A Periodicity Rule for Redshift Quantization

Mathematics – Logic

Scientific paper

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Scientific paper

Redshift quantization periods are very accurately represented by the equation P = c2^{-{\frac{9D+T}{9}}}, where c is the speed of light, D is a positive integer, and T is an integer from 0 to 8. The T values distinguish nine `period doubling' sequences of the type often associated with turbulent decay in chaos theory. The ninth-root structure may imply an underlying 3-dimensional property for time. Periods are now specified with the same accuracy as c. Many redshift samples, and redshift variation patterns, fit the periodicity rule very closely when redshifts are referred to the Cosmic Background rest frame. The most prominent periods fall in the T = 0 doubling sequence which includes 146.38, 73.19, and 36.60 km s(-1) , values which match previous empirical determinations. Other common periods match segments of the T = 6 series. When phased together using the periodicity rule and a cosmological transformation Vcorr = 4c[ (1+z)^{{1}/{4}} - 1], redshifts concentrate at zero or simple basic fractions of absolute phase. Neither phase nor periods are arbitrary in this representation.

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