mlx-lattice 0.2.2

MLX Lattice

mlx-lattice is a sparse point-cloud and sparse-voxel library for MLX. It provides sparse tensors, coordinate management, sparse convolution, pooling, point/voxel conversion, coordinate-aligned sparse algebra, quantized inference weights, and mlx.nn-style modules for Apple Silicon workflows.

Documentation | Acknowledgements | Citation

[!IMPORTANT] Planned training/deployment direction: mlx-lattice is intended to remain the MLX/Metal artifact consumer, while a future sibling torch-lattice package can provide PyTorch/CUDA research and training ergonomics.

The bridge should be a stable sparse model IR: a validated manifest plus tensor weights, not arbitrary generated Python or a TorchSparse compatibility promise. On the MLX side, that artifact should reconstruct an in-memory semantic graph and dispatch through normal mlx-lattice operators.

[!NOTE] This codebase has been heavily assisted by OpenAI GPT models, especially GPT-5.5.

That assistance made it practical to move a performance-oriented sparse MLX codebase forward as solo, part-time work in a short development window.

The implementation is tested and benchmarked, but sparse workloads are shape-sensitive. Some edge-case coordinate distributions, channel counts, or backend/device combinations may still expose correctness or performance issues.

Clear issue reports with reproducible shapes are appreciated.

If you prefer not to depend on AI-assisted infrastructure, consider an alternative sparse library whose development process better matches your requirements.

Install

mlx-lattice requires Python 3.12 or newer and MLX 0.31 or newer.

uv add mlx-lattice

For development from a checkout:

uv sync --all-packages --group dev

The Metal backend is the primary performance target. CPU routes are also provided for supported operators and are useful for correctness checks, development, and environments without the same Metal capability.

Sparse tensor model

Sparse coordinates are integer rows with shape (N, 4) in (batch, x, y, z) order. Features are dense MLX arrays with shape (N, C); row i in feats belongs to row i in coords.

import mlx.core as mx
from mlx_lattice import SparseTensor

coords = mx.array(
    [
        [0, 0, 0, 0],
        [0, 1, 0, 0],
        [0, 1, 1, 0],
        [0, 2, 1, 0],
    ],
    dtype=mx.int32,
)
feats = mx.ones((4, 16), dtype=mx.float16)

x = SparseTensor(coords, feats, batch_counts=(4,))

This row-aligned representation is shared by convolution, pooling, sparse algebra, point/voxel conversion, and neural network modules.

Basic convolution

Functional sparse convolution uses dense weights with layout (C_out, Kx, Ky, Kz, C_in).

import mlx.core as mx
from mlx_lattice.ops import conv3d, subm_conv3d

weight = mx.random.normal((32, 3, 3, 3, 16), dtype=mx.float16)

y = conv3d(x, weight, kernel_size=3)
z = subm_conv3d(x, weight, kernel_size=3)

conv3d can create a new sparse output support. subm_conv3d keeps the input coordinate support and writes new features on the same active rows.

To convolve onto an explicit target support, pass coordinates:

target_coords = mx.array(
    [[0, 1, 0, 0], [0, 3, 0, 0]],
    dtype=mx.int32,
)

y_target = conv3d(
    x,
    weight,
    kernel_size=3,
    coordinates=target_coords,
)

Neural network modules

mlx_lattice.nn mirrors the functional surface with parameter-owning modules.

from mlx_lattice import nn

layers = [
    nn.Conv3d(16, 32, kernel_size=3, bias=True),
    nn.BatchNorm(32),
    nn.ReLU(),
    nn.SubmConv3d(32, 32, kernel_size=3),
    nn.LayerNorm(32),
]

h = x
for layer in layers:
    h = layer(h)

Modules accept and return SparseTensor for sparse operations. Global pooling returns dense MLX arrays with one row per batch.

Pooling and sparse algebra

Local sparse pooling supports sum, max, and average reductions. Global pooling uses batch_counts metadata.

from mlx_lattice.ops import (
    global_avg_pool,
    max_pool3d,
    sparse_add,
    sparse_cat_aligned,
)

pooled = max_pool3d(h.astype(mx.float32), kernel_size=3, stride=2)
summary = global_avg_pool(pooled)

residual = sparse_add(h, h, join="inner")
merged = sparse_cat_aligned(h, residual, join="outer")

Sparse algebra aligns by coordinate value when coordinate identity is not already shared. This avoids relying on accidental row order when combining sparse branches.

