The Witt Recursive Field Model (WRFM): A Dual-Operator Architecture with 3-6-9 State Dynamics — Model Master v2.1

Version 2.1 of the Witt Recursive Field Model (WRFM) presents the canonical model architecture and supersedes earlier WRFM working drafts and v2.0 wherever they conflict with this master. WRFM separates (i) septenary internal recursion S₇(N) = 7N, (ii) dyadic field enclosure E₂(N) = 2N at the source-aligned 343 node, and (iii) the recursive state grammar 3ₙ → 6ₙ → 9ₙ → 3ₙ₊₁, defined as Differentiation → Resonance → Integration → Renewed Difference. This version restores the numerical provenance of the 3-6-9 signature. WRFM identifies a recurring 3-6-9 digital-root pattern in the mathematically continued white-threshold sequence Wₙ = F₇ₙ, derived from the documented seven-step Explorer/Miranon structure. The arithmetic recurrence is distinguished explicitly from the WRFM functional interpretation. No claim is made that Miranon explicitly formulated a 3-6-9 law. Version 2.1 also consolidates the relational interface architecture, operational criteria for resonance, integration and renewed difference, perspective and continuation architecture, and the model’s application layers. Source observations, arithmetic consequences, WRFM definitions, hypotheses, operational test criteria, and empirical claims are maintained as distinct epistemic categories. The Monroe Institute Explorer Series / Explorer 6 material is treated as the primary archival source for the historical structure used in the model. Open empirical hypotheses remain explicitly testable and are not presented as established empirical facts. This deposit is the new Zenodo version following Version 1.0, DOI: 10.5281/zenodo.22748502.

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Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-10-04
DOI
https://doi.org/10.5281/zenodo.23139785
Primary Topic
Advanced Mathematical Theories and Applications
Type
article
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article

The Witt Recursive Field Model (WRFM): A Dual-Operator Architecture with 3-6-9 State Dynamics — Model Master v2.1

Christian de Witt
Zenodo (CERN European Organization for Nuclear Research)
Advanced Mathematical Theories and Applications
article

The Witt Recursive Field Model (WRFM): A Dual-Operator Architecture with 3-6-9 State Dynamics — Model Master v2.1

Christian de Witt
article en

Abstract

Version 2.1 of the Witt Recursive Field Model (WRFM) presents the canonical model architecture and supersedes earlier WRFM working drafts and v2.0 wherever they conflict with this master. WRFM separates (i) septenary internal recursion S₇(N) = 7N, (ii) dyadic field enclosure E₂(N) = 2N at the source-aligned 343 node, and (iii) the recursive state grammar 3ₙ → 6ₙ → 9ₙ → 3ₙ₊₁, defined as Differentiation → Resonance → Integration → Renewed Difference. This version restores the numerical provenance of the 3-6-9 signature. WRFM identifies a recurring 3-6-9 digital-root pattern in the mathematically continued white-threshold sequence Wₙ = F₇ₙ, derived from the documented seven-step Explorer/Miranon structure. The arithmetic recurrence is distinguished explicitly from the WRFM functional interpretation. No claim is made that Miranon explicitly formulated a 3-6-9 law. Version 2.1 also consolidates the relational interface architecture, operational criteria for resonance, integration and renewed difference, perspective and continuation architecture, and the model’s application layers. Source observations, arithmetic consequences, WRFM definitions, hypotheses, operational test criteria, and empirical claims are maintained as distinct epistemic categories. The Monroe Institute Explorer Series / Explorer 6 material is treated as the primary archival source for the historical structure used in the model. Open empirical hypotheses remain explicitly testable and are not presented as established empirical facts. This deposit is the new Zenodo version following Version 1.0, DOI: 10.5281/zenodo.22748502.

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 9%
Advanced Mathematical Theories and Applications
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