Title:
G6_RELEASE/1.0: Frozen Conformance Surface for the Global Mathematical
Object Associated with Papers I-VI

Creator:
Matthew Alan Newman

ORCID:
0009-0007-5468-3125

Date:
2026-08-23

Resource type:
Software / Dataset / Other research output as permitted by the repository.
Prefer Software if only one primary category may be selected, because the
deposit contains executable conformance implementations together with data
and specifications.

Version:
1.0

License:
CC-BY-4.0

Description:
G6_RELEASE/1.0 is the frozen machine-readable and executable conformance
surface associated with Papers I-VI. It packages the typed global object
G_6 = (S_SRSD, A_Omega, D_quant, D_rat, H_ico, C_fin, C_cub; J_6),
together with exact specifications, canonical records, machine contracts,
hashing rules, evidence commitments, exact cubature data, finite replay
certificates, declared interfaces, provenance metadata, and independent
reference implementations.

The canonical NEWMAN_GLOBAL_OBJECT/1.0 conformance-record SHA-256 is
92187a21a7ad8ecef384eda3a654aaa49daf46a31422e168eb5871d218c949fa
and the associated evidence digest is
14fea940c9c117046b4bd5dd9c5c1774a9b1eb54b419897f92a3421d833c58e4.

A separate clean-room input archive is included so that an independent
implementer can reconstruct the required intermediate evidence and canonical
record without consulting the supplied Rust, Julia, Python, Java, or
TypeScript reference implementations.

Mathematical theorem validity rests on the proofs in the six source works;
it is not certified by this conformance system. Matching hashes establish
the specified certificate replay and runtime conformance only.

Keywords:
mathematical conformance
machine-readable mathematics
reproducible mathematics
exact arithmetic
independent reconstruction
SRSD
OMEGA NAUGHT
icosahedral cubature
canonical serialization
certificate replay
cross-language verification
SHA-256

Related works:
Paper I
Newman, M. (2026).
Newman's Quantized Omega Contraction Theorem.
https://doi.org/10.5281/zenodo.21830285

Paper II
Newman, M. (2026).
Ordered Euclidean Remainders for Exact Orbit Reconstruction and
Parameter Intervals in Rational Floor Maps.
https://doi.org/10.5281/zenodo.21843485

Paper III
Newman, M. (2026).
Scale-Resolved State Dynamics: Foundational Closure Specification
(Version 1.0).
https://doi.org/10.5281/zenodo.21927248

Paper IV
Newman, M. (2026).
Radial Icosahedral Sampling and Its First Harmonic Obstruction:
Exact degree-six activation and Euler-Maclaurin coefficients.
https://doi.org/10.5281/zenodo.22033917

Paper V
Newman, M. (2026).
OMEGA NAUGHT Omega_0.
https://doi.org/10.5281/zenodo.22048540

Paper VI
Newman, M. (2026).
Exact Positive Icosahedral Cubature on Fixed Radial Class-I Grids:
Quadratic-Field Interoperability, Exact Replay, and Typed Compatibility
with Papers I-V.
https://doi.org/10.5281/zenodo.22068873
