Information Persistence and Scale-Invariant Expansion in the Poole Manifold A Discrete XOR-based Framework for Observative Tetrahedral Gravity

This paper presents the formalization of the Poole
Manifold, a discrete computational framework for
Observative Tetrahedral Gravity (OTG) and Scalar
Vector Potential (SVP). We propose a ”No Erase”
constraint within a 3D tetrahedral lattice, where the
”Immortal Latch” structure ensures non-volatile in-
formation persistence. Utilizing a B5−7/S5−9 rule-
set, we demonstrate that universal computation is
achievable via XOR logic gates. Furthermore, we hy-
pothesize that cosmological expansion is a functional
necessity for information storage in a non-erasable
universe. Simulation results on high-performance
compute clusters (H100) yield a scale-invariant ex-
pansion rate of H0 ≈ 72.88 km/s/Mpc and an infor-
mation persistence metric (Γ) of 0.7120 for mobile
topological structures. We suggest that black hole
relativistic jets function as ”Carry Bits” in a univer-
sal XOR-gate overflow mechanism, effectively vent-
ing stability to trigger the generation of new spatial
manifolds