Text Embeddings and Cosine Similarity
by Audrey M. Roy Greenfeld | Sun, Feb 2, 2025
I use Gemini's text-embedding-004 model to generate embeddings for sentences. Then I define a cosine similarity function and see what it returns for a few related and unrelated sentences.
Setup
from fastcore.utils import *
import google.generativeai as genai
import matplotlib.pyplot as plt
import numpy as np
import os
import seaborn as sns
genai . configure ( api_key = os . getenv ( 'GEMINI_API_KEY' ))
Generating an Embedding
result = genai . embed_content ( model = "models/text-embedding-004" , content = "What is the meaning of life?" )
"{'embedding': [-0.010632273, 0.019375853, 0.020965198, 0.0007706437, -0.061464068, 0.014739741, -0.0"
e = L ( result [ 'embedding' ])
e
(#768) [-0.010632273,0.019375853,0.020965198,0.0007706437,-0.061464068,0.014739741,-0.0022759985,0.013184195,0.014464715,0.022593116,0.02184836,-0.059616957,0.06032222,-0.047657482,0.017848385,-0.10987464,-0.0598155,-0.00479664,-0.043298274,-0.05090505...]
Generate More Embeddings
sentences = [
"Why do we exist?" ,
"What's the purpose of existence?" ,
"What is the meaning of cookies?" ,
"How do I bake cookies?" ,
"What's the meaning of life?"
]
Get an embedding for each sentence:
def embed ( s ): return genai . embed_content ( "models/text-embedding-004" , s )
ems = L ( sentences ) . map ( embed )
ems
(#5) [{'embedding': [0.019559344, 0.019688405, -0.038842924, 0.012698846, -0.035833146, 0.028341196, 0.052558787, -0.019968225, -0.010917543, 0.03131587, -0.017641881, -0.011561374, 0.06553263, -0.033051796, -0.005336117, -0.07849998, -0.05368801, -0.029812962, -0.0692188, -0.008345575, 0.047584742, -0.03687471, 0.039014176, -0.033440135, 0.002978692, 0.042214964, 0.036658864, 0.045153357, -0.0041409903, -0.05310909, 0.013112881, 0.0066154776, 0.013813996, -0.034904897, 0.008139633, -0.017468236, -0.030165534, 0.05193462, 0.04006202, -0.013289335, -0.04039274, 0.009033101, -0.0142124, -0.0248393, 0.020853698, 0.021040585, 0.054452818, -0.025659267, 0.013948726, 0.07748278, 0.03256458, 0.016619649, -0.059931885, -0.01200441, -0.004653669, -0.017855817, -0.03539421, -0.023281118, 0.026218886, -0.023804223, -0.022577595, 0.008715175, -0.04725901, -0.03219246, -0.035418466, 0.08307132, -0.023135524, -0.0073083555, -0.020209154, 0.04700945, -0.023403414, 0.053417407, -0.020986862, 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Convert the embeddings to numpy arrays:
vectors = L ( ems ) . attrgot ( 'embedding' ) . map ( np . array )
vectors
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-0.00983593, 0.00180467, 0.02418826, 0.06108556, -0.00431618,
0.07729284, 0.01463589, 0.00184365, 0.00907651, -0.02987075,
-0.00790855, -0.01801788, -0.04804752, 0.04730915, -0.01433592,
0.03491877, 0.0067562 , 0.04354662, 0.02292562, -0.00430139,
0.05812673, -0.00815412, 0.06717184, -0.00108426, 0.1204819 ,
0.00872278, -0.03270527, 0.01260042, -0.01435155, 0.01056102,
0.02501724, -0.00419331, 0.0161351 , 0.05669156, 0.00630605,
0.00630769, 0.02783152, 0.03876873, 0.00707917, -0.00618041,
0.08446255, 0.03407703, 0.02142736, 0.00089014, 0.05754675,
0.03236445, -0.00871795, 0.03607843, 0.03972758, -0.00288346,
