Authors: John Frederick Sweeney
The concept of the Clifford Clock, which demonstrates the relationships between real, complex, quarternions and octonions, has become established in math physics. Less well-known are the spaces in which the algebras dwell. Space consists of an infinite number of tiny invisible cubes. Under the rubric of the Clifford Clock, these spaces take on significance, since the spaces themselves take on periodic aspects, and are directly related to Supersymmetry and the Super Brauer group of Lie Algebras. In addition, the Clifford Clock of Complex Spaces bears relevance to octagonal cuspid newforms, which are related to the Riemann Zeta Function.
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[v1] 2013-07-20 20:40:42
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