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Tag Archives: Mathematics
What Does It Mean For An Equation To Be Beautiful Or Elegant?
Dialogos of Eide
Nima ArkaniHamed Lectures
Nima ArkaniHamed on developments in Physics and future vision The Salam Lecture Series 2012, with a weeklong series of lectures by renowned theoretical physicist Nima ArkaniHamed. Giving his audience a panoramic view of 400 years of physics in his first … Continue reading
Questions on the History of Mathematics
Arthur MillerEinstein and Schrödinger never fully accepted the highly abstract nature of Heisenberg’s quantum mechanics, says Miller. They agreed with Galileo’s assertion that “the book of nature is written in mathematics”, but they also realized the power of using visual … Continue reading
Posted in Ashmolean Museum, Dimension, Donald Coxeter, E8, Mathematics
Tagged Ashmolean Museum, Dimension, Donald Coxeter, E8, Mathematics
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Presenting a New Theoretical Position
All our dreams can come true, if we have the courage to pursue them.Walt Disney Here’s the thing that I would caution such a quote, that any work can produce results, but, if we leave life unattended, the future is … Continue reading
Posted in M Theory, Mathematics, String Theory
Tagged M Theory, Mathematics, String Theory
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Clock Work Universe
Fig 1.4 A twodimensional coordinate system can be used to locate the position of any point in terms of its x and ycoordinates Figure 1.4 shows the twodimensional case, with a grid extending over part of the page. The grid … Continue reading
PLATO:Mathematician or Mystic ?
Mathematics, rightly viewed, possesses not only truth, but supreme beauty, a beauty cold and austere, like that of sculpture, without appeal to any part of our weaker nature, without the gorgeous trappings of painting or music, yet sublimely pure, and … Continue reading
Posted in Art, Chaldni, Concepts, geometries, imagery, Mathematics, Music, nodal, nodal Gauss Riemann, Plato, School of Athens
Tagged Art, Chaldni, Concepts, geometries, imagery, Mathematics, Music, nodal, nodal Gauss Riemann, Plato, School of Athens
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Mersenne Prime: One < the Power of two
It looks as though primes tend to concentrate in certain curves that swoop away to the northwest and southwest, like the curve marked by the blue arrow. (The numbers on that curve are of the form x(x+1) + 41, the … Continue reading
Posted in Computers, Cosmology, Curvature Parameters, Euclid, Euler, Imagery dimension, Mathematics, Powers of Ten, Ramanujan, Riemann Hypothesis
Tagged Computers, Cosmology, Curvature Parameters, Euclid, Euler, Imagery dimension, Mathematics, Powers of Ten, Ramanujan, Riemann Hypothesis
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Symmetries Can be Chaotically Complex
Imagine in an “action of a kind” you start off from one place. A photon travelling through a slit of Thomas Young’s, to get through “a world” to the other side. Sounds like some fairy tale doesn’t it? Yet, “the … Continue reading
Posted in Albrecht Durer, Art, Deep Play, Earth, Einstein, Geometrics, Gravity, latex rendering, Mathematics, Pascal, Photon, Quantum Gravity, Taylor, Thomas Young, Three Body Problem
Tagged Albrecht Durer, Art, Deep Play, Earth, Einstein, Geometrics, Gravity, latex rendering, Mathematics, Pascal, Photon, Quantum Gravity, Taylor, Thomas Young, Three Body Problem
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Against Symmetry
The term “symmetry” derives from the Greek words sun (meaning ‘with’ or ‘together’) and metron (‘measure’), yielding summetria, and originally indicated a relation of commensurability (such is the meaning codified in Euclid’s Elements for example). It quickly acquired a further, … Continue reading
Posted in Art, Condense Matter, Condensed Matter, Earth, Finiteness in String theory Landscape, General Relativity, Genus Figures, Gravity, Laughlin, Loop Quantum, M Theory, Mathematics, Quantum Gravity, Smolin, Steven Weinberg, Strange Matter, String Theory, Sun, Symmetry, Symmetry Breaking, Timaeus
Tagged Art, Condense Matter, Condensed Matter, Earth, Finiteness in String theory Landscape, General Relativity, Genus Figures, Gravity, Laughlin, Loop Quantum, M Theory, Mathematics, Quantum Gravity, Smolin, Steven Weinberg, Strange Matter, String Theory, Sun, Symmetry, Symmetry Breaking, Timaeus
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Visual Abstraction to Equations
Sylvester’s models lay hidden away for a long time, but recently the Mathematical Institute received a donation to rescue some of them. Four of these were carefully restored by Catherine Kimber of the Ashmolean Museum and now sit in an … Continue reading
Posted in Art, Ashmolean Museum, Brain, Cayley, Gauss, Holonomy, Imagery dimension, Mandelstam, Mathematics, Non Euclidean, Riemann Hypothesis, String Theory, WunderKammern
Tagged Art, Ashmolean Museum, Brain, Cayley, Gauss, Holonomy, Imagery dimension, Mandelstam, Mathematics, Non Euclidean, Riemann Hypothesis, String Theory, WunderKammern
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