Dimensional Failure Law

The Dimensional Failure Law derives the share of collapses that fail: a collapse fails only when every actual dimension of its universe returns null, so P⦰ = 2^(−D). What a collapse carries to a child is its basin's data, returned to the Pre-Pulse Field, and the least a child needs is one dimension to begin from. For each actual dimension, a prime harmonic of the pulse rather than an etheric one, the returning data either carries it or holds its null, the two states of a pulse, equally weighted and independent. Our universe has four actual dimensions, so P⦰ = 1/16 = 0.0625, the ≈ 0.06 of the Reproductive Outcome Distribution, now derived; with viable 2/3 and the unstable rest split 2 : 1, all four outcome numbers match to their stated precision, though only the failure share is derived. The Zinf, with D = 2, loses one collapse in four. Formally, P⦰ = 2^(−D), where P⦰ [∅] is the probability that a collapse fails and D [∅] the number of actual dimensions: [∅] = [∅]. It connects to Reproductive Outcome Distribution, Prime Harmonic Dimensions, Data Matter Count with Failed Proto Wells and Dimension Count from the Dark Sector.

Category: Manuscript

Chapter: Chapter 3

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