Together with GloVe
embedding vector weights
- Way of representing
text
, where each word in thevocabulary
is represented by a real valued vector in a high-dim space - The vectors are learned in such a way that words that have similar meanings will have similar representation in the vector space (close in the vector space)
- This is a more expressive representation for text than more classical methods like bag-of-words (
BOW
), where relationships between words or tokens are ignored, or forced in bigram and trigram approaches - The real valued
vector representation
for words can be learned (trainable weights) while training the neural network - We can do this in the Keras deep learning library using the
Embedding layer
- Pretrained
GloVe
, let's chooseglove.6B.100d.txt
- It was trained on a dataset of one billion tokens (words) with a vocabulary of 400 thousand words.
- There are a few different embedding vector sizes, including 50, 100, 200 and 300 dimensions.
We can check the format in the file glove.6B.100d.txt
, for each word we have a vector representation:
the 0.418 0.24968 -0.41242 0.1217 0.34527 -0.044457 -0.49688 -0.17862 -0.00066023 -0.6566 0.27843 -0.14767 -0.55677 0.14658 -0.0095095 0.011658 0.10204 -0.12792 -0.8443 -0.12181 -0.016801 -0.33279 -0.1552 -0.23131 -0.19181 -1.8823 -0.76746 0.099051 -0.42125 -0.19526 4.0071 -0.18594 -0.52287 -0.31681 0.00059213 0.0074449 0.17778 -0.15897 0.012041 -0.054223 -0.29871 -0.15749 -0.34758 -0.045637 -0.44251 0.18785 0.0027849 -0.18411 -0.11514 -0.78581
, 0.013441 0.23682 -0.16899 0.40951 0.63812 0.47709 -0.42852 -0.55641 -0.364 -0.23938 0.13001 -0.063734 -0.39575 -0.48162 0.23291 0.090201 -0.13324 0.078639 -0.41634 -0.15428 0.10068 0.48891 0.31226 -0.1252 -0.037512 -1.5179 0.12612 -0.02442 -0.042961 -0.28351 3.5416 -0.11956 -0.014533 -0.1499 0.21864 -0.33412 -0.13872 0.31806 0.70358 0.44858 -0.080262 0.63003 0.32111 -0.46765 0.22786 0.36034 -0.37818 -0.56657 0.044691 0.30392
. 0.15164 0.30177 -0.16763 0.17684 0.31719 0.33973 -0.43478 -0.31086 -0.44999 -0.29486 0.16608 0.11963 -0.41328 -0.42353 0.59868 0.28825 -0.11547 -0.041848 -0.67989 -0.25063 0.18472 0.086876 0.46582 0.015035 0.043474 -1.4671 -0.30384 -0.023441 0.30589 -0.21785 3.746 0.0042284 -0.18436 -0.46209 0.098329 -0.11907 0.23919 0.1161 0.41705 0.056763 -6.3681e-05 0.068987 0.087939 -0.10285 -0.13931 0.22314 -0.080803 -0.35652 0.016413 0.10216
of 0.70853 0.57088 -0.4716 0.18048 0.54449 0.72603 0.18157 -0.52393 0.10381 -0.17566 0.078852 -0.36216 -0.11829 -0.83336 0.11917 -0.16605 0.061555 -0.012719 -0.56623 0.013616 0.22851 -0.14396 -0.067549 -0.38157 -0.23698 -1.7037 -0.86692 -0.26704 -0.2589 0.1767 3.8676 -0.1613 -0.13273 -0.68881 0.18444 0.0052464 -0.33874 -0.078956 0.24185 0.36576 -0.34727 0.28483 0.075693 -0.062178 -0.38988 0.22902 -0.21617 -0.22562 -0.093918 -0.80375
to 0.68047 -0.039263 0.30186 -0.17792 0.42962 0.032246 -0.41376 0.13228 -0.29847 -0.085253 0.17118 0.22419 -0.10046 -0.43653 0.33418 0.67846 0.057204 -0.34448 -0.42785 -0.43275 0.55963 0.10032 0.18677 -0.26854 0.037334 -2.0932 0.22171 -0.39868 0.20912 -0.55725 3.8826 0.47466 -0.95658 -0.37788 0.20869 -0.32752 0.12751 0.088359 0.16351 -0.21634 -0.094375 0.018324 0.21048 -0.03088 -0.19722 0.082279 -0.09434 -0.073297 -0.064699 -0.26044
and 0.26818 0.14346 -0.27877 0.016257 0.11384 0.69923 -0.51332 -0.47368 -0.33075 -0.13834 0.2702 0.30938 -0.45012 -0.4127 -0.09932 0.038085 0.029749 0.10076 -0.25058 -0.51818 0.34558 0.44922 0.48791 -0.080866 -0.10121 -1.3777 -0.10866 -0.23201 0.012839 -0.46508 3.8463 0.31362 0.13643 -0.52244 0.3302 0.33707 -0.35601 0.32431 0.12041 0.3512 -0.069043 0.36885 0.25168 -0.24517 0.25381 0.1367 -0.31178 -0.6321 -0.25028 -0.38097
Load the whole GloVe
embeddings into memory
embeddings_index = {}
f = open('glove.6B.100d.txt')
for line in f:
values = line.split()
word = values[0]
coefs = np.asarray(values[1:], dtype='float32')
embeddings_index[word] = coefs
f.close()
print(f'Loaded {len(embeddings_index)} word vectors.')
