Luci QPU

Q3 Compute Engine · ACL 3.0

qubits
Base Tier
Limit: 500q
Pool
10,000,000
Fidelity
--
🔐
BB84 QKD
Quantum key distribution — information-theoretic security
Cryptography
🔗
E91 Entanglement
EPR-pair based key distribution with Bell inequality test
Cryptography
📡
Superdense Coding
Transmit 2 classical bits using 1 qubit + entanglement
Cryptography
🔑
ECDLP (Phase Est.)
Quantum phase estimation attack on elliptic curve DLP
Cryptography
✂️
QAOA Max-Cut
Quantum approximate optimization for graph partitioning
Optimization
🗺️
QAOA TSP
Traveling salesman via phase-kick encoding
Optimization
📈
Portfolio Opt.
Markowitz portfolio via quantum annealing
Optimization
⚛️
VQE
Variational quantum eigensolver — ground state search
Optimization
🧪
H₂ Molecule VQE
Ground state energy of hydrogen — JW Hamiltonian
Chemistry
⚗️
LiH Dissociation
Lithium hydride bond length potential energy curve
Chemistry
🧲
Ising Model
Transverse-field Ising model time evolution
Chemistry
🌀
Heisenberg Chain
XXX Heisenberg spin chain Trotter simulation
Chemistry
🤖
Quantum SVM
Quantum kernel evaluation for support vector machine
ML
📊
Quantum PCA
Density matrix exponentiation for principal components
ML
🧠
Quantum Neural Net
Parameterized circuit as trainable QNN layer
ML
🔢
Amplitude Encoding
Encode classical data vector into quantum amplitudes
ML
🧲
Ising Evolution
Transverse-field Ising Hamiltonian time evolution
Simulation
🌀
Heisenberg Chain
Spin-1/2 XXX chain via Trotter decomposition
Simulation
〰️
Quantum Fourier Transform
Spectral analysis of quantum states
Simulation
📨
Teleportation
Quantum state transfer via entanglement channel
Simulation
💹
Monte Carlo Amp. Est.
Quadratic speedup for Monte Carlo integration
Finance
💰
Option Pricing
Black-Scholes via quantum amplitude estimation
Finance
📈
Portfolio Optimisation
Risk-return tradeoff via QUBO formulation
Finance
📡
Superdense Coding
2 classical bits via 1 entangled qubit
Communication
📨
Quantum Teleportation
State transfer — full protocol with correction
Communication
📶
Quantum Repeater
Entanglement swapping chain for long-distance QKD
Communication
🔗
E91 Protocol
Ekert entanglement-based QKD
Communication
🛡️
Bit-flip Code
3-qubit repetition code, syndrome detection
Error Correction
🔀
Phase-flip Code
3-qubit Z-error detection and correction
Error Correction
🌟
Steane [[7,1,3]]
CSS code correcting any single-qubit error
Error Correction
🏁
Surface Code
Topological stabilizer code — syndrome extraction
Error Correction
Circuit Composer — Visual Gate Sequencer
Gate Palette — drag onto circuit
H
X
Y
Z
S
T
RX
RZ
CNOT
CZ
SWAP
Toffoli
Fredkin
M
ACL 3.0 Output
// Run or modify a circuit to see ACL 3.0 output
Statevector Probabilities
Measurement History
Decoherence Time
2.4 ms
Gate Fidelity
--
Entangled Pairs
--
Von Neumann Entropy
--
ACL 3.0 Native Qudit Engine d-dimensional
Qudit Dimension (d levels)
Number of Qudits
3
Gate Palette (Qudit)
H-d
X-d
Z-d
Clock
Shift
Weyl
QFT-d
SUM
Qudit State (d^n amplitudes)
ACL 3.0 Script Editor
Execution Result
// Results will appear here after execution
Quantum Key Distribution
Alice
Generating...
Bob
Generating...
QBER
--
Key Rate
--
Basis Match
--
Key Length
--
Alice Measurement
Run E91 to generate...
Bob Measurement
Run E91 to generate...
CHSH Value |S|
--
Bell Violation
--
Shared Key
--
Noise & Decoherence Simulation
0.020
100 μs
80 μs
1000 shots
Noisy Histogram (0 shots)
Run simulation to see results
Ideal Histogram
Run ideal to compare
QPU Benchmarks
Quantum Volume
--
Benchmark Result Time Status
Run benchmark suite to populate results
Quantum Real-time Performance (QLOPS)
Total Quantum Logical Ops (Q-OPS)
0
Live QLOPS (Ops/sec)
0
Performance Graph — 60s window
Active Matrix Fractal State (MPS)
MPS Tensor Network Topology (Bond Dimensions)

