Pulse Core Lexicon
Pulsecore Packing
Definition
Pulsecore Packing is how full of light the Pulsecore is: the share of the Bifold's record its data takes, η_∂ = 2N / χ_∂ before the Null Nova, when each bit and its null take a place, and η_∂′ = N / χ_∂ after it, when the data alone does. The data within moves at 𝒞→, so it is light; the Pulsecore starts nearly empty and fills as the square of its Rhythms, and at a packing of one every place holds a bit or its null and it is wholly consumed by light. That pressure is what the Null Nova releases, as space; the Pulsecore then dims to a packing of one half and fills again with data alone, all light a second time at the Data Nova. It connects to Null Nova Condition, Space Growth Law, Space Extent Law and Bifold Containment Law.
Mathematical Expression
From the book · Chapter 3 · Data Novas and Dimensional Evolution
η_∂ = 2N / χ_∂ [∅]
Dimensional analysis:
Where (from the book): 2 [∅], η_∂ [∅], η_∂′ [∅], N [1ᵇ], χ_∂ [1ᵇ]
[∅]
[∅] × [1ᵇ] ÷ [1ᵇ] = [1ᵇ] ÷ [1ᵇ] = [∅]
[∅] = [∅] ✓ Valid PulseCore Verified ✓
η_∂′ = N / χ_∂ [∅]
Dimensional analysis:
Where (from the book): 2 [∅], η_∂ [∅], η_∂′ [∅], N [1ᵇ], χ_∂ [1ᵇ]
[∅]
[1ᵇ] ÷ [1ᵇ] = [∅]
[∅] = [∅] ✓ Valid PulseCore Verified ✓
Before the Null Nova each bit and its null take a place; after it the data alone does. The Pulsecore is full, all light, when its packing reaches one: at the Null Nova, and again at the Data Nova.
Where:
- η_∂ [∅] – the Pulsecore's packing before the Null Nova, the share of the Bifold's record its data and their nulls take
- η_∂′ [∅] – its packing after the Null Nova, the share its data alone takes
- N [1ᵇ] – the data within, N = (2r)² Zinf bits after r Rhythms
- χ_∂ [1ᵇ] – the Bifold's holographic capacity
- 2 [∅] – a bit and its null
Technical Details
Category Law
Chapter Chapter 3
Importance
In the book #828 of 1,279 terms · used 1 time