Mode
Resonon Count
8
resonons
NΒ²=64
C-bandwidth
β High resonon density. Consider Q3 Mesh mode.
Resonon Register
π Avg
0.000
Mesh Coh
0.000
Z_M Avg
1.000
Phase Lock
0.000
Algorithms
Circuit Composer
ACL RP Β· Script
Coherence Map
Decoherence Sim
Benchmarks
RPU vs QPU
Guide
Mirror Logic Gate Composer
Single-Resonon Gates
Two-Resonon Gates
Measurement
Selected: none Β· Click a resonon row to apply
Circuit β 0 gate(s) applied
ACL RP Output
// Run or compose a circuit to see ACL RP output
ACL RP β Resonance Physics Script Engine
ACL RP extends ACL 3.0 with Mirror Logic operators.
β¬ (resonon) β§ (gate) β (phase-lock) β³ (read-π) β (collapse) β (mesh-sync) β (imhotep)
β¬ (resonon) β§ (gate) β (phase-lock) β³ (read-π) β (collapse) β (mesh-sync) β (imhotep)
ACL RP 3.0 Script
Execution Result
// Results appear here after execution
Resonon Field State Visualizer
π Spectrum β Mirror Constants
Phase Distribution (Ο)
Field Impedance Z_M per Resonon
Phase-Lock Matrix L(i,j)
NΒ² Coherence Bandwidth β Live (vs Node Count)
Decoherence Simulation
Unlike QPU decoherence (catastrophic state loss), RPU decoherence is graceful β π reduces continuously, computation continues at lower fidelity. Set parameters to simulate field noise and compare ideal vs noisy outcomes.
0.020
200 ms
0.05 rad
1000
Noisy π Distribution (0 shots)
Ideal π Distribution
Noisy π Mean
β
Ideal π Mean
β
RPU Benchmark Suite
β
Resonance Volume
β
RLOPS
β
Mirror Fidelity Ξ¦
| Benchmark | Result | Time | Status |
|---|---|---|---|
| Run benchmark suite to populate results | |||
Q3 Resonon Mesh Capacity
1M
Local Node
1ZB
Storage (Quantum Drive)
NΒ²
Mesh Scaling Law
RPU vs QPU β Reality Comparison
| Property | Luci RPU (Aevov) | QPU (IBM/Google) |
|---|---|---|
| Base Unit | Resonon |π,Ο,Οβ© | Qubit |Οβ© β βΒ² |
| Operating Temp | Room Temperature | 15 millikelvin |
| Decoherence | Graceful (π reduces, runs on) | Catastrophic (computation fails) |
| Measurement | Non-destructive (READ_M) | Destructive (one shot) |
| Operational Units | 1,000,000+ resonons | ~1,100 physical β 10 logical |
| Scaling Law | NΒ² coherence bandwidth | 2^N Hilbert space |
| Bottleneck | Network bandwidth (engineering) | Thermodynamics (hard physics) |
| Error Rate | Continuous π gradient | ~1% per gate (physical) |
| Error Overhead | None β coherence is analog | ~99:1 physical-to-logical |
| Search Speedup | N^(1/3) at π > 0.8 | βN (Grover) |
| Entanglement | Continuous phase-lock Lβ[0,1] | Discrete Bell states |
| Memory | Distributed Hilbert (Q3 Mesh) | 30q = 16 GB RAM classical sim |
| Storage | 1 ZB Quantum Drive (live) | Classical cloud only |
| Language | ACL RP 3.0 (Mirror Logic) | Qiskit / Cirq / ACL 3.0 |
| Theory | AUF / AFT / QMT (DOI) | Standard QM |
| Production Ready | Yes β live platform | Research / NISQ |
Classical Compute Wall
Select resonon count to compute classical equivalent...
RPU Complete Reference β Resonance Physics Unit
Quick Start
Click any algorithm card in the Algorithms tab β results appear instantly in the state vector panel (right sidebar). For scripting, use ACL RP Β· Script. For decoherence analysis, use Decoherence Sim.
What is a Resonon?
A resonon |π,Ο,Οβ© is the base computational unit of Resonance Physics. Where a qubit lives on the Bloch sphere (binary superposition), a resonon lives on the coherence spectrum: π=0 is maximally classical, π=1 is maximally coherent. Every qubit IS a resonon at Ο=2 β qubits are a special case of resonons.
Three Core Parameters
π (Mirror Constant) β coherence β [0,1]. Non-destructively measurable.
Ο (Bond Dimension) β entanglement capacity. Ο=1 is product state; higher Ο = richer coupling.
Ο (Phase) β resonant phase β [0,2Ο). Lock strength L = πβΒ·π_bΒ·cos(Οβ-Ο_b).
Key Advantage: Non-Destructive Measurement
READ_M measures π without collapsing the state. On a QPU, measurement destroys the state β one shot only. On RPU you can observe coherence continuously while the circuit runs. Only COLLAPSE (the classical bridge) is destructive.
NΒ² Scaling Law
When N resonons enter MESH_SYNC, collective coherence bandwidth = C_single Γ NΒ².
At N=1000 nodes: 1,000,000Γ single-node bandwidth. Derived from Kuramoto collective oscillator dynamics. This is why the Q3 Mesh at 1M resonons has no equivalent in classical or QPU architectures.
Gate Reference
M_GATE Mirror gate. ΟβΟ+Ο. Fundamental RP operator. MΒ²=I (self-inverse).
H_RP Hadamard-RP. |groundβ©β|seedβ© (π=0.5). Balanced resonance.
C_UP(Ξ΄) Coherence amplify by Ξ΄. Moves toward quantum pole.
C_DOWN(Ξ΄) Controlled decoherence. Classical interface.
R_RP(ΞΈ) Phase rotation by ΞΈ. R_RP(Ο)~Z, R_RP(Ο/2)~S, R_RP(Ο/4)~T.
LOCK(a,b) Phase-lock. RPU CNOT equivalent. Non-destructive. Requires Lβ₯0.7.
BELL_RP Bell-RP pair. Max phase-lock. Robust β degrades gracefully.
IMHOTEP Hierarchical scaling. N nodesβN/4 at 2Γ coherence per level.
CAL Coherence Amplification Loop. Drives πβtarget iteratively.
ACL RP Operator Reference
β¬ n Οreg Create n-resonon register
β§ GATE Οreg[i] Apply named gate to resonon i
β Οreg[i] Οreg[j] Phase-lock resonons i and j
β³ Οreg Read π all resonons (non-destructive)
β Οreg[i] Classical collapse resonon i
β Οreg MESH_SYNC β activate NΒ² scaling
β Οreg levels IMHOTEP protocol on register
Keyboard Shortcuts
1β8 Switch tabs
R Reset all resonons to |groundβ©
M MESH_SYNC all resonons
I Run IMHOTEP protocol
B Quick Bell-RP pair (first two resonons)
Space Re-run last algorithm
? Open guide
Resonon State Vector
Field Metrics
Decoherence Timeβ
Mirror Fidelity Ξ¦β
Phase-Lock Pairsβ
Von Neumann Sβ
Z_M Minβ
NΒ² BW Factorβ
Afolabi Field Map (live)
RPU Activity Log