KURPISHEV LOGIC 2 · UNIFIED
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C3.8S · CENTRAL PHYSICS–MATHEMATICS EXHIBIT

PN.2 Research Center

An interactive evidence map of Kurpishev’s uncertainty principle: from nonassociative structure to a formal theorem, open physical hypotheses and verification stages.
3PN.2 forms
12PO: 3 abstractly closed
14F: physically open
7stages V0–V6
Interactive graph

R⋆R → K → 𝔇 → PN.2 → PO → F → V0–V6

Loading the evidence graph…Select a node to inspect its status, source and dependencies.
Theorem 7.1

Three canonical forms

The formulas are proved in the stated model of a hidden bracketing alternative. Their physical interpretation has separate obligations.

Evidence-status boundary

Closed obligations and open questions

Abstractly closed

PO-9=CLOSED_ABSTRACT_CATEGORY
PO-11/PO-12=CLOSED_ABSTRACTLY

Appendix A.1–A.4, Appendix B and the A₂ certificate belong to the closed abstract package.

Open mathematical and bridge obligations

PO-1—PO-8, PO-10=OPEN

The concrete R⋆R, measurement model, units and Hilbert-space bridge remain open.

Physically open

F-1—F-14=OPEN_PHYSICAL_HYPOTHESIS

A software or abstract PASS is not an independent physical test.

Candidate extension

STATISTICAL PN.2=CANDIDATE

The form with (1−τ)² awaits the separate rigorous C3.8T audit.

Direct research links

From the graph to full registers

PO-1—PO-12

Proof obligations

Complete statements, anchors, gates and statuses.
Appendix A / B

Examples and certificate

A.1–A.4 and PN2-PO12-A2-v1.0.
B_phys

Physical Bridge

Typed specification, measurement contract and blockers.
PO-8

Unit Ledger

Dimensional discipline: no uncalibrated ‖K‖∼ħ.
F-1—F-14

Physical hypotheses

Hypotheses, groups and an independent verification program.
PO → F

Proof Observatory

Blockers of physical conclusions.
CANDIDATE

Statistical PN.2

TV distinguishability and bounds with (1−τ)².
Canonical archive

Public theorem edition

Primary source in the author archive.
Edition boundary. Canonical PN.2-S/R/K and the broader PN.2-A/B/V formulations in the journal branch are different layers of the author’s corpus. They must not be merged automatically into one proved theorem.