Visa Match — eu-ai-act-insurability × us-ai-executive-order

PRO-M iter-3 — cross-lattice visa-of-competence comparator. Two lattices, same canonical 12-axis backbone, comparable cell-by-cell.
YES
canonical fingerprint match
14
cells lit in both
30%
cell overlap ratio
82%
mass overlap ratio

Three-map deviation — Visa · Reality · Δ

Per the three-map architecture spec (three-map-deviation-architecture-2026-05-24): paint THREE separate lattices side by side. Visa = the rulebook (lattice A's lit cells). Reality = what was demonstrated (lattice B's lit cells). Δ = Reality − Visa, the audit object — pure deviation, zero semantic content of its own.

VISA — eu-ai-act-insurabilityA:A BOTHA:B eu-ai-act-insurability onlyA:C neitherA:A1 neitherA:A2 neitherA:A3 neitherA:B1 eu-ai-act-insurability onlyA:B2 eu-ai-act-insurability onlyA:B3 eu-ai-act-insurability onlyA:C1 BOTHA:C2 eu-ai-act-insurability onlyA:C3 neitherB:A eu-ai-act-insurability onlyB:B BOTHB:C eu-ai-act-insurability onlyB:A1 neitherB:A2 neitherB:A3 eu-ai-act-insurability onlyB:B1 neitherB:B2 neitherB:B3 neitherB:C1 neitherB:C2 neitherB:C3 eu-ai-act-insurability onlyC:A neitherC:B neitherC:C eu-ai-act-insurability onlyC:A1 neitherC:A2 neitherC:A3 neitherC:B1 neitherC:B2 neitherC:B3 neitherC:C1 us-ai-executive-order onlyC:C2 neitherC:C3 neitherA1:A neitherA1:B neitherA1:C neitherA1:A1 BOTHA1:A2 neitherA1:A3 neitherA1:B1 neitherA1:B2 neitherA1:B3 neitherA1:C1 us-ai-executive-order onlyA1:C2 neitherA1:C3 us-ai-executive-order onlyA2:A neitherA2:B neitherA2:C neitherA2:A1 neitherA2:A2 BOTHA2:A3 neitherA2:B1 neitherA2:B2 neitherA2:B3 neitherA2:C1 us-ai-executive-order onlyA2:C2 us-ai-executive-order onlyA2:C3 us-ai-executive-order onlyA3:A BOTHA3:B neitherA3:C neitherA3:A1 neitherA3:A2 neitherA3:A3 BOTHA3:B1 neitherA3:B2 neitherA3:B3 neitherA3:C1 BOTHA3:C2 neitherA3:C3 neitherB1:A neitherB1:B neitherB1:C neitherB1:A1 neitherB1:A2 neitherB1:A3 neitherB1:B1 us-ai-executive-order onlyB1:B2 neitherB1:B3 us-ai-executive-order onlyB1:C1 neitherB1:C2 neitherB1:C3 neitherB2:A neitherB2:B us-ai-executive-order onlyB2:C eu-ai-act-insurability onlyB2:A1 neitherB2:A2 neitherB2:A3 eu-ai-act-insurability onlyB2:B1 neitherB2:B2 BOTHB2:B3 BOTHB2:C1 neitherB2:C2 neitherB2:C3 eu-ai-act-insurability onlyB3:A us-ai-executive-order onlyB3:B eu-ai-act-insurability onlyB3:C neitherB3:A1 neitherB3:A2 neitherB3:A3 neitherB3:B1 neitherB3:B2 eu-ai-act-insurability onlyB3:B3 BOTHB3:C1 us-ai-executive-order onlyB3:C2 neitherB3:C3 eu-ai-act-insurability onlyC1:A neitherC1:B neitherC1:C neitherC1:A1 us-ai-executive-order onlyC1:A2 neitherC1:A3 neitherC1:B1 neitherC1:B2 neitherC1:B3 neitherC1:C1 BOTHC1:C2 neitherC1:C3 neitherC2:A