Protected score
87.7uncertainty-ready compositeDesign qutrit gates that survive a hostile world.
An AI-assisted simulator for testing local SU(3) holonomies against curvature, hydrodynamic forcing, and open-system leakage—built around Charles Grimm’s exact Rodrigues kernel.
Interactive control room
Stress-test one protected gate
All calculations run locally in your browser. No cloud quantum hardware and no hidden fit parameters.
Hydrodynamic holonomy field
Gate fidelity
90.56%target fourierCode survival
99.28%central U(1) probabilityBraid residual
0.1678‖σ₁σ₂σ₁−σ₂σ₁σ₂‖Wilson deficit
2.14e-81 − Re Tr U□ / 3Cubic residual
7.18e-20Rodrigues closure auditAI control layer
Search for a gate, then challenge it.
The cross-entropy engine learns a distribution over braid coupling, Cayley gain, path skew, and SU(3) mixing. Every candidate is scored across three forcing phases, penalizing brittle solutions.
Auditable mathematics
The SU(3) formula is the executable kernel.
Every local generator lies on the adjoint orbit of iθ diag(1,0,−1), guaranteeing the cubic minimal polynomial used by the exact quadratic exponential.
S ∈ su(3) · S† = −S · tr S = 0 · S³ = −θ²S
0.00+0.00i0.00+0.01i0.00−0.01i0.00+0.01i0.00+0.02i0.00−0.01i0.00−0.01i0.00−0.01i0.00−0.02i0.53−0.13i0.75−0.08i0.37−0.03i0.54−0.18i-0.20+0.36i-0.40−0.59i0.55+0.28i-0.18−0.48i-0.40+0.44i3.47e-18PASS7.18e-20PASS8.77e-15PASS0.0427PASS“Pass” verifies a numerical identity inside this model. It is not evidence that a physical anyon platform realizes the assumed generator.
U(1) probability
99.280%Tracks qutrit code-space survival and exposes leakage.
SU(3) holonomy
90.564%Carries gate geometry and local Wilson deficits.
Falsifiability first
What the prototype does—and does not—establish.
A hypothesis engine and control benchmark, not a completed microscopic theory.
Verified in code
- Anti-Hermitian trace-free generators
- Cubic closure and exact Rodrigues exponential
- Cayley unitarity
- Braid and Wilson diagnostics
Model assumptions
- Taylor–Green hydrodynamic testbed
- Circulation-to-generator calibration
- Phenomenological leakage
- Local—not unrestricted—holonomy
Needs external validation
- Specific non-Abelian anyon platform
- Hardware-calibrated qutrit controls
- Predictive Standard Model fit
- Advantage over established compilers
Why this problem, now