-
Notifications
You must be signed in to change notification settings - Fork 0
Study 12 Quantum Parallel Repetition Shear
Status: LAW FROZEN — 2026-08-22
Program: Conjecture Alignment · Shear Studies Index
Quantum parallel repetition asks: if Alice and Bob play a nonlocal game (G) in parallel (n) times, how fast does the winning probability decay? The standard proof uses continuous amplitudes and tensor products in (\mathbb{C}). UUM-8D replaces amplitudes with discrete vQbit transitions and Jordan-bonded win fractions — exact rationals.
Results: Study 12 Results · Corpus: Corpus
4 / 4 WIN. Float adversary 4 / 4 MISS.
| Piece | Instantiation |
|---|---|
| Forcing | Parallel repetition index (n) (integer rounds) |
| Clock | Round index (k=1\ldots n) |
| Track | CHSH payoff table; discrete product ((3/4)^n) |
| Raw archive | Integer win rule (a\oplus b=x\land y) on this corpus page |
| Adversary | Float millisecond proxy (751/1000) |
| Future events | New games registered before bounds are examined |
The classical CHSH ceiling is a finite strategy table. Multiplying that ceiling (n) times is the parallel-repetition law. A unit-norm discrete transition carries the same fraction. A continuous amplitude model that reports (0.751) never names the appointment.
| Falsifier | Effect |
|---|---|
| Discrete rate (>) ((3/4)^n) | Primary MISS |
| Float proxy equals the sealed fraction | Adversary no longer shears |
- ⚛️ QUANTUM-ALIVE — 24 courts LIVE
- The lattice holds
- Impact study — continuum dead
- Death of continuous shear
- Fourier Phantom — Anima FNO vs 11+12+13
- Stellar dynamo kill shot
- QCD: freedom is dilation
- Look in the UI (no visitor data)
- Explore the live courts
- MCP clients (public)
- Example app — entire court
- Math Court user guide
- Math Court on Glama
- Quantum algorithms inventory
- Glama connector
- Zero Float · Zero Shear
- UUM-8D vs IUT — WIN
- Readers’ guide
- White paper
- Program index
- Roadmap — what comes next
- Language-games study board
- Known discoveries — family ledger
- Discoveries by user
- Low-friction user flows
- How the IDE hologram works
- Known molecular discoveries
- Study 06 — Explosion Results
- Study 07 — Milky Way Results
- Study 11 — Ehrhart Volume
- Study 12 — Parallel Repetition
- Study 13 — Connes Rigidity
- Study 14 — Protein lattice
- Study 16 — Disease type
- Study 17 — Chemistry InChIKey
- Study 18 — Material STD
- Study 19 — Go First Dice
- Peer-review bundle
- Conjecture alignment
- Study 02 — Launch holes
- Study 02 — Regulatory alarm
- Build a study — Falcon
- Study 09 — Convective bond
- Study 20 — Rife frequency
- Study 21 — Stellar dynamo
- Study 22 — Ground state
- Study 23 — Spin glass
- Study 24 — N-representability
- Study 25 — Permanent