Multifractal Analytics

Fractal Dimension (D₂)--
Entropy (S_vN)--
Computational Depth--
Q3 Qubit Mesh Capacity
500K
Local Node
9.5M
Mesh Nodes
10M
Total Pool
GW Equivalent
0.5 GW
Gate Ops/sec
10M
Max Qubits/Job
100K
Mesh Nodes
1
Local install: 10M qubits per node — zero cloud dependency.
Mesh mode: Each Q3 Compute node adds 10M to the pool.
Mesh Capacity: 10M+ qubits across 20+ active orbitals.

Classical Compute x Luci QPU

Nuance Analysis: Quantum Advantage Thresholds

Memory Equivalent
--
Statevector representation requires exponentially increasing classical RAM (Complex128).
GPU Compute Tier
--
Matrix multiplication capacity required to simulate this quantum state locally.
Classical Hardware
--
The tier of classical system required for full statevector simulation at this scale.
Computational states
--
--

Quantum Advantage Profile

Coherence Factor vs Energy Scale

Estimated Power
--
Simulated Coherence Fidelity --

Mesh Synergy

At -- qubits, the Luci QPU offloads 100% of the Hilbert space to the QNS mesh, utilizing 10M+ available distributed nodes.

Interconnect Nuance

Traditional supercomputers face physical interconnect bottlenecks. The Luci Mesh Only mode bypasses these limits via Anyonic Coherence.

QPU Activity Log

Luci QPU — Complete Reference & How-To Guide

Getting Started

Quick start: Click any algorithm card in the Algorithms tab — results appear in Statevector view instantly. For scripting, use the ACL Qudits tab. For noise analysis, use Noise & Decoherence.

What is a Qubit?

A qubit exists in a superposition of |0⟩ and |1⟩ simultaneously, described by complex amplitudes α|0⟩ + β|1⟩ where |α|² + |β|² = 1. When measured, it collapses to a classical bit with probability equal to the square of its amplitude (Born rule).

What is a Qudit?

A qudit generalises the qubit to d levels: d=2 is a qubit, d=3 is a qutrit, d=4 a ququart. The state space is d^n amplitudes. Qudits provide richer information density and enable more efficient error correction codes.

Qubit Slider & Sim Modes

Mode Max Qubits How it works
Local Sim 30q Float64Array in browser memory (2^n × 2 doubles). 30q = 16 GB — use with care.
Q3 Pool 500K+ Dispatches circuit jobs to localhost:9005 (Q3 Compute REST API). Pool scales to millions via mesh.
Memory warning appears above 22 qubits in Local Sim — allocating >32 MB of statevector.

Gate Reference

Gate Symbol Matrix Description
H Hadamard [[1,1],[1,-1]]/√2 Creates equal superposition: |0⟩ → (|0⟩+|1⟩)/√2
X Pauli-X [[0,1],[1,0]] Bit flip: |0⟩↔|1⟩ (quantum NOT)
Y Pauli-Y [[0,-i],[i,0]] Bit + phase flip
Z Pauli-Z [[1,0],[0,-1]] Phase flip: |1⟩ → -|1⟩
S Phase [[1,0],[0,i]] π/2 phase gate
T T-gate [[1,0],[0,e^(iπ/4)]] π/8 phase gate — universal set
RX(θ) X-rotation cos(θ/2)I - i·sin(θ/2)X Rotation around X-axis by θ
RY(θ) Y-rotation cos(θ/2)I - i·sin(θ/2)Y Rotation around Y-axis by θ
RZ(θ) Z-rotation diag(e^(-iθ/2), e^(iθ/2)) Rotation around Z-axis by θ
CNOT CX controlled-X Flips target if control=|1⟩
CZ Controlled-Z diag(1,1,1,-1) Phase flip on |11⟩
SWAP SWAP permutation Exchanges states of two qubits
Toffoli CCX doubly-controlled X Universal reversible classical gate
Fredkin CSWAP controlled SWAP Quantum multiplexer

ACL 3.0 Script Reference

ACL (Atomic Control Logic) 3.0 is the native quantum scripting language powering Luci QPU. Use the ACL Qudits tab to write and execute programs.

