Posted in astrophysics, Black Holes, Collision, Cosmic Rays, Cosmic Strings, Cosmology, Einstein, Gauss, General Relativity, Higgs, lagrangian, LHC, M Theory, Microscopic Blackholes, Particles, Peter Steinberg, planck, Quarks, String Theory, Taylor | Tagged , , , , , , , , , , , , , , , , , , , | Leave a comment

Second of Five Lagrangian Equilibrium Points

Posted on December 14, 2005 by PlatoHagel

The more I thought about it, the more it made sense that one image we’re getting, is quite different(lensing) from the image that is behind the brane? The idea of brane collision from steinhardt and turok perspective, created this space … Continue reading →

Posted in Branes, Collision, dark energy, dark matter, Dirac, Earth, lagrangian, Photon, Satellites, Strange Matter, Sun, Time Travel | Tagged , , , , , , , , , , , | Leave a comment

Music of the Spheres

Posted on November 20, 2005 by PlatoHagel

Strange Geometriesby Helen Joyce Both spherical and hyperbolic geometries are examples of curved geometries, unlike Euclidean geometry, which is flat. In spherical geometry, the curvature is positive, in hyperbolic geometry, it is negative. I thought I should add the “ascoustic … Continue reading →

Posted in Chaldni, Genus Figures, geometries, Inverse Square Law, lagrangian, Music, Sound, Sylvestor surfaces | Tagged , , , , , , , | Leave a comment

Principal of Least Action

Posted on November 7, 2005 by PlatoHagel

Edwin F. Taylor The least-action principle is an assertion about the nature of motion that provides an alternative approach to mechanics completely independent of Newton’s laws. Not only does the least-action principle offer a means of formulating classical mechanics that … Continue reading →

Posted in General Relativity, lagrangian, Taylor | Tagged , , | Leave a comment

Special Lagrangian geometry

Posted on June 29, 2005 by PlatoHagel

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

A Sphere that is Not so Round

Posted on December 31, 2004 by PlatoHagel

Of course the most basic shape for me would be the sphere, but in our understanding of the earth and the images that we see of earth, our view is shattered by the first time we seen this enormous object, … Continue reading →

Posted in Climate, Earth, Einstein, Gauss, Grace, Grace Satellite, Gravity, lagrangian, Satellites, Space Weather, Sun | Tagged , , , , , , , , , , | Leave a comment