Python bindings for Navigating Spreading-Out Graph (NSG)
Project description
PyNSG
Python bindings for Navigating Spreading-Out Graph (NSG) - a fast and memory-efficient approximate nearest neighbor search algorithm.
About NSG
NSG is a graph-based approximate nearest neighbor search algorithm that provides excellent search performance with low memory overhead. This library provides Python bindings for the original C++ implementation.
Original Paper: Fast Approximate Nearest Neighbor Search with Navigating Spreading-out Graph by Cong Fu, Chao Xiang, Changxu Wang, and Deng Cai.
Credits
This package provides Python bindings for the original NSG implementation:
- Original NSG Repository: ZJULearning/nsg
- Original Authors: Cong Fu, Chao Xiang, Changxu Wang, Deng Cai
- Python Bindings: Created to enable easy integration with Python-based machine learning workflows (such as the ANN benchmarks)
Hardware Requirements
The underlying CPP implementation of NSG requires both OpenMP and AVX2.
Installation
The knn extension requires faiss but provides an easy means of generating a knn graph in python.
pip install pynsg
pip install pynsg[knn]
Quick Start
from pynsg import NSG, Metric
nsg = NSG(dimension=128, num_points=1000, metric=Metric.L2)
# Build the index (requires a k-NN graph file - see below)
nsg.build_index(data, "knn_graph.graph", L=40, R=50, C=500)
k = 10
results = nsg.search(queries, data, k, search_L=100)
# Save and load index
nsg.save_index("my_index.nsg")
nsg2 = NSG(128, 1000, Metric.L2)
nsg2.load_index("my_index.nsg")
Optimized Search
The normal search functions above are recommended for low memory scenarios. The latter search yields better performance.
import numpy as np
from pynsg import NSG, Metric
nsg = NSG(dimension=base_data.shape[1],
num_points=len(base_data),
metric=Metric.FAST_L2)
nsg.build_index(base_data, "knn_graph.graph", L=40, R=50, C=500)
nsg.optimize_graph(base_data)
k = 10
results = nsg.search_opt(queries, k, search_L=100)
API Reference
NSG Class
NSG(dimension, num_points, metric)
Parameters:
dimension(int): Dimensionality of the vectorsnum_points(int): Number of points in the datasetmetric(Metric): Distance metric (L2, FAST_L2, etc.)
Methods:
build_index(data, knn_graph_path, L, R, C): Build the NSG indexsearch(queries, data, k, search_L): Search for k nearest neighborssearch_opt(queries, k, search_L): Optimized search (requires optimize_graph)optimize_graph(data): Optimize the graph structure for faster searchsave_index(path): Save the index to diskload_index(path): Load an index from disk
Metrics
Available distance metrics:
Metric.L2: Standard L2 (Euclidean) distanceMetric.FAST_L2: Optimized L2 distance computationMetric.IP: Inner Product. If you want cosine similarity, normalize first and use IP.
Requirements
- Python 3.6+
- NumPy >= 1.16.0
- A k-NN graph file (can be generated using tools like FAISS or other ANN libraries)
Generating k-NN Graphs
NSG requires an approximate k-NN graph written to a file in a specific format as input for building the index. There are a number of ways to obtain such a graph, for example using efanna_graph (recommended by the authors of the paper), which is only available in cpp. In python, you can use faiss, or another algorithm of your choice.
For convenience, if you install the extension of this package using pip install pynsg[knn], faiss will be installed and you can use the function create_graph_file that uses faiss' hnsw index to quickly build an approximate knn graph. It uses OpenMP.
from pynsg import create_graph_file
create_graph_file(filename="test200.graph", x=X, k=200, use_omp=True)
License
This project is licensed under the MIT License - see the LICENSE file for details.
The original NSG algorithm and implementation are credited to the authors of the ZJULearning/nsg repository.
Citation
If you use this library in your research, please cite the original NSG paper:
@article{FuNSG17,
author = {Cong Fu and Chao Xiang and Changxu Wang and Deng Cai},
title = {Fast Approximate Nearest Neighbor Search With The Navigating Spreading-out Graphs},
journal = {{PVLDB}},
volume = {12},
number = {5},
pages = {461 - 474},
year = {2019},
url = {http://www.vldb.org/pvldb/vol12/p461-fu.pdf},
doi = {10.14778/3303753.3303754}
}
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