What question did this study set out to answer?

The study aims to reconstruct orbital periods using bulk scales by verifying a new effective hypothesis.

June 1, 2026Open Access

NT26: Parametric Reconstruction of from Bulk Scales — Working Hypothesis

Key Points

The study aims to reconstruct orbital periods using bulk scales by verifying a new effective hypothesis.
Introduces effective hypothesis H26 for reconstruction of orbital period based on frequency formula from NT22.
Analyzes two independent methods: algebraic reconstruction using NT25 and order expansion method as per NT26.
Research indicates that the proposed combination aligns with the inverse-Gyr-squared scale, resolving the 33% constraint from NT25.
Estimates of orbital period reconstruction yield uncertainties linked to the warp-factor suppression.

Abstract

orbital period Gyr can be reconstructed from bulk scales using the frequency formula of NT22 (). The exercise is not a first-principles derivation: it introduces a single effective hypothesis H26 that the combination is of order the inverse-Gyr-squared scale, consistent with NT23. The reconstruction gives Gyr with – uncertainties from the warp-factor suppression . The note establishes that the 33% constraint from NT25 is resolved by two independent routes — algebraic (NT25, Hypothesis B) and order expansion (NT26) — both giving . Includes the epistemic status table of 22 principal COCM claims (pre-DR3 fixation). Status: Working hypothesis.

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