us-ai-executive-order onlyC2:B us-ai-executive-order onlyC2:C neitherC2:A1 neitherC2:A2 neitherC2:A3 neitherC2:B1 neitherC2:B2 neitherC2:B3 neitherC2:C1 us-ai-executive-order onlyC2:C2 BOTHC2:C3 neitherC3:A neitherC3:B neitherC3:C eu-ai-act-insurability onlyC3:A1 us-ai-executive-order onlyC3:A2 neitherC3:A3 neitherC3:B1 neitherC3:B2 neitherC3:B3 neitherC3:C1 neitherC3:C2 BOTHC3:C3 neitherAABBCCA1A1A2A2A3A3B1B1B2B2B3B3C1C1C2C2C3C3
REALITY — us-ai-executive-orderA:A BOTHA:B eu-ai-act-insurability onlyA:C neitherA:A1 neitherA:A2 neitherA:A3 neitherA:B1 eu-ai-act-insurability onlyA:B2 eu-ai-act-insurability onlyA:B3 eu-ai-act-insurability onlyA:C1 BOTHA:C2 eu-ai-act-insurability onlyA:C3 neitherB:A eu-ai-act-insurability onlyB:B BOTHB:C eu-ai-act-insurability onlyB:A1 neitherB:A2 neitherB:A3 eu-ai-act-insurability onlyB:B1 neitherB:B2 neitherB:B3 neitherB:C1 neitherB:C2 neitherB:C3 eu-ai-act-insurability onlyC:A neitherC:B neitherC:C eu-ai-act-insurability onlyC:A1 neitherC:A2 neitherC:A3 neitherC:B1 neitherC:B2 neitherC:B3 neitherC:C1 us-ai-executive-order onlyC:C2 neitherC:C3 neitherA1:A neitherA1:B neitherA1:C neitherA1:A1 BOTHA1:A2 neitherA1:A3 neitherA1:B1 neitherA1:B2 neitherA1:B3 neitherA1:C1 us-ai-executive-order onlyA1:C2 neitherA1:C3 us-ai-executive-order onlyA2:A neitherA2:B neitherA2:C neitherA2:A1 neitherA2:A2 BOTHA2:A3 neitherA2:B1 neitherA2:B2 neitherA2:B3 neitherA2:C1 us-ai-executive-order onlyA2:C2 us-ai-executive-order onlyA2:C3 us-ai-executive-order onlyA3:A BOTHA3:B neitherA3:C neitherA3:A1 neitherA3:A2 neitherA3:A3 BOTHA3:B1 neitherA3:B2 neitherA3:B3 neitherA3:C1 BOTHA3:C2 neitherA3:C3 neitherB1:A neitherB1:B neitherB1:C neitherB1:A1 neitherB1:A2 neitherB1:A3 neitherB1:B1 us-ai-executive-order onlyB1:B2 neitherB1:B3 us-ai-executive-order onlyB1:C1 neitherB1:C2 neitherB1:C3 neitherB2:A neitherB2:B us-ai-executive-order onlyB2:C eu-ai-act-insurability onlyB2:A1 neitherB2:A2 neitherB2:A3 eu-ai-act-insurability onlyB2:B1 neitherB2:B2 BOTHB2:B3 BOTHB2:C1 neitherB2:C2 neitherB2:C3 eu-ai-act-insurability onlyB3:A us-ai-executive-order onlyB3:B eu-ai-act-insurability onlyB3:C neitherB3:A1 neitherB3:A2 neitherB3:A3 neitherB3:B1 neitherB3:B2 eu-ai-act-insurability onlyB3:B3 BOTHB3:C1 us-ai-executive-order onlyB3:C2 neitherB3:C3 eu-ai-act-insurability onlyC1:A neitherC1:B neitherC1:C neitherC1:A1 us-ai-executive-order onlyC1:A2 neitherC1:A3 neitherC1:B1 neitherC1:B2 neitherC1:B3 neitherC1:C1 BOTHC1:C2 neitherC1:C3 neitherC2:A us-ai-executive-order onlyC2:B us-ai-executive-order onlyC2:C neitherC2:A1 neitherC2:A2 neitherC2:A3 neitherC2:B1 neitherC2:B2 neitherC2:B3 neitherC2:C1 us-ai-executive-order onlyC2:C2 BOTHC2:C3 neitherC3:A neitherC3:B neitherC3:C eu-ai-act-insurability onlyC3:A1 us-ai-executive-order onlyC3:A2 neitherC3:A3 neitherC3:B1 neitherC3:B2 neitherC3:B3 neitherC3:C1 neitherC3:C2 BOTHC3:C3 neitherAABBCCA1A1A2A2A3A3B1B1B2B2B3B3C1C1C2C2C3C3
