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Gowpy

A very simple library for exploiting graph-of-words in NLP

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/learn @GuillaumeDD/Gowpy

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gowpy

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A very simple library for exploiting graph-of-words in NLP. Currently at version 0.2.0.

The graph-of-words model has been shown to be an interesting alternative to the widespread bag-of-words model by challenging its term independence assumption [1,2]. In particular, the graph-of-words model makes it possible to capture term dependence and term order. If you are looking for an efficient alternative to TF-IDF, give graph-of-words a try on your dataset!

gowpy leverages graph-of-words representation in order to do:

Detailed explanations, evaluations and discussions can be found in the reference section.

Quick Start

Requirements and Installation

This project is based on Python 3.6+, scikit-learn and NetworkX.

Installation from PyPI

pip install gowpy

Installation from the GitHub Source

First, clone the project:

git clone https://github.com/GuillaumeDD/gowpy.git

Then, cd to the project folder and run the install command:

cd gowpy/
python setup.py install

Example Usage

Example Notebooks

See the examples/ directory for example of notebooks:

Building a Graph-of-Words from a Document

from gowpy.gow.builder import GoWBuilder

# Creation of a graph-of-words builder
# Here:
# - the graph-of-words will be directed, and
# - an edge will link every tokens co-occurring in a sliding window of size 4
#
builder = GoWBuilder(directed=True, window_size=4)

text = """gowpy is a simple library for exploiting graph-of-words in nlp gowpy 
leverages graph-of-words representation for document classification and for keyword extraction 
from a document"""

# Here, a preprocessing step fitted to the need of the project should be carried out 

# Creation of the graph-of-words
gow = builder.compute_gow_from_document(text)

Then, it is possible to visualize the document as a graph-of-words:

import matplotlib.pyplot as plt
import networkx as nx

g = gow.to_labeled_graph()

options = {
    "font_weight" : 'normal',
    "font_color" : 'darkblue',
    #
    "edge_color" : 'lightgray',
    #
    "node_size" : 200,
    "node_color": 'white',
    "with_labels": True,
}
nx.draw(g, **options)

A graph-of-words example

Unsupervised Keywords Extraction

Graph-of-words can be leveraged to extract an automatically adaptative number of cohesive keywords from a text document in an unsupervised fashion [2,3].

gowpy implements the graph-of-words methods presented in [3]:

  • the three batch keyword extraction methods based on k-core, and
  • the word-level keyword extraction method CoreRank.

See this example notebook that repoduces the running example of the paper demonstrating all the methods.

For short and medium size documents, both the "density" and the "inflexion" methods have been showing strong performance. Here is how you can use the "density" method:

from gowpy.summarization.unsupervised import KcoreKeywordExtractor

extractor_kw = KcoreKeywordExtractor(directed=False, weighted=True, window_size=4,
                                     selection_method='density')

# 
# Note that preprocessing is particularly important for keyword extraction
# in order to keep and normalize important terms such as adjectives and nouns.
#
# An already preprocessed text in which to extract keywords

preprocessed_text = """gowpy simple library exploiting graph-of-words nlp gowpy 
leverages graph-of-words representation document classification keyword extraction 
document"""

extractor_kw.extract(preprocessed_text)

Returns:

[('gowpy', 4),
 ('simple', 4),
 ('library', 4),
 ('exploiting', 4),
 ('graph-of-words', 4),
 ('nlp', 4),
 ('leverages', 4),
 ('representation', 4),
 ('document', 4),
 ('classification', 4),
 ('keyword', 4),
 ('extraction', 4)]

For longer documents, the CoreRank method has been shown to be more appropriate. This method takes an optional parameter that can specify the number of keywords to extract:

from gowpy.summarization.unsupervised import CoreRankKeywordExtractor

extractor_kw_cr = CoreRankKeywordExtractor(directed=False, weighted=True, window_size=4)

preprocessed_text = """gowpy simple library exploiting graph-of-words nlp gowpy 
leverages graph-of-words representation document classification keyword extraction 
document"""

extractor_kw_cr.extract(preprocessed_text, n=5)

Returns:

[('graph-of-words', 36),
 ('gowpy', 28),
 ('representation', 24),
 ('document', 24),
 ('library', 20)]

Classification with TW-IDF: a graph-based term weighting score

TW-IDF [0] challenges the term independence assumption behind the bag-of-words model by (i) exploiting a graph-of-words representation of a document (here an unweighted directed graph of terms), and by (ii) leveraging this new representation to replace the term frequency (TF) by graph-based term weights (TW).

