Permanent Zenodo records for my Light Frame / Cadence work. Each entry links to its DOI landing page.
Datasets & Test Suites
LFCT Spine (Canonical)
- Light Frame Cadence Theory: Invariant Cadence and Finite Representability (LFCT Spine — frozen)
- Light Frame Cadence Theory: Mathematical Extension of Invariant Cadence and Finite Representability
LFIS — Light Frame Infrastructure Series
- LFIS–01: Derivation of the Cadence Law of Motion (S14) from Cadence Geometry
- LFIS–02: Cadence Triangle & Cadence Star Geometry — Derivational Form
- LFIS–03: Cadence Ledger, Drift Cancellation, and Sink Structure — Derivational Form
- LFIS–04: Cadence Frame Matching and Continuity Conditions — Derivational Form
- LFIS–05: Representability, Horizons, and Beyond-Phase Structure — Derivational Form
- LFIS–06: Boundary Dynamics — Curvature Flow, Edge Stability, and Transition Behavior
- LFIS–07: Drift–Sink System (S12–S13) and Cosmological Integration
- LFIS–08: Rotation Geometry and the Torsional Cadence Correction (S23)
- LFIS–09: Cadence Electrodynamics
- LFIS–10: Measurement Theory and the Optical Present
- LFIS–11: Cadence Geometry Concept Compendium
- LFIS–12: Formula Compendium: Volume 12
- LFIS–13: Multi-Ray Closure and Triangle Admissibility
- LFIS–14: Completion, Non-Closure, and Representational Rest
- LFIS–15: Symmetric Inward and Outward Representability Limits
- LFIS–16: Completeness of Representability Constraints
- LFIS–17: Canonical Concept Registry for Representability Closure
- LFIS–18: Canonical Mathematical Forms for Representability Constraints
- LFIS–19: Angular Burden and Dipole Matching Constraint
Reference Documents
- Foundations v1.0 — Light Frame Cadence Geometry (as of 2025-12-03)
- Cadence Overview v1.0 — Light Frame Cadence Geometry (as of 2025-12-03)
Standalone Papers
- Representational Drift and Apparent Cosmological Expansion: A Constraint-Based Account Under Finite Representability
- Galaxy Dynamics as Representational Closure: A Constraint-Based Account of Rotation Curves and Scaling Relations
- Black Hole Evaporation Without Global Time: A Representability-Based Account