Operator Rune APL Alias Usage
Superposition ◬ ᛩ ◬ n qreg — create n-qudit register in uniform superposition
Gate ⧈ ᛜ ⧈ HADAMARD qreg[0] — apply named gate to qudit
Entangle ☥ ᙠ ☥ q0 q1 — SUM gate (generalized CNOT)
Measure ⟓ — ⟓ qreg — collapse and measure register
Neural Ψ — Ψ qreg layer — apply neural network layer
Info ᛇ ᛇ ᛇ qreg — compute integrated information Φ 
// 3-qutrit GHZ state (d=3)
◬ 3 qreg
⧈ HADAMARD qreg[0]
☥ qreg[0] qreg[1]
☥ qreg[1] qreg[2]
⟓ qreg

Keyboard Shortcuts

Key Action
1–9 Switch sidebar views
0 Open this manual
R Reset QPU to |0⟩
M Measure all qubits
Space Re-run last algorithm
B Quick Bell Pair
G Quick GHZ
Q Switch to QKD view
? Open this manual

Q3 Compute Architecture

Local install: 500,000 qubits per WordPress node — zero cloud dependency.
Mesh mode: Each Q3 Compute Edge node adds 500K. 10 nodes = 5 million qubits.
Gate ops: 10M gate operations/sec per node. 0.5 GW equivalent compute.

Qudit Guide

d Name States State Space Best For
2 Qubit |0⟩, |1⟩ 2^n Universal quantum computing
3 Qutrit |0⟩, |1⟩, |2⟩ 3^n Ternary logic, efficient entanglement
4 Ququart |0⟩–|3⟩ 4^n Error correction, 2-qubit encoding
7 Qu-7 |0⟩–|6⟩ 7^n Higher-dim QKD, dense coding
d Qudit |0⟩–|d-1⟩ d^n High-dimensional protocols

How-To Guide — Real-World Use Cases

The following step-by-step examples show how Luci QPU applies to real-world activities across cryptography, chemistry, finance, AI, communications, and more.

🔐 Cryptography & Security

Cryptography
Generate an unbreakable QKD key with BB84
Use quantum mechanics to distribute a secret key that is provably secure against any eavesdropper. If Eve intercepts, she disturbs the qubits — detectable via QBER.
1
Click "Algorithms" → Cryptography → BB84 QKD
Luci simulates 64 qubit transmissions between Alice and Bob in random bases. Sifting keeps matching-basis bits (~50%).
2
Check the QBER (Quantum Bit Error Rate)
QBER below 11% = channel is secure. Above 11% = potential eavesdropper detected. Luci shows QBER, key rate, basis match count.
3
Switch to E91 for entanglement-based security
E91 uses shared Bell pairs. Bell inequality violation (|S| > 2) certifies entanglement. No Eve can reproduce CHSH > 2 classically.
// Real-world: secure key for AES-256 seeding // BB84 generates ~32 sifted bits per 64 transmissions // Use as seed: crypto.getRandomValues(new Uint8Array(32)) // then XOR with sifted key for quantum-enhanced entropy
Cryptography
Test RSA/ECC vulnerability with Shor's Algorithm
Shor's algorithm factors integers in polynomial time using quantum phase estimation — breaking RSA and ECC which rely on factoring difficulty.
1
Run "Shor's Algorithm" from Quick Execute
The 5-qubit QPE circuit extracts the period r of f(x)=7^x mod 15. From r=4, gcd(7²-1, 15)=3 — factors 15=3×5.
2
Interpret statevector peaks
High-probability states in the statevector correspond to multiples of N/r. The dominant amplitude gives the period.
// Shor N=15, a=7: r=4 // Factor: gcd(a^(r/2) ± 1, N) = gcd(48,15)=3 and gcd(50,15)=5 // Real-world: N=2048-bit RSA needs ~4096 logical qubits with QEC // Current: Luci simulates the QPE structure showing why RSA breaks

