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Numerical Information Object Theory NIOT-02 · Information probe calculus Neo.K (as signed)

Information Probe Calculus: Observation, Refinement, Composition, and Stopping Conditions for Numerical Information Objects

Defines a probe as a typed, partial observation operator in six kinds (extractive, derived, comparative, relational, spectral, bidirectional), with composition, cost, certificate, closure and stopping rules. The one lemma — adding a probe only refines the indistinguishability relation (∼_{P∪{P'}} ⊆ ∼_P) — is a one-line fact. 'Calculus' in the title is so far a name only: the differential, integral and curvature sections are one-line placeholders, and the 'probe category' is explicitly not developed here.

Adding a probe can only refine the indistinguishability relation. This is a one-line fact; the rest is a specification of terms and rules, with no new theorem. 'Calculus' outruns the content: the differential, integral and curvature sections are one-line placeholders. The paper carries its own list of non-claims.

Connections · Connections

This is a full-text translation of the Chinese source, which remains authoritative for its research claims. Translation is not independent mathematical verification and does not upgrade the original evidence level.

Editor's note: the source has one LaTeX defect near line 458 (an underscore inside \text{NOT_APPLICABLE}); that expression will show as raw source on this page. The file's bytes are unchanged.

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