What question did this study set out to answer?

The research aims to develop explicit combinatorial structures that align with traditional numerical motifs associated with the subtle body.

February 2, 2026Open Access

A Combinatorial Scaffold for Subtle-Body Enumerations: 7-Cube Logic Layer, K₃₈₀ Transport Mesh, and a Disciplined Ten-Count Residue

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Presents a combinatorial approach to model subtle body numerology, unifying Eastern and Western frameworks.

The research aims to develop explicit combinatorial structures that align with traditional numerical motifs associated with the subtle body.
Constructed a 7-dimensional hypercube as a binary state space representing configurations of seven gates.
Modeled the nadi count of 72,000 using a maximal-connectivity network based on complete graphs.
Calculated the minimum integer for n that minimizes the deviation from the nadi count, identifying n = 380 for optimal fit.
Introduced a reproducible 3D visualization method using VTK/Mayavi.
Defined a formal method for a topological residue associated with the K_380 transport mesh.
Identified a model that matches the traditional nadi count of 72,000 with an optimal count of 72,010.
Constructed a framework uniting Vedic (nadi) and Kabbalistic (sephirot) concepts in a single mathematical structure.
Developed a disciplined tagging budget for the K_380 transport construction, allowing for additional structures without altering the base mesh.

Jacob Kreuz (2026) studied this question.

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February 2, 2026Open Access

View Full Paper

Ask AI

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Authors

Presents a combinatorial approach to model subtle body numerology, unifying Eastern and Western frameworks.

The research aims to develop explicit combinatorial structures that align with traditional numerical motifs associated with the subtle body.
Constructed a 7-dimensional hypercube as a binary state space representing configurations of seven gates.
Modeled the nadi count of 72,000 using a maximal-connectivity network based on complete graphs.
Calculated the minimum integer for n that minimizes the deviation from the nadi count, identifying n = 380 for optimal fit.
Introduced a reproducible 3D visualization method using VTK/Mayavi.
Defined a formal method for a topological residue associated with the K_380 transport mesh.
Identified a model that matches the traditional nadi count of 72,000 with an optimal count of 72,010.
Constructed a framework uniting Vedic (nadi) and Kabbalistic (sephirot) concepts in a single mathematical structure.
Developed a disciplined tagging budget for the K_380 transport construction, allowing for additional structures without altering the base mesh.

Jacob Kreuz (2026) studied this question.

View Full Paper

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