Omnisyndetic Geometric Classification Audit Tables — Deterministic Register Scan — Version 1.8

Omnisyndetic geometric classification audit

From one single geometric shape, the whole classification is recovered. This page shows the live demonstration of everything purely within the browser, allowing you to see the full predictive model, how the 56 baryons that are currently PDG confirmed are actually recovered and already derived from the predetermined geometry set. The complete derivation of this geometry for this audit may be found within Volume II, and you can explore across the full website of works, other step-by-step derivations, and navigate around. A lot of effort has been put into making this fully transparent so that anyone can enter. And please feel free to hit inspect and look at the source code and see that nothing is being imported. This uses no intrinsic mass inputs. It is a single derivation of a symmetry-group-theoretic structure that is able to recover the entire system. And this is shown as a live audit proof that the geometry set passes and genuinely recovers these deep complex structures within a very simple system.

View tier

Samples per tier

System status Engine ready Deterministic mode

CCoherence window

C window— e min1 / 6 κ min1 / 36 κ max3 - 2√2

λλ scan support

λ min— λ max1.000000 rangeλ_min → 1 Global λ[√2 - 1, 1]

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λλ band key endpoints

λ₀1 / √2 arc midpoints7 tier scanQ = 0, 1, 2 samples—

SScan status

StatusReady Count— tier scanQ = 0, 1, 2 λ scan supportλ_min → 1

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SRows generated

Forward bands— Reverse rows— Deviation rows— Mean |Δ_mid|—

?Audit result

PASS

Within band— Failures— Verificationrow-by-row

Reproduction protocol deterministic sequence of 18 steps

1Declareconstants

2Coherencewindow

3Solvecharge angle

4Buildλ intervals

5Declarearc midpoints

6Assignsamples / tier

7Computesector map

8Oppositearc twins

9Formdual-arc seat

10Rejectfails / rules

11Scan tiers& samples

12Stitchmass bands

13Print forwardmass-band

14Reversecatalogue

15Read sectorfrom seat

16Deviationtables

17Failurerules

18Verification

Declared constants

e min1 / 6 κ min1 / 36 κ max3 - 2√2 λ[√2 - 1, 1] λ₀1 / √2 λ_max1

Coherence window (C)

00.250.500.751

C min0.842339 C max0.972604

Key equations

κ = a_dev² + r_dev² C = exp(-κ) D = v(1 - C) E_dir(λ) = 6 · IES · C / λ E_echo(λ) = Δ_div · α · (1 + D) · M0^(E) E_tot(λ) = E_dir(λ) + E_echo(λ)

R1 chargeR2 coherenceR3 arcsR4 dual seatR6 bandsR8 audit

Full rule key

Atlas of the classification board six-site return

Witness sites
six-site return Curvature ring
κ constant Arc twin
same-mass branch Band index
[L, U] Seat index
Q-sector label Q = 0, 1, 2 · λ support: λ_min → 1

Selected row inspector

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Name —

Seat —

Band — MeV

Δ_mid —

Recovered identity

Code—

Group—

Sector—

Flavour—

Contrast—

m*—

Intervals and bounds

Band min—

Band mid—

Band max—

λ supportλ_min → 1

Formula chain and rules

λ* = arg min |E_tot(λ,Q) - m*| m* ∈ [E_min,E_max]

Rules usedR1–R9

AForward mass-band table stitched bands

BReverse catalogue table from PDG inputs

CCatalogue deviation table audit

DPredictive continuation outside primary PDG audit · Ω_ccc⁺⁺ → [7,7]

CandidateO_ccc⁺⁺

Flavourccc

Q/e+2

Spin-parity3/2⁺

Recovered seat[7, 7]

Step vector(4, 4, 4)

λ support shownλ_min → 1

Mass window4711.62–4850.98 MeV

This row is kept separate from the reverse PDG catalogue: the 56-row audit uses confirmed in-scope states, while O_ccc⁺⁺ is the forward predictive continuation returned at seat [7,7]. In v1.5+ the forward scan retains the diagonal [7,7] row directly under global λ support.