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April 23, 20260 citationsOpen Access

The Confinement Boundary: Where Integers Become Matter

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GHGeoffrey Howland

Key Points

  • The aim is to derive values from integer fractions in physics and compare them to experimental measurements.
  • Utilized exact arithmetic for deriving values from gauge group integers.
  • Applied automated comparison techniques with published experimental measurements.
  • Documented all derived values, including failures and successes.
  • Derived values were systematically compared to experimental data and documented.
  • Failures in derived values were noted and published alongside successful comparisons.
  • Results contribute to the ongoing exploration of integer fraction physics across multiple domains.

Abstract

The Confinement Boundary: Where Integers Become Matter This paper is part of the HOWL research archive—a collection of physics papers exploring integer fraction derivations across multiple domains using exact arithmetic and automated comparison. Falsification Criteria All papers in this archive are subject to falsification through direct comparison to published experimental measurements. Each derived value is tested against independent data with explicit PASS/FAIL criteria. Any derived value that fails its comparison is documented and published alongside the successes. Research Context This archive documents an ongoing research program in integer fraction physics. The methodology is: derive values from gauge group integers using exact fraction arithmetic, compare to published measurements, and document all results including failures. The archive spans multiple physics domains connected through the soliton boundary framework described in the constituent papers. Package Contents manuscript.md: The complete derivation and supporting analysis. README.md: Navigation, dependencies, and citation (Registry: HOWL-PHYS-45-2026). Dependencies: HOWL-PHYS-41-2026, HOWL-PHYS-42-2026, HOWL-PHYS-43-2026, HOWL-PHYS-44-2026 Motto: Derive. Compare. Publish.Status: Complete

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Cite This Study

Geoffrey Howland (2026) studied this question.

synapsesocial.com/papers/69e9ba2a85696592c86ec802https://doi.org/10.5281/zenodo.19673867
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