Dilation Through the Outward Expansion

Dilation Through the Outward Expansion is the growth of a universe through its life: the information around its pulse grows from its own size at birth to the next level's size, 2f, exactly when its outward expansion ends, while the pulse itself never changes size. A universe does not double at its birth and does not double at a jump. It is at its own size when it is born, one and a half times it halfway through its outward expansion, and 2f times it at the rupture, where 2f is the growth of one level from the Pulse Diameter law PD(n+1) = 2f · PD(n). The pulse at its center, the singularity that was the whole of it before the nova, is not shrinking: the Pulse Diameter is a constant of the level. It recedes only relative to the information that gathers around it, which is why the singularity of a mature universe is negligible next to the universe it made. The linear form is the simplest reading of the Pulse Diameter law between levels and is the one adopted. Formally, I(n) / I(0) = 1 + (2f − 1) · n / 2^L with PD(L) = Z × 2^L × f^L constant, where I(n) is the extent of information around the pulse at the universe's own pulse n, relative to the pulse [∅], 2f the growth of one level [∅], n / 2^L how far the universe is toward the End of its Outward Expansion [∅], and PD(L) the Pulse Diameter at level L [𝕃]: [∅] = [∅] + [∅] × [∅] = [∅]. It connects to Pulse Diameter, Compression Constant, Null Well Heritage Ratio, Rupture Rule, Universal Dissipation, Data Nova and Zinf Unit.