helix-substrate 0.1.0

Model weight compression and streaming decode library

helix-substrate

Model weight compression and streaming decode library. Compress neural network weights into a compact format (CDNA), then run matrix operations directly from the compressed representation — without ever loading the full weight matrix into memory.

What it does

1. CDNA Format — Quantize model weights into a 256-entry codebook + uint8 indices, with per-block brotli compression and SHA256 verification. A 14GB model becomes ~6.6GB.

2. Streaming Block Decode — Compute Y = X @ W where W is stored in CDNA format. W is never fully loaded. Instead, blocks of rows are decompressed one at a time, multiplied against the corresponding slice of X, and accumulated. Typical memory savings: 8-16x per projection.

3. Structural Entropy (Se) Routing — Measure tensor complexity via Se = H × U × D (entropy × unstructuredness × rank depth). The Se score maps to a compute routing decision: simple tensors → CPU, parallel tensors → GPU, complex unstructured tensors → QPU.

4. Receipts — Every operation produces a tamper-evident receipt with SHA256 input/output hashes, timing, memory usage, and fidelity metrics. If you can't verify it, it didn't happen.

Install

pip install -e .

Required: numpy. Optional: brotli (for CDNAv2 block compression).

Quick start

Compress a tensor

import numpy as np
from helix_substrate import encode_tensor_to_cdna, decode_cdna_to_tensor

# Compress
W = np.random.randn(4096, 4096).astype(np.float32)
encode_tensor_to_cdna(W, "weight.cdna", tensor_name="my_layer")

# Decompress
W_decoded = decode_cdna_to_tensor("weight.cdna")
print(f"Cosine similarity: {np.dot(W.flat, W_decoded.flat) / (np.linalg.norm(W) * np.linalg.norm(W_decoded)):.6f}")

Measure tensor complexity

from helix_substrate import compute_tensor_se

result = compute_tensor_se(W)
print(f"Se={result['Se']:.3f} → route to {result['routing_hint']}")
# Se=0.42 → route to gpu

Streaming decode (CDNAv2)

from helix_substrate.stream_matmul import stream_xw_from_cdna

# Y = X @ W, but W is never fully loaded
X = np.random.randn(1, 256, 4096).astype(np.float32)
Y, receipt = stream_xw_from_cdna(X, "weight.cdna2.hxz")
print(f"Memory savings: {receipt.savings_factor:.1f}x")

Package structure

helix_substrate/
├── __init__.py          # Public API
├── cdna_encoder.py      # CDNA v1 encode/decode (k-means quantization)
├── cdna_reader.py       # CDNA v2 reader (block-indexed, brotli, SHA256)
├── sidecar.py           # HXZO outlier sidecar (high-precision corrections)
├── stream_matmul.py     # Core: Y = X @ W from CDNA (streaming, never loads W)
├── stream_attention.py  # Full attention layer (Q,K,V,O all streamed)
├── stream_ffn.py        # Full FFN layer (gate,up,down all streamed)
├── stream_block.py      # Full transformer block (attention + FFN + norms)
├── rope.py              # Rotary Position Embeddings
├── se.py                # Structural Entropy estimator and routing
└── receipt.py           # Tamper-evident execution receipts

The Se formula

Structural Entropy decomposes tensor complexity into three independent factors:

Component	Measures	High means
H (entropy)	Singular value spread	Energy spread across many directions
U (unstructuredness)	Neighbor coherence	No spatial correlation between adjacent rows
D (depth)	Effective rank ratio	Many dimensions matter

Se = H × U × D produces a 0-1 score. The 2D routing policy uses (Se, C_struct) jointly:

• Zone 1: Se < 0.30, structured → CPU
• Zone 2: 0.30 ≤ Se < 0.70 → GPU
• Zone 3: Se ≥ 0.70, unstructured → QPU
• Zone 4: Se ≥ 0.70, structured → GPU

Inspiration

The mathematical patterns in this library draw from nature — Fibonacci sequences in the block structure, golden-ratio-inspired codebook initialization, and structural entropy as a measure of order vs chaos in weight matrices. The thesis: nature already solved the compression math we need, because it's the world's largest dataset.

License

MIT