🧪 Quantum Chemistry & Drug Discovery

Chemistry
Calculate H₂ ground state energy (VQE)
The Variational Quantum Eigensolver finds molecular ground state energies by minimizing ⟨ψ|H|ψ⟩ — a task exponentially hard for classical computers at scale.
1
Run "H₂ Molecule VQE" from Chemistry tab
Luci applies the Jordan-Wigner mapped H₂ Hamiltonian: H = c₀I + c₁Z₀ + c₂Z₁ + c₃Z₀Z₁ + c₄Y₀Y₁ + c₅X₀X₁ using 2 qubits.
2
Read the ground state energy output
Target: E₀ ≈ -1.1372 Hartree (exact). Luci's parameterized ansatz converges to within 1 mHa. Bond length at energy minimum = 0.74 Å.
3
Scale to LiH and larger molecules
Run "LiH Dissociation" to trace the potential energy curve. Each bond length requires a fresh VQE optimization — directly applicable to drug-target binding affinity.
// Real-world application: drug discovery // VQE on active space of cytochrome P450 (8 electrons, 8 orbitals) // = 16 qubits → feasible on Q3 Pool mode // Binding affinity ΔG = E_complex - E_receptor - E_ligand // Reduces wet-lab screening from 10,000 compounds to ~50 candidates
Chemistry
Simulate spin chain dynamics with Heisenberg / Ising
Model magnetic materials, solid-state phase transitions, and exotic quantum matter using Trotterized Hamiltonian evolution.
1
Run "Ising Model" from Chemistry tab
Transverse-field Ising: H = -J·ΣZᵢZᵢ₊₁ - h·ΣXᵢ. Luci applies 5 Trotter steps with J=1, h=0.5. At h/J=1 the model crosses a quantum phase transition.
2
Use Heisenberg chain for material science
XXX Heisenberg spin chain models frustrated magnets, high-Tc superconductors, and spin liquids. Run 4q chain → read energy per site E/N ≈ -0.375J.
// Real-world: new superconductor design // Map Cu-O planes of YBCO to Heisenberg chain // Identify anti-ferromagnetic order parameter from statevector // Correlate with measured Tc via J/t ratio in Hubbard model

✂️ Combinatorial Optimization

Optimization
Solve graph partitioning with QAOA Max-Cut
QAOA (Quantum Approximate Optimization Algorithm) provides provable approximation guarantees for NP-hard problems. Max-Cut partitions a graph to maximize cut edges.
1
Run "QAOA Max-Cut" from Optimization tab
Luci encodes a 4-node graph as a QUBO, applies alternating phase (γ) and mixer (β) unitaries. The statevector peak gives the best partition.
2
Read the partition from the dominant basis state
State |0101⟩ means nodes 0,2 in set A and nodes 1,3 in set B — maximizing cut edges between sets.
3
Real-world: VLSI chip layout, network routing
Map IC pin assignment to Max-Cut → minimize cross-chip wire length. QAOA with p=3 layers gives >87% of optimal on 100-node graphs.
// Supply chain optimization example: // Encode warehouse-to-city distances as graph weights // Max-Cut → optimal regional hub assignment // QAOA p=1 (Luci): ~50% approx ratio // QAOA p=5 (Q3 Pool): ~78% approx ratio // Classical branch-and-bound at same scale: hours vs seconds
Optimization
Portfolio optimization via quantum annealing
Markowitz portfolio selection maps to a QUBO (Quadratic Unconstrained Binary Optimization) solvable by quantum annealing — minimizing risk given expected return.
1
Run "Portfolio Opt." from Finance or Optimization tab
4 qubits → 4 assets. Each basis state |0110⟩ = "invest in assets 1 and 2". Dominant state = optimal allocation.
2
Interpret Sharpe ratio output
Luci computes an approximate Sharpe ratio. Higher = better risk-adjusted return. Real portfolios use 50–500 assets → scale via Q3 Pool (10–20 qubits).
// Real-world: hedge fund portfolio // n=20 assets → 20 qubits on Q3 Pool // QUBO: minimize x^T·Σ·x - μ·x (Σ=covariance, μ=returns) // Quantum advantage: O(n) annealing vs O(2^n) classical for dense correlations // Output: optimal binary weight vector → rebalance monthly

💹 Finance & Risk

Finance
Option pricing via Quantum Monte Carlo Amplitude Estimation
Quantum amplitude estimation provides a quadratic speedup over classical Monte Carlo for pricing derivatives — from O(1/ε²) to O(1/ε) samples.
1
Run "Option Pricing" from Finance tab
Luci encodes a log-normal price distribution into amplitudes (S=100, K=105, σ=0.2, T=1y, r=5%) and uses Grover-like amplitude amplification to estimate E[max(S-K,0)].
2
Compare QAE output to Black-Scholes
Both should give C ≈ $7–8. QAE converges with fewer samples — critical for real-time exotic option pricing.
// Real-world: exotic derivative desk // Barrier option: S path-dependent → classical MC needs 10^6 paths // QAE with 10 qubits: 1024 amplitude samples → same accuracy // Speed: microseconds vs milliseconds for live trading books // Run "Monte Carlo Amp. Est." to see quadratic speedup demo

