Category Archives: Non Euclidean

Parallel lines to spherical and hyperbolic functions

Like different musical instruments, different types of stars produce different types of sound waves. Small stars produce a sound with a higher pitch than bigger stars, just like the ‘piccolo’ produces a higher sound than the cello Did one ever … Continue reading

Posted in General Relativity, geometries, Gravity, LIGO, M Theory, Non Euclidean, Nothing, Oscillations, Perfect Fluid, Quantum Gravity, Ramanujan, Sound | Tagged , , , , , , , , , , , , | Leave a comment

Resonance: Brownian Motion

Now before I go into this I am thinking also if how “weathered effects and chaos” would have allowed quantum probability valuations (let’s say spintronic idealization to channel) to have been curtailed to a Professor crossing the room. Brane orientation … Continue reading

Posted in Bubbles, Chaldni, Earth, Gauss, geometries, Grace, Grace Satellite, Landscape, Non Euclidean, Summing over Histories, Sun, Time Variable Measure, WunderKammern | Tagged , , , , , , , , , , , , | Leave a comment

Art and Science

This is going to be quite the blog entry because as little a response might have been from Clifford’s links to artistic imagery and it’s relation to science. I definitely have more to say. So being short of time, the … Continue reading

Posted in Art, Branes, Colour of Gravity, Curvature Parameters, Dimension, Einstein, Gauss, geometries, Graviton, Gravity, Heisenberg, HENRI POINCARE, Inverse Square Law, Non Euclidean, Polytopes | Tagged , , , , , , , , , , , , , , | Leave a comment

Point–> Line–>Plane <—> Point<– String<– Brane

Under the heading of Klein`s Ordering of the Geometries : A theorem which is valid for a geometry in this sequence is automatically valid for the ones that follow. The theorems of projective geometry are automatically valid theorems of Euclidean … Continue reading

Posted in Brain, Dimension, geometries, Kaluza, Klein, Lisa Randall, Neurons, Non Euclidean, Particles, Projective Geometry, String Theory, Thomas Banchoff | Tagged , , , , , , , , , , , | 11 Comments

On the Hypothese at the foundations of Geometry

I am trying to make my case on the greatest physics paper over at Cosmic Variance. One notices the slight misinterpretation I assigned, “geometical propensity to physics” that the case is more then just physi,s but the limmerack added envisioned, … Continue reading

Posted in Einstein, Gauss, General Relativity, geometries, Giovanni Girolamo Saccheri, M Theory, Non Euclidean | Tagged , , , , , , | Leave a comment

Bridging the chasm between mathematics and human culture

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

Dealing With a 5d World

A black hole is an object so massive that even light cannot escape from it. This requires the idea of a gravitational mass for a photon, which then allows the calculation of an escape energy for an object of that … Continue reading

Posted in Dimension, Einstein, Entropy, geometries, Gravity, Non Euclidean, Particles, Photon, planck, Quantum Gravity, Stephen Hawking | Tagged , , , , , , , , , , | 7 Comments

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

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

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 , , , , , , , | Leave a comment