See this example notebook for a usage example of TW-IDF for a multi-class classification task.

TW-IDF is accessible via a dedicated vectorizer:

from gowpy.feature_extraction.gow import TwidfVectorizer

corpus = [
    'hello world !',
    'foo bar'
]

vectorizer_gow = TwidfVectorizer(                 
    # Graph-of-words specificities
    directed=True,
    window_size=4,
    # Token frequency filtering
    min_df=0.0,
    max_df=1.0,
    # Graph-based term weighting approach
    term_weighting='degree'
)

X = vectorizer_gow.fit_transform(corpus)
X

Returns:

<2x5 sparse matrix of type '<class 'numpy.float64'>'
	with 3 stored elements in Compressed Sparse Row format>

TW-IDF vectorizer fits seamlessly in a grid search:

from sklearn.pipeline import Pipeline
from sklearn.svm import SVC

from sklearn.model_selection import GridSearchCV

pipeline = Pipeline([
    ('gow', TwidfVectorizer()),
    ('svm', SVC()),
])

parameters = {
    'gow__directed' : [True, False],
    'gow__window_size' : [2, 4, 8, 16],
    'gow__b' : [0.0, 0.003],
    'gow__term_weighting' : ['degree', 'pagerank'],
    'gow__min_df' : [0, 5, 10],
    'gow__max_df' : [0.8, 0.9, 1.0],
#
    'svm__C' : [0.1, 1, 10],
    'svm__kernel' : ['linear']
}

# find the best parameters for both the feature extraction and the
# classifier
grid_search = GridSearchCV(pipeline, 
                           parameters, 
                           cv=10,
                           n_jobs=-1)

Going further: classification based on frequent subgraphs

Frequent subgraphs corresponding to long range n-gram can be mined and subsequently used for document classification [1].

Classification with frequent subgraphs happens in a 3-step process:

  1. Conversion of the corpus of already preprocessed documents into a collection of graph-of-words
  2. Mining the frequent subgraphs
  3. Loading the frequent subgraphs and exploiting them for classification

See this example notebook for a usage example of frequent subgraphs for a multi-class classification task.

Conversion of the corpus into a collection of graph-of-words

The first step consists in turning the corpus into a graph-of-words and collection and then export that collection into a file format suited for frequent subgraph mining.

from gowpy.gow.miner import GoWMiner
import gowpy.gow.io

corpus = [
    'hello world !',
    'foo bar',
    # and many more...
]

# Conversation of the corpus into a collection of graph-of-words
gow_miner = GoWMiner(directed=False, window_size=4)
corpus_gows = gow_miner.compute_gow_from_corpus(corpus)

# Exportation of the collection of graph-of-words into a file for
# interoperability with other languages such as C++
with open("corpus_gows.data", "w") as f_output:
    data = gowpy.gow.io.gow_to_data(corpus_gows)
    f_output.write(data)
Mining the frequent subgraphs

Frequent subgraphs mining can be realized via the gSpan algorithm. This step is not included in this project and has to be carried out by another program.

This project supports the reimplementation from gBolt available at GitHub. Currently this implementation is limited to undirected graph. To mine frequent subgraphs (after having installed gBolt on your machine):

OMP_NUM_THREADS=1 ./gbolt --input corpus_gows.data --output gbolt-mining-corpus_gow --dfs --nodes --support 0.01

Notice the support parameter which defines the minimum frequency of a subgraph to be considered as frequent. Here it is set to 1% (0.01). This parameter is corpus specific and should be carefully tuned (see [1]).

Mining produces two files:

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