On Symmetries of Finite Geometries
The isospectral set of the Dirac matrix D=d+d* consists of orthogonal Q for which Q* D Q is an equivalent Dirac matrix. It can serve as the symmetry of a finite geometry G. The symmetry is a subset of the orthogonal group or unitary group and isospectral Lax deformations produce commuting flows d/dt D=[B(g(D)),D] on this symmetry space.
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Symmetries, Quantum Geometry, and the Fundamental Interactions
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John C. Baez
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Denis V. Juriev
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Soon-Tae Hong
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Grid cell symmetry is shaped by environmental geometry
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