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A Synopsis of The Work“A Geometrical Model of the Universe, as Defined by Quantum Numbers, With the Quantification of Pi, Phi, e, and i” was drafted by William John Cox as a comprehensive description of the languages written and visually demonstrated in The Work, establishing him as the sole author of a universal, 16-base mathematical language to substitute as ASCII for the digital language of communication, allowing all existing computer operations access to a vastly simplified application of calculating positive numbers: 1,2,3,U, 4,5,6,N, 7,8,9,S, C,X,W,10.Each Positive One (+1) is composed of one billion “One Pluses” (1+), valued at 0.000000001, with each little eit (e-it) being further defined as a ratio reduction of the number e, commencing in base two (1+ = 7√e). The ratio increases by 7s (9) in succeeding two-square bases, including the UN base-100 (256) positive number matrix, in which the eit is calibrated at (1+ = UN√e.The UN quantum number system introduces the mirrored calculation of negative numbers using a representative WS (252)-base, four-place, negative number matrix based on the tiny counting number 0.010U, which when multiplied by WS, adds up to 0.WWW0–the fractional equivalent of Positive One. This itt (i-it), or “One Minus” (1-) is the foundational element of the Negative One (—1).In the series: .010U, .020N, .030S, .0U10, etc., each counter inherently contains three quantum numbers (e.g. .0101, .0102, .0103, .010U). These can serve as quantum, Qx, Qy, and Qz, for the identification of N (eight) individual (positive-negative-neutral) quantum possibilities for each number in the negative matrix, allowing N to the Nth to equal 1:000:000–the number of initial quantum elements in each Negative One (—1).Geometric squaring of the One Minus itt demonstrates its Uth power equates with the Negative one (—1); however (1-) can also be identified as the Nth successive square root of the Negative One, where the itt is calibrated as (1-) = QN√(—1).Thus, a Positive One (+1), less a One Plus (1+) eit, becomes a Negative One (—1), and the One Minus (1-) iit is quantified as the Nth successive quantum square root of Negative One (-1).
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- Title: The Work: A Geometrical Model of the Universe, as Defined by Quantum Numbers, With the Quantification of Pi, Phi, e, and i
- Author : William John Cox
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- Genre: Books,Science & Math,Mathematics
- Pages : * pages
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