Loaded 400000 word vectors.
Let's define a corpus docs
, which will have a corresponding label label
# Define documents
docs = ['Well done!',
'Good work',
'Great effort',
'nice work',
'Excellent!',
'Weak',
'Poor effort!',
'not good',
'poor work',
'Could have done better.']
# Define class labels
labels = np.array([1,1,1,1,1,0,0,0,0,0])
Tokenise the corpus, docs
- Set tokeniser,
Toknizer()
- Fit onto corpus
docs
We will obtain encoded docs
, encoded_docs
& its corresponding dictionary tokeniser.word_index
# Prepare tokenizer
tokeniser = Tokenizer()
tokeniser.fit_on_texts(docs)
vocab_size = len(tokeniser.word_index) + 1
# Integer encode the documents
encoded_docs = tokeniser.texts_to_sequences(docs)
print(f'encoded documents: {encoded_docs}')`
encoded documents: [[6, 2], [3, 1], [7, 4], [8, 1], [9], [10], [5, 4], [11, 3], [5, 1], [12, 13, 2, 14]]
The dictionary for the tokenised doc
, tokeniser.word_index
tokeniser.word_index
{'work': 1,
'done': 2,
'good': 3,
'effort': 4,
'poor': 5,
'well': 6,
'great': 7,
'nice': 8,
'excellent': 9,
'weak': 10,
'not': 11,
'could': 12,
'have': 13,
'better': 14}
Apply padding to each tokenised list
, setting the maximum length maxlen
to 4
# Pad documents to a max length of 4 words
max_length = 4
padded_docs = pad_sequences(encoded_docs, maxlen=max_length, padding='post')
print(f'padded documents:\n {padded_docs}')
padded documents:
[[ 6 2 0 0]
[ 3 1 0 0]
[ 7 4 0 0]
[ 8 1 0 0]
[ 9 0 0 0]
[10 0 0 0]
[ 5 4 0 0]
[11 3 0 0]
[ 5 1 0 0]
[12 13 2 14]]
Find the embedding vectors in GloVe
for each of the words in our dictionary tokeniser.word_index
# Create a weight matrix for words in training docs
embedding_matrix = np.zeros((vocab_size, 100))
# Cycle through all words in tokenised dictionary
for word, i in c.items():
embedding_vector = embeddings_index.get(word)
if embedding_vector is not None:
embedding_matrix[i] = embedding_vector
Create a binary classification model w/ embedding
layer using the predefined weights embedding_matrix
# Define the model
model = Sequential()
# Use GloVe weights (frozen, non trainable)
emb_layer = Embedding(input_dim=vocab_size, # Input into embedding layer
output_dim = 100, # Output out of embedding layer
weights=[embedding_matrix], # Custom weights
input_length=max_length, # Input length
trainable=False) # Trainable weights in layer
# Trainable Embedding Layer
# emb_layer = Embedding(input_dim=vocab_size,output_dim = 8,
input_length=max_length,trainable=True)
model.add(emb_layer) # embedding layer
model.add(Flatten()) # flatten embedding layer
model.add(Dense(1, activation='sigmoid')) # binary classification
# compile the model
model.compile(optimizer='adam',
loss='binary_crossentropy',
metrics=['accuracy'])
# summarize the model
print(model.summary())
odel: "sequential_2"
_________________________________________________________________
Layer (type) Output Shape Param #
=================================================================
embedding_5 (Embedding) (None, 4, 8) 120
flatten_2 (Flatten) (None, 32) 0
dense_2 (Dense) (None, 1) 33
=================================================================
Total params: 153
Trainable params: 153
Non-trainable params: 0
_________________________________________________________________
Let's train the binary classifier, using loss
binary_crossentropy & optimiser
adam & evaluate on the same dataset
# fit the model
model.fit(padded_docs, labels,
epochs=50,
verbose=0)
# evaluate the model
loss, accuracy = model.evaluate(padded_docs,
labels,
verbose=0)
# training accuracy
print(f'Accuracy: {accuracy*100:.5f}')
Accuracy: 90.00000