Point and voxel utilities

Point-cloud inputs can be quantized into sparse voxels and sampled back to point rows.

from mlx_lattice.ops import devoxelize, voxelize

points = mx.array(
    [
        [0.05, 0.05, 0.05],
        [0.12, 0.08, 0.05],
        [1.10, 0.95, 0.80],
    ],
    dtype=mx.float32,
)
point_feats = mx.ones((3, 8), dtype=mx.float32)

voxels = voxelize(points, point_feats, voxel_size=0.1, reduction="mean")
point_feats_again = devoxelize(points, voxels, voxel_size=0.1)

The lower-level point/voxel map APIs are available when assignments are reused across multiple feature tensors.

Quantized inference weights

mlx-lattice supports packed affine int4 and int8 weights for supported linear and sparse-convolution paths. Activations remain floating point.

from mlx_lattice import quantize_weight
from mlx_lattice.nn import Conv3d, QuantizedConv3d, QuantizedLinear

dense = Conv3d(16, 32, kernel_size=3)
quantized = QuantizedConv3d.from_conv(dense, bits=4, group_size=32)

qy = quantized(x)

linear = QuantizedLinear(32, 64, bits=8, group_size=32)
qh = linear(qy)

packed_weight = quantize_weight(
    mx.random.normal((32, 3, 3, 3, 16), dtype=mx.float16),
    bits=4,
    group_size=32,
)

Quantized weights reduce model storage and can improve selected inference routes. Benchmark quantized and floating paths on the same sparse support, channel count, and device before choosing a deployment configuration.

What 0.2.2 covers

• Sparse tensor container with coordinate identity metadata.
• Coordinate management and cached sparse relations.
• Forward, submanifold, target, transposed, and generative sparse convolution.
• Local and global sparse pooling.
• Feature operations such as linear, normalization, dropout, and activations.
• Coordinate utilities including union, intersection, lookup, ordering, and sparse quantization.
• Coordinate-aligned sparse algebra and branch merging.
• Point-to-voxel and voxel-to-point conversion.
• Packed int4/int8 inference weights for supported linear and convolution routes.
• CPU and Metal native backends behind the same Python API.
• Benchmark suite for focused operator and backend measurement.

See the getting started guide and API reference for the full surface.

Development

Common local checks:

uv run ty check
uv run --no-sync pytest
uv run --no-sync prek run --all-files

Build the documentation locally:

uv run --group docs sphinx-build -W -b html docs docs/_build/html

Run the benchmark suite:

uv run --all-packages mlx-lattice-bench --preset smoke
uv run --all-packages mlx-lattice-bench --group conv --device metal
uv run --all-packages mlx-lattice-bench --group conv --dtype int4
uv run --all-packages mlx-lattice-bench --group conv --dtype int8

Benchmark results depend on active rows, coordinate distribution, channel count, dtype, backend device, and compilation state. Keep these dimensions explicit when comparing changes.

Documentation

The full documentation is hosted at mlx-lattice.iki.moe:

• Installation
• Quickstart
• Concept references
• Backend references
• API reference

Acknowledgements

mlx-lattice builds on MLX, Apple’s array framework for machine learning on Apple Silicon.

Special thanks to OpenAI GPT for assistance in codebase writing, implementation review, and documentation drafting.

Special thanks to MIT HAN Lab’s TorchSparse for its influence on practical sparse convolution workflows.

Citation

If you use this project in research, please cite this repository using the metadata in CITATION.cff.

@software{mlx-lattice2026,
  author = {Lin, Zhenyan},
  license = {MIT},
  title = {{mlx-lattice}: Sparse convolution library for MLX},
  url = {https://github.com/caelyreth/mlx-lattice},
  year = {2026},
}

This project uses MLX for machine learning on Apple Silicon. If MLX is relevant to your research results, please cite MLX as requested by its authors: mlx#citing-mlx.

License

Copyright © 2026 Z.Y. Lin.

Open sourced under the MIT license.