Defined geometry
A scalar segment-density field Ξ(r), a time factor D(r), a diagonal metric ansatz, explicit weak/strong branches, and an operational C² blend.
An inspectable public research portal for SSZ: geometry, observables, source code, test evidence, falsification criteria, conflicts, papers, and the unresolved interior problem.
SSZ is a scientifically serious, mathematically concrete and falsifiable strong-field research programme with extensive executed consistency checks and fixed-input comparisons against real astronomical data. It is not yet a complete fundamental theory of gravity, and the present evidence does not by itself establish a universally discriminating replacement for general relativity.
A scalar segment-density field Ξ(r), a time factor D(r), a diagonal metric ansatz, explicit weak/strong branches, and an operational C² blend.
Clock rates, redshift proxies, PPN limits, trajectories, lensing pipelines, and strong-field model comparisons are implemented in public code.
The tested static geometry provides a concrete base. A complete action, a globally specified interior, a non-perturbative rotating solution and a derived gravitational-wave theory are the next major research layers.
Eight responsive visual and recursive modules connect parameters to geometry: conceptual φ levels, canonical radial scaling, weak-field lensing, null effective potential, an observational ICRS catalogue, Sagnac rotation, recursive closure and the P0 curvature divergence.
Move through r/rs and watch Ξ, D and s change together, with the active strong, transition or weak branch shown explicitly.
Change a lensing impact parameter, inspect the metric-derived null potential, and follow counter-propagating signals on a rotating loop. Then watch the return-time closure →
Every animation is labelled as canonical, reference, asymptotic or conceptual so that explanatory graphics never silently become evidence.
Counts are generated from the current local corpus. They are inventory counts, not claims of independent scientific confirmation.
The plot uses the P0 decay branch below 1.8 rs, a derivative-matched quintic Hermite C² bridge from 1.8 to 2.2 rs, and Ξ=rs/(2r) outside. The blue Schwarzschild curve is a reference, not an interpolation target.
Operative for r/rs<1.8. It gives Ξ(rs)≈0.801711847.
Values, slopes, and curvatures are matched at both endpoints. The original dashboard’s simplified cubic smoothstep has been corrected.
Operative for r/rs>2.2 and asymptotically flat.
Every output below is computed in the browser from the declared public formulas. No decorative or random values are used.
The mass sets the length scale. The normalized SSZ curves depend on x=r/rs.
ISCO: —
Shadow: —
Begin with segmentation, proper time, coordinate time, local light speed, and the difference between a model field and a physical mechanism.
Theory from A to Z →Trace a claim through formula, implementation, input, test, result, and commit-level repository evidence.
Test and provenance dashboard →Read what observations could reject SSZ and which calculations remain too incomplete for a decisive comparison.
Falsification and limitations →For the declared branch, Ξ(r_s)≈0.801711847 and D(r_s)≈0.555027709. This is directly calculable.
PPN β=γ=1 paths reproduce the corresponding standard weak-field formulas. This establishes compatibility of that implementation scope.
A globally regular inner solution, complete action, field equations, stability analysis, and rotating completion remain research tasks.
After all this groundwork, we genuinely welcome rigorous peer review: independent, substantive criticism of the formulas, code, data and conclusions is invited.
Software PASS means the implementation met its assertions. Data compatibility means a model was not rejected within a stated analysis. Empirical confirmation requires independent measurement, uncertainty control, and model comparison.
This page separates the declared definition, its computation or visualisation, the evidence supporting it, and the conclusions that remain outside its scope.
Start with the formula or control, identify its domain and inputs, then follow the linked implementation and evidence record.
A passing identity, numerical limit, plot or comparison supports only the stated relation under its recorded assumptions and provenance.
It is not automatically an independent experiment, a complete physical theory, or a proof beyond the explicit claim boundary.
The portal keeps current canonical locks above historical descriptions and keeps software verification separate from empirical confirmation.
Use the current P0, JIF or mathematical lock for the formula and domain shown on this page.
Read tests, convergence, reference compatibility, dataset-conditioned comparisons and independent replication as different evidence classes.
Every result retains its assumptions, limits and explicit non-claim so a visual or passing assertion is not over-promoted.