The geometry of 2 pi: Finding the geometric location of 2 pi

THE PLAN The geometry of 2 pi: Finding the geometric location of 2 pi. Question: How big is the square of a two pi circle, the answer is in the proof. VM mathematics gives us a keen advantage of mapping space merely by looking at numbers and understanding where they reside in their spatial compartment. Approximation based numbers, like pi, create a tangled inaccurate mess for researchers mapping computational and real space. ***18 math proofs, (and four algorithms/pieces of code: zero CPU 99% energy efficient algorithmic hyper speed test) that INX’s JASON Moon, Thomas Visser, and Raven Bishop received on May 10, 2021 under non-disclosure. Standard mathematics is fundamentally constrained by an infinite continuum of irrational, non-repeating constants pi, sqrt 2, Golden Ratio, zeta(s) that introduce floating-point rounding decay and thermodynamic inefficiencies into both theoretical geometry and digital computing. Intra-Orthogonal Metric Geometry (IOMG), author Mindy Lee, completely replaces this infinite continuum with a fixed, deterministic system of five-digit terminal constants. By evaluating spatial geometry and number theory from the perspective of rigid, right-angled parent boundaries (squares) projecting inward, IOMG resolves the classical paradoxes of circle-squaring and ancient spatial text anomalies (e.g., 1 Kings 7:23). Crucially, when applied to number theory, IOMG uncovers an exact geometric mechanism that governs the distribution of prime numbers, yielding a direct, arithmetic Solution to the Riemann Hypothesis. Furthermore, by eliminating numerical truncation and bit-erasure, the IOMG algorithms enable a brand-new hardware paradigm: Zero-Dissipation, Resistance-Free Computing. These documents serve as the formal framework to establish strategic partnerships for the commercialization and publication of this unified solution.