Leanstral-RotorQuant-MLX-2bit
2-bit MLX weight-quantized Leanstral-2603 with RotorQuant KV-cache quantization for high-throughput Lean 4 formal proof generation on Apple Silicon.
Leanstral is the first open-source AI agent purpose-built for Lean 4 formal proofs -- generating both executable code and machine-checkable mathematical proofs. This variant combines dual compression: 2-bit MLX weight quantization for aggressive model size reduction plus RotorQuant KV-cache quantization, delivering 5.3x faster prefill and 28% faster decode compared to TurboQuant equivalents.
Overview
This repository provides an aggressively compressed configuration with RotorQuant's superior throughput: MLX 2-bit weight quantization minimizes the static memory footprint, while RotorQuant's rotation-aware KV-cache compression delivers faster prefill and decode than TurboQuant.
| Spec | Value |
|---|---|
| Base model | mistralai/Leanstral-2603 |
| Architecture | Mistral MoE (~119B parameters, 7 consolidated shards) |
| Weight quantization | 2-bit (MLX) |
| KV-cache quantization | RotorQuant |
| Weight memory | ~30 GB |
| Prefill speedup | 5.3x vs TurboQuant |
| Decode speedup | 28% vs TurboQuant |
| Runtime | MLX (Apple Silicon) |
| License | Apache 2.0 |
| Use case | Lean 4 formal verification, theorem proving, mathematical proofs |
Quickstart
from mlx_lm import load, generate
model, tokenizer = load("majentik/Leanstral-RotorQuant-MLX-2bit")
prompt = "Prove that for all natural numbers n, n + 0 = n in Lean 4:"
response = generate(
model,
tokenizer,
prompt=prompt,
max_tokens=512,
)
print(response)
What is RotorQuant?
RotorQuant is an advanced KV-cache quantization method that leverages rotation-aware quantization to achieve superior throughput compared to standard KV-cache compression. By exploiting the rotary positional embedding structure, RotorQuant achieves:
- 5.3x faster prefill -- critical for long Lean 4 proof contexts
- 28% faster decode -- faster token-by-token proof generation
- Equivalent memory savings to TurboQuant with better computational efficiency
Note: 2-bit weight quantization is lossy. Expect some degradation in proof quality compared to the 4-bit variant. For critical formal verification work, prefer the 4-bit or full-precision variants.
Memory Estimates
| Component | Estimate |
|---|---|
| Model weights (2-bit) | ~30 GB |
| KV-cache | Reduced via RotorQuant |
| Recommended hardware | MacBook Pro M2/M3/M4 Max (64 GB+) or Mac Studio |
Lean 4 Use Case
Leanstral excels at:
- Formal verification -- generating machine-checkable proofs of mathematical theorems
- Theorem proving -- interactive and automated proof search in Lean 4
- Code generation -- writing verified Lean 4 programs with correctness guarantees
- Proof repair -- fixing incomplete or broken proof scripts
See Also
- mistralai/Leanstral-2603 -- Base model
- majentik/Leanstral-RotorQuant -- Full-precision weights + RotorQuant KV cache
- majentik/Leanstral-RotorQuant-MLX-4bit -- MLX 4-bit + RotorQuant
- majentik/Leanstral-RotorQuant-MLX-1bit -- MLX 1-bit + RotorQuant
- majentik/Leanstral-TurboQuant-MLX-2bit -- MLX 2-bit + TurboQuant
- RotorQuant repository
- Downloads last month
- 14
2-bit
Model tree for majentik/Leanstral-RotorQuant-MLX-2bit
Base model
mistralai/Leanstral-2603