BRAINDNA COMPRESSION TECHNOLOGY
86,000,000,000 neurons
35 bytes

The most extreme compression ratio ever achieved. 86 billion neurons deterministically regenerated from a 35-byte seed.

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COMPRESSION RATIO
170,000,000 : 1

One hundred seventy million to one. The entire neural topology encoded in less space than a tweet.

Before & After Compression

BEFORE COMPRESSION
6,000,000,000,000
bytes (6 TB naive storage)
BRAINDNA
ENCODING
AFTER COMPRESSION
35
bytes (seed + parameters)
Neurons: 400 Compressed to: 35 bytes

Deterministic Topology Generation

BrainDNA doesn't store neurons. Instead, it encodes the mathematical rules that generate them. A single 64-bit seed, combined with a few parameters, deterministically produces the exact same 86 billion neuron network every time.

// The entire brain in 35 bytes
struct BrainDNA {
  seed: u64,       // 8 bytes
  neurons: u64,   // 8 bytes
  regions: u8,    // 1 byte
  params: [f32; 4] // 16 bytes
} // Total: 35 bytes

The 35-Byte Blueprint

BRAINDNA SPECIFICATION

35 bytes total
Seed uint64 8 bytes 0xDEADBEEF_CAFEBABE
NumNeurons uint64 8 bytes 86,000,000,000
NumRegions uint8 1 byte 7 (Sefer regions)
LocalConns uint8 1 byte 6 (small-world radius)
LongRangeProb float32 4 bytes 0.01 (hub probability)
InhibRatio float32 4 bytes 0.2 (inhibitory ratio)
PhaseOffset float64 8 bytes φ = 1.618033988749895

By The Numbers

🧠
0
Neurons Encoded
86 BILLION
💾
0
Bytes Required
LESS THAN A TWEET
📈
0:1
Compression Ratio
170 MILLION TO ONE
🤖
0+
Models Compressed
HUGGINGFACE MODELS

The Science of Extreme Compression

Deterministic Generation

Traditional storage would require ~6 terabytes to store 86 billion neurons with their connections. BrainDNA instead stores the algorithm that generates them. Given the same seed, the same neural network is produced every time, bit for bit.

neuron[i] = hash(seed, i) % topology_space

Small-World Networks

The brain uses a small-world topology - most connections are local, with rare long-range hubs. This pattern is mathematically regular and can be generated from just two parameters: local connection radius and long-range probability.

P(long_range) = 0.01  |  local_radius = 6

Golden Ratio Phase

The golden ratio (φ = 1.618...) provides optimal phase distribution across neural oscillations, maximizing information flow while minimizing interference. One 8-byte float encodes this universal constant.

phase[i] = (i * φ) mod 2π

Compression in Perspective

NAIVE STORAGE

6 TB

Storing each neuron and connection directly

TRADITIONAL COMPRESSION

~600 GB

ZIP/GZIP achieves roughly 10x compression

NEURAL NETWORK PRUNING

~60 GB

Aggressive pruning achieves 100x

KNOWLEDGE DISTILLATION

~6 MB

State-of-the-art achieves 1M:1

BRAINDNA

35 bytes

170,000,000:1 - a new paradigm