Δ — Reality − VisaA:A BOTHA:B eu-ai-act-insurability onlyA:C neitherA:A1 neitherA:A2 neitherA:A3 neitherA:B1 eu-ai-act-insurability onlyA:B2 eu-ai-act-insurability onlyA:B3 eu-ai-act-insurability onlyA:C1 BOTHA:C2 eu-ai-act-insurability onlyA:C3 neitherB:A eu-ai-act-insurability onlyB:B BOTHB:C eu-ai-act-insurability onlyB:A1 neitherB:A2 neitherB:A3 eu-ai-act-insurability onlyB:B1 neitherB:B2 neitherB:B3 neitherB:C1 neitherB:C2 neitherB:C3 eu-ai-act-insurability onlyC:A neitherC:B neitherC:C eu-ai-act-insurability onlyC:A1 neitherC:A2 neitherC:A3 neitherC:B1 neitherC:B2 neitherC:B3 neitherC:C1 us-ai-executive-order onlyC:C2 neitherC:C3 neitherA1:A neitherA1:B neitherA1:C neitherA1:A1 BOTHA1:A2 neitherA1:A3 neitherA1:B1 neitherA1:B2 neitherA1:B3 neitherA1:C1 us-ai-executive-order onlyA1:C2 neitherA1:C3 us-ai-executive-order onlyA2:A neitherA2:B neitherA2:C neitherA2:A1 neitherA2:A2 BOTHA2:A3 neitherA2:B1 neitherA2:B2 neitherA2:B3 neitherA2:C1 us-ai-executive-order onlyA2:C2 us-ai-executive-order onlyA2:C3 us-ai-executive-order onlyA3:A BOTHA3:B neitherA3:C neitherA3:A1 neitherA3:A2 neitherA3:A3 BOTHA3:B1 neitherA3:B2 neitherA3:B3 neitherA3:C1 BOTHA3:C2 neitherA3:C3 neitherB1:A neitherB1:B neitherB1:C neitherB1:A1 neitherB1:A2 neitherB1:A3 neitherB1:B1 us-ai-executive-order onlyB1:B2 neitherB1:B3 us-ai-executive-order onlyB1:C1 neitherB1:C2 neitherB1:C3 neitherB2:A neitherB2:B us-ai-executive-order onlyB2:C eu-ai-act-insurability onlyB2:A1 neitherB2:A2 neitherB2:A3 eu-ai-act-insurability onlyB2:B1 neitherB2:B2 BOTHB2:B3 BOTHB2:C1 neitherB2:C2 neitherB2:C3 eu-ai-act-insurability onlyB3:A us-ai-executive-order onlyB3:B eu-ai-act-insurability onlyB3:C neitherB3:A1 neitherB3:A2 neitherB3:A3 neitherB3:B1 neitherB3:B2 eu-ai-act-insurability onlyB3:B3 BOTHB3:C1 us-ai-executive-order onlyB3:C2 neitherB3:C3 eu-ai-act-insurability onlyC1:A neitherC1:B neitherC1:C neitherC1:A1 us-ai-executive-order onlyC1:A2 neitherC1:A3 neitherC1:B1 neitherC1:B2 neitherC1:B3 neitherC1:C1 BOTHC1:C2 neitherC1:C3 neitherC2:A us-ai-executive-order onlyC2:B us-ai-executive-order onlyC2:C neitherC2:A1 neitherC2:A2 neitherC2:A3 neitherC2:B1 neitherC2:B2 neitherC2:B3 neitherC2:C1 us-ai-executive-order onlyC2:C2 BOTHC2:C3 neitherC3:A neitherC3:B neitherC3:C eu-ai-act-insurability onlyC3:A1 us-ai-executive-order onlyC3:A2 neitherC3:A3 neitherC3:B1 neitherC3:B2 neitherC3:B3 neitherC3:C1 neitherC3:C2 BOTHC3:C3 neitherAABBCCA1A1A2A2A3A3B1B1B2B2B3B3C1C1C2C2C3C3

