Current reading edition · 2026-05
Metricity as Licensed Description
The L-Metric Boundary and the Realized Physical Interior
Amos Jay Maley · 45 pages
Distinguishes weak formal/model/calculational interpretation from strong physical interpretation, defines the local L-metric projection, and gives conditional licensing for physical metric description.
About this paper and citation
- Imports
- Names Kernel, Structure, AMetric and ATS companions without edition-identifying hashes/dates. Its AMetric exclusion package is a premise of conditional licensing; new September editions must not be silently assigned as the May paper’s imports.
- Supplies downstream
- Supplies the distinction between a metric expression and warranted physical relata, records, calibration and interpretation; it offers a licensing branch, rather than an additional premise in the fixed-domain decomposition spine.
- Scope and limits
- Definitions 2.7-2.11 permit weak formal interpretation before physical standing. Corollary 6.3 says licensing does not generate metric structure, standing or ontology. The projection order is a dependency order, not a temporal sequence, and no globally unique metric interface is claimed.
Optional source references - these jump to sections and theorems in this same PDF.
- Definitions 2.7-2.12 · PDF pp. 8–9
- Section 5 / Definition 5.2 · PDF pp. 15
- Theorem 6.2 / Corollary 6.3 · PDF pp. 16–17
- References 1, 2, 4, 5 · PDF pp. 43
Amos Jay Maley. Metricity as Licensed Description: The L-Metric Boundary and the Realized Physical Interior. May 2026 manuscript, 2026-05. SHA256 6d73b71c267ea80973994c18c669b338338280887b5a358396e8e05cb7a2801e. DOI: 10.5281/zenodo.20338475.
Manuscript cover date: 2026-05. Publisher release date: 2026-05-22.
SHA256 6d73b71c267ea80973994c18c669b338338280887b5a358396e8e05cb7a2801e
Work record (all versions) · Edition metadata · Reading aid as Markdown
The PDF matches the exact publisher release. A complete manuscript HTML conversion has not been verified. A newer reading edition does not replace the exact edition cited by a downstream theorem.