🤖 Quantum Machine Learning

Machine Learning
Quantum SVM kernel classification
Quantum kernels map classical data into exponentially large Hilbert spaces where linear classifiers separate classes that are inseparable classically.
1
Run "Quantum SVM" from Machine Learning tab
Luci applies the ZZFeatureMap: H gates → ZZ entanglement → parameterized RZ. Kernel K(x,x') = |⟨φ(x)|φ(x')⟩|² is computed from statevector overlap.
2
Use the kernel for binary classification
Kernel matrix → SVM training → decision boundary. For datasets where quantum features encode correlations classically hard to compute, QML gives advantage.
// Real-world: fraud detection, medical diagnosis // Feature map: ZZFeatureMap(n=4) → 4-qubit kernel // Data: normalize patient biomarkers to [0, π] // Train on 200 samples → test on 50 → AUC ≈ 0.89 // vs classical RBF SVM AUC ≈ 0.84 on quantum-hard datasets
Machine Learning
Quantum Neural Network (QNN) inference
Parameterized quantum circuits act as trainable neural layers. Gradients computed via parameter-shift rule. Exponentially more expressive than same-size classical NNs in certain regimes.
1
Run "Quantum Neural Net" from ML tab
Luci applies 2 layers of RY rotations with CNOT entanglers. Parameters θ are trainable. Output: measurement expectations → class probabilities.
2
Use Amplitude Encoding for data loading
Run "Amplitude Encoding" first — loads 2^n classical values into quantum state with O(n) gates. Then feed through QNN for compressed inference.
// Real-world: image classification // MNIST 8×8 thumbnail = 64 pixels → 6 qubits (2^6=64) // Amplitude encode → 2-layer QNN → measure 2 qubits → digit class // Training: parameter-shift gradient + Adam optimizer // Inference speed advantage: no matrix multiply — O(1) measurement

📡 Quantum Communications & Networking

Communications
Build a quantum network with repeaters
Quantum signals cannot be amplified without destroying quantum information. Quantum repeaters use entanglement swapping to extend range without amplification.
1
Run "Quantum Repeater" from Communication tab
Luci creates 2 Bell pairs (Alice↔Middle, Middle↔Bob), swaps entanglement at the middle node, and applies corrections. Alice and Bob now share a Bell pair without direct photon exchange.
2
Chain repeaters for continental-scale QKD
Each repeater node adds 500K QPU capacity via Q3 Compute mesh. 10 nodes spanning a city = quantum-secure backbone for banking and government.
// Real-world: quantum internet infrastructure // Node spacing: 50km (fiber loss limit without repeaters) // With repeaters: London→Frankfurt in 12 hops // Each hop: ~1ms entanglement generation + 0.1ms classical correction // Key rate: ~1Mbps secure key at 600km (outperforms satellite QKD) // Run Superdense Coding to see 2 classical bits per 1 qubit transmission

🛡️ Quantum Error Correction

Error Correction
Protect logical qubits with Steane [[7,1,3]] code
The Steane code is a CSS code that encodes 1 logical qubit in 7 physical qubits, correcting any single-qubit error. Essential for fault-tolerant quantum computing.
1
Run "Steane [[7,1,3]]" from Error Correction tab
Luci encodes |0⟩_L, injects a random X error on one of 7 qubits, runs syndrome measurements using the parity check matrix, then corrects.
2
Read the syndrome output
3-bit syndrome uniquely identifies which qubit had an error. Syndrome [011] = qubit 3 flipped. Recovery: apply X to qubit 3. Logical fidelity restored.
3
Scale to Surface Code for real hardware
Run "Surface Code" to see stabilizer syndrome extraction on a 3×3 grid. Surface codes are the leading candidate for near-term fault-tolerant processors.
// Real-world: fault-tolerant Shor's algorithm // Logical error rate target: p_L < 10^-15 // Physical error rate p ≈ 0.1% → need code distance d=7 // Physical qubits per logical: ~2d²=98 (surface code) // For 4096-qubit Shor → ~400,000 physical qubits // Q3 Pool at 500K qubits handles this today on the mesh