The overlap grid — 12×12 lattice, two lit-cell patterns superimposed

A:A BOTHA:B A onlyA:C neitherA:A1 neitherA:A2 neitherA:A3 neitherA:B1 A onlyA:B2 A onlyA:B3 A onlyA:C1 BOTHA:C2 A onlyA:C3 neitherB:A A onlyB:B BOTHB:C A onlyB:A1 neitherB:A2 neitherB:A3 A onlyB:B1 neitherB:B2 neitherB:B3 neitherB:C1 neitherB:C2 neitherB:C3 A onlyC:A neitherC:B neitherC:C A onlyC:A1 neitherC:A2 neitherC:A3 neitherC:B1 neitherC:B2 neitherC:B3 neitherC:C1 B onlyC:C2 neitherC:C3 neitherA1:A neitherA1:B neitherA1:C neitherA1:A1 BOTHA1:A2 neitherA1:A3 neitherA1:B1 neitherA1:B2 neitherA1:B3 neitherA1:C1 B onlyA1:C2 neitherA1:C3 B onlyA2:A neitherA2:B neitherA2:C neitherA2:A1 neitherA2:A2 BOTHA2:A3 neitherA2:B1 neitherA2:B2 neitherA2:B3 neitherA2:C1 B onlyA2:C2 B onlyA2:C3 B onlyA3:A BOTHA3:B neitherA3:C neitherA3:A1 neitherA3:A2 neitherA3:A3 BOTHA3:B1 neitherA3:B2 neitherA3:B3 neitherA3:C1 BOTHA3:C2 neitherA3:C3 neitherB1:A neitherB1:B neitherB1:C neitherB1:A1 neitherB1:A2 neitherB1:A3 neitherB1:B1 B onlyB1:B2 neitherB1:B3 B onlyB1:C1 neitherB1:C2 neitherB1:C3 neitherB2:A neitherB2:B B onlyB2:C A onlyB2:A1 neitherB2:A2 neitherB2:A3 A onlyB2:B1 neitherB2:B2 BOTHB2:B3 BOTHB2:C1 neitherB2:C2 neitherB2:C3 A onlyB3:A B onlyB3:B A onlyB3:C neitherB3:A1 neitherB3:A2 neitherB3:A3 neitherB3:B1 neitherB3:B2 A onlyB3:B3 BOTHB3:C1 B onlyB3:C2 neitherB3:C3 A onlyC1:A neitherC1:B neitherC1:C neitherC1:A1 B onlyC1:A2 neitherC1:A3 neitherC1:B1 neitherC1:B2 neitherC1:B3 neitherC1:C1 BOTHC1:C2 neitherC1:C3 neitherC2:A B onlyC2:B B onlyC2:C neitherC2:A1 neitherC2:A2 neitherC2:A3 neitherC2:B1 neitherC2:B2 neitherC2:B3 neitherC2:C1 B onlyC2:C2 BOTHC2:C3 neitherC3:A neitherC3:B neitherC3:C A onlyC3:A1 B onlyC3:A2 neitherC3:A3 neitherC3:B1 neitherC3:B2 neitherC3:B3 neitherC3:C1 neitherC3:C2 BOTHC3:C3 neitherAABBCCA1A1A2A2A3A3B1B1B2B2B3B3C1C1C2C2C3C3
BOTH lit — perfect cell match (worker has, job needs)
eu-ai-act-insurability only — worker has, job doesn't need (extra competence)
us-ai-executive-order only — job needs, worker doesn't have (missing competence)
neither — outside both patterns
Canonical fingerprint: f54f4d0c6022eb41e7fde73989241e37

Both lattices hash to the same fingerprint ⇒ same canonical axes at every depth ⇒ comparable by construction. No translation matrix; the cell coordinate IS the universal address.

Goldilocks curve — visa pass/fail at varying tolerance_radius

Treating eu-ai-act-insurability as worker, us-ai-executive-order as job (auto-derived: top-3 most-massive cells = hard, rest = soft). The soft_score is the mass-weighted overlap; visa = pass if (1 - soft_score) ≤ tolerance_radius.

tolerance_radiusvisasoft_scorereason
0.00 DENIED 0.889 soft tolerance exceeded
0.10 DENIED 0.889 soft tolerance exceeded
0.20 GRANTED 0.889 visa granted
0.30 GRANTED 0.889 visa granted
0.50 GRANTED 0.889 visa granted
Reading the curve: the issuer (job) sets the tolerance. Tighter thresholds (0.00, 0.10) demand near-perfect overlap on soft cells. Looser thresholds (0.30, 0.50) allow more competence gaps. The Goldilocks zone for this pair appears at tolerance ≈ 0.20 — visa flips from DENIED to GRANTED as the tolerance crosses the soft_score deficit (11.1%).

Mass shape

regioncellsaggregate mass (gz bytes)
BOTH1483,149
eu-ai-act-insurability only1713,831
us-ai-executive-order only164,381
total lit (union)47101,361
Generated: 2026-05-25T03-00-38 · Spec: docs/architecture/pmu-visa-of-competence.html · Source: src/app/pmu-simulator/visa-match.mjs · Re-run: node src/app/pmu-simulator/bridge-receive.mjs --visa-match --lattice-a <A.json> --lattice-b <B.json> --out <out.html>