Semantic Textual Similarity
For Semantic Textual Similarity (STS), we want to produce embeddings for all texts involved and calculate the similarities between them. The text pairs with the highest similarity score are most semantically similar. See also the Computing Embeddings documentation for more advanced details on getting embedding scores.
from sentence_transformers import SentenceTransformer
model = SentenceTransformer("all-MiniLM-L6-v2")
# Two lists of sentences
sentences1 = [
"The new movie is awesome",
"The cat sits outside",
"A man is playing guitar",
]
sentences2 = [
"The dog plays in the garden",
"The new movie is so great",
"A woman watches TV",
]
# Compute embeddings for both lists
embeddings1 = model.encode(sentences1)
embeddings2 = model.encode(sentences2)
# Compute cosine similarities
similarities = model.similarity(embeddings1, embeddings2)
# Output the pairs with their score
for idx_i, sentence1 in enumerate(sentences1):
print(sentence1)
for idx_j, sentence2 in enumerate(sentences2):
print(f" - {sentence2: <30}: {similarities[idx_i][idx_j]:.4f}")
The new movie is awesome
- The dog plays in the garden : 0.0543
- The new movie is so great : 0.8939
- A woman watches TV : -0.0502
The cat sits outside
- The dog plays in the garden : 0.2838
- The new movie is so great : -0.0029
- A woman watches TV : 0.1310
A man is playing guitar
- The dog plays in the garden : 0.2277
- The new movie is so great : -0.0136
- A woman watches TV : -0.0327
In this example, the SentenceTransformer.similarity
method returns a 3x3 matrix with the respective cosine similarity scores for all possible pairs between embeddings1
and embeddings2
.
Similarity Calculation
The similarity metric that is used is stored in the SentenceTransformer instance under SentenceTransformer.similarity_fn_name
. Valid options are:
SimilarityFunction.COSINE
(a.k.a “cosine”): Cosine Similarity (default)SimilarityFunction.DOT_PRODUCT
(a.k.a “dot”): Dot ProductSimilarityFunction.EUCLIDEAN
(a.k.a “euclidean”): Negative Euclidean DistanceSimilarityFunction.MANHATTAN
(a.k.a. “manhattan”): Negative Manhattan Distance
This value can be changed in a handful of ways:
By initializing the SentenceTransformer instance with the desired similarity function:
from sentence_transformers import SentenceTransformer, SimilarityFunction model = SentenceTransformer("all-MiniLM-L6-v2", similarity_fn_name=SimilarityFunction.DOT_PRODUCT)
By setting the value directly on the SentenceTransformer instance:
from sentence_transformers import SentenceTransformer, SimilarityFunction model = SentenceTransformer("all-MiniLM-L6-v2") model.similarity_fn_name = SimilarityFunction.DOT_PRODUCT
By setting the value under the
"similarity_fn_name"
key in theconfig_sentence_transformers.json
file of a saved model. When you save a Sentence Transformer model, this value will be automatically saved as well.
Sentence Transformers implements two methods to calculate the similarity between embeddings:
SentenceTransformer.similarity
: Calculates the similarity between all pairs of embeddings.SentenceTransformer.pairwise_similarity
: Calculates the similarity between embeddings in a pairwise fashion.
from sentence_transformers import SentenceTransformer, SimilarityFunction
# Load a pretrained Sentence Transformer model
model = SentenceTransformer("all-MiniLM-L6-v2")
# Embed some sentences
sentences = [
"The weather is lovely today.",
"It's so sunny outside!",
"He drove to the stadium.",
]
embeddings = model.encode(sentences)
similarities = model.similarity(embeddings, embeddings)
print(similarities)
# tensor([[1.0000, 0.6660, 0.1046],
# [0.6660, 1.0000, 0.1411],
# [0.1046, 0.1411, 1.0000]])
# Change the similarity function to Manhattan distance
model.similarity_fn_name = SimilarityFunction.MANHATTAN
print(model.similarity_fn_name)
# => "manhattan"
similarities = model.similarity(embeddings, embeddings)
print(similarities)
# tensor([[ -0.0000, -12.6269, -20.2167],
# [-12.6269, -0.0000, -20.1288],
# [-20.2167, -20.1288, -0.0000]])
Note
If a Sentence Transformer instance ends with a Normalize
module, then it is sensible to choose the “dot” metric instead of “cosine”.
Dot product on normalized embeddings is equivalent to cosine similarity, but “cosine” will re-normalize the embeddings again. As a result, the “dot” metric will be faster than “cosine”.
If you want find the highest scoring pairs in a long list of sentences, have a look at Paraphrase Mining.