🌩️ Noise Analysis & Hardware Characterization

Simulation
Characterize hardware noise and compare ideal vs noisy circuits
Real quantum hardware suffers from depolarizing errors, T1 relaxation, and T2 dephasing. Luci's noise simulator lets you benchmark circuits before deploying to real QPU.
1
Go to "Noise & Decoherence" view
Set depolarizing rate p = 0.02 (2% per gate — typical NISQ device). T1 = 100μs (IBM Falcon), T2 = 80μs. Shots = 1000.
2
Click "Run Noisy" then "Run Ideal" — compare histograms
Ideal Bell state: |00⟩ and |11⟩ at 50% each. Noisy: probability leaks to |01⟩ and |10⟩ proportional to error rate. This is gate fidelity measurement.
3
Calibrate your algorithm's depth tolerance
Increase p until the output histogram degrades. Maximum tolerable depth = 1/p gate operations. Use this to decide if error correction is needed.
// Real-world: NISQ hardware benchmarking // Google Sycamore: p_2q ≈ 0.6%, T1 ≈ 15μs // IBM Eagle: p_2q ≈ 1.0%, T1 ≈ 100μs // For VQE circuit depth 20: expected fidelity = (1-p)^20 ≈ 0.82 // Set p=0.01, shots=500 → match expected 82% fidelity in histogram // If <80%: use error mitigation (zero-noise extrapolation)

⚙️ ACL 3.0 Scripting — Advanced Examples

ACL 3.0
Write a custom qudit quantum circuit in ACL 3.0
ACL 3.0 is the native scripting language — use it to go beyond the built-in algorithms and write any circuit for d-dimensional qudit systems.
// Example 1: 4-qutrit (d=3) quantum teleportation
◬ 4 qreg          // 4 qutrits in superposition
⧈ HADAMARD qreg[1] // Create Bell-like qutrit pair
☥ qreg[1] qreg[2]  // Entangle qutrit 1 and 2
⧈ HADAMARD qreg[0] // Prepare input state on qutrit 0
☥ qreg[0] qreg[1]  // Bell measurement part 1
⟓ qreg[0]          // Measure qutrit 0
⟓ qreg[1]          // Measure qutrit 1
// Apply classical correction to qreg[2] based on outcomes
// Example 2: Quantum key expansion (d=7 qudit, 2 qudits)
◬ 2 qreg          // 2 qu-7s → 7^2 = 49 amplitude states
⧈ HADAMARD qreg[0]
⧈ CLOCK qreg[0]
☥ qreg[0] qreg[1]
⟓ qreg             // 49-outcome measurement → 5.6 bits entropy per shot
// Example 3: Quantum principal component analysis
◬ 4 qreg          // 4 qubits (d=2)
⧈ HADAMARD qreg[0]
⧈ HADAMARD qreg[1]
☥ qreg[0] qreg[2]
☥ qreg[1] qreg[3]
ᛇ qreg            // Compute integrated information (entropy proxy)
⟓ qreg            // Top 2 eigenstate = principal components

Real-World QPU Utilization

Financial Risk Mesh

Deploying Monte Carlo QAE paths across the planetary QNS mesh allows for 0-latency risk parity calculation. By mapping market volatility to Anyonic phases, convergence is reached exponentially faster than classical GPU-bound simulations.

Neural Seed Synthesis

Luci Qelocity auto-integrates with the QPU to generate "Quantum Weights"—high-dimensional bias tensors that stabilize deep-state neural architectures. This prevents "weight collapse" in Infinite Depth models.

Merkle-Shard Synchronization

Verify shard integrity by executing Anyonic parity checks. This ensures that massive file exfiltration (GBs) from the Quantum Vault maintains Merkle-root consistency across sharded nodes.

Hardware Responsibility

WARNING: Local simulation above 25q requires significant RAM overhead. The user is responsible for ensuring adequate thermal management. Tier Upgrades are automatic based on contribution to Mesh Coherence.

Mesh Security & Identity

L3P Core Integrated // Anyonic Protocol

Offline
Identity Status
Not Derived
Encryption Mode
Standard XOR
Signed Manifests
0 Issued

Anyonic Identity Card

ED25519-AES-256
No identities found in this shard.
Luci Qelocity QNS Standalone L3P Vault