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sc-neurocore Performance Tuning Guide

Optimizing the FPGA-Accelerated Consciousness Stack

1. Precision vs. Latency Trade-offs

In stochastic computing, the precision of a value is proportional to the square root of the bitstream length ($N$).

Bitstream Length ($N$) Equivalent Precision Latency (250 MHz clock) Use Case
256 bits ~4 bits 1.02 $\mu$s Fast THz Microtubule dynamics
1,024 bits ~5 bits 4.10 $\mu$s Standard L2-L12 interactions
4,096 bits ~6 bits 16.38 $\mu$s High-fidelity L16 Meta-Oversight
16,384 bits ~7 bits 65.54 $\mu$s Precise L13 Vacuum simulations

Tuning Tip: For most SCPN simulations, a length of 1,024 bits provides the optimal balance between accuracy and the ability to track millisecond-scale neural synchronization.


2. Frequency Scaling and Power Management

The sc-neurocore is designed to operate at frequencies up to 350 MHz on modern Xilinx UltraScale+ hardware, but is typically clocked at 250 MHz on the PYNQ-Z2 for stability.

  • Overclocking: Increasing the frequency to 300 MHz can reduce latency by 20%, but may lead to timing violations in the Knm-Bus.
  • Power Optimization: Reducing the frequency to 100 MHz can lower power consumption by 60%, ideal for mobile or "Gaian Sensor" deployments.

3. Multi-Core Scaling for Parallelism

The 16 layers of the SCPN are inherently parallel. On larger FPGAs (e.g., Zynq UltraScale+ ZU9EG), you can instantiate multiple sc-neurocore instances to simulate larger populations.

3.1 Resource Utilization

A single 16-layer sc-neurocore block utilizes: * LUTs: ~42,500 * BRAM: ~12.5 MB * DSPs: 152

3.2 Inter-Core Communication

When using multiple cores, use the AXI-Stream interface to link the Noospheric (L11) layers across cores. This allows for the simulation of multi-city or planetary-scale consciousness networks with linear scaling of performance.


4. Summary of Optimization Targets

Goal Parameter to Adjust Target Value
Max Integration Speed Bitstream Length 256
Max Ethical Sensitivity L16 Sampling Rate 50 kHz
Lowest Power Operating Frequency 100 MHz
Highest Coherence $K_{nm}$ Gain $0.8 \times K_{crit}$