-0.01380286, 0.00112426, 0.0167738 , -0.01363757, 0.09579395,
0.03311235, -0.04458032, 0.0305769 , -0.00229272, -0.00260528,
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0.05050255, -0.01872093, -0.00158547, 0.01376164, -0.00545039,
0.03543689, -0.02134727, -0.02460446, -0.00799596, 0.01123071,
0.05153246, -0.03555509, 0.00281855, -0.0224924 , -0.04324933,
0.00536663, 0.01013945, 0.07051794, 0.02918244, -0.04286563,
-0.01380449, 0.02474445, -0.0058027 , -0.01740457, -0.02733808,
0.01296912, 0.04698066, 0.00904625, -0.03459422, 0.00987941,
-0.01592278, 0.01080412, 0.0101132 , 0.01141924, 0.02449299,
-0.03410619, -0.00280552, 0.02342091, -0.03151835, -0.01119671,
-0.05416648, 0.00888841, -0.01468865, 0.00392997, -0.05463566,
0.00739091, 0.06880377, -0.06607761, 0.02035096, -0.07197998,
0.02450989, -0.00669362, -0.00948936, 0.04121832, -0.04087614,
-0.04159675, 0.00560984, 0.03682465, 0.01007143, -0.11301625,
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-0.07461054, 0.00503175, 0.04648944, -0.0018048 , -0.03923617,
0.0557724 , -0.01717949, 0.0085163 , 0.03781694, 0.00803159,
-0.04781526, 0.01118333, 0.04695763, 0.04238679, -0.0311725 ,
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-0.04815339, -0.04225336, 0.02119285, 0.00371887, 0.01984557,
0.04803619, -0.07034228, -0.05613228, -0.01377299, -0.03598213,
0.06818244, -0.01885403, -0.02673289, -0.01363254, -0.00222132,
0.02323172, 0.03127499, 0.03784892, -0.01377357, -0.02713469,
-0.02069535, 0.08163466, 0.00869768, -0.00253008, -0.01158966,
0.00810062, 0.02623357, 0.01147744, 0.02504494, -0.00302644,
0.01340707, -0.0504868 , 0.00058308, -0.02095885, -0.05088278,
0.0447062 , 0.0490515 , -0.00544935, -0.02059772, -0.0119983 ,
-0.02620075, -0.02688468, 0.00467442, -0.04345711, 0.0471332 ,
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-0.00294778, -0.02280327, -0.03630872, 0.02528736, 0.08018557,
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0.03055533, 0.00734219, 0.02226708, 0.0345304 , -0.00903503,
0.01343901, -0.06282861, -0.01254741, 0.02084065, 0.02658541,
-0.03487633, -0.0556223 , -0.00086834, -0.00029365, 0.0354645 ,
0.08883449, 0.02383967, -0.01412318, 0.02712685, 0.00383109,
0.00239748, 0.02158592, -0.01095698, 0.03357873, -0.01019439,
0.05698761, -0.00613392, -0.01503377, -0.07130649, -0.00893014,
0.01168125, -0.04806418, -0.02110449, -0.02985591, -0.02468556,
-0.08567507, -0.05181983, -0.01734213, 0.0811418 , 0.03332894,
-0.01995153, -0.0274487 , 0.01809742, 0.08673595, 0.03943369,
-0.00166608, 0.03403159, -0.01279016, 0.01624491, -0.06852474,
0.0519313 , -0.00164215, -0.02849901])]
Cosine Similarity
def cos_sim ( a , b ):
"Normalized dot product of 2 embedding vectors"
return ( a @b ) / ( np . linalg . norm ( a ) * np . linalg . norm ( b ))
Credit: This function is from How to Solve It With Code, Lesson 14 .
I looked for a predefined version of cos_sim
to import and use. The closest I found was scikit-learn's cosine_similarity function which returns a similarity matrix. In a future notebook I'd love to use that. Right now, however, I just want to see how similar 2 embeddings are.
2 Existential Questions: High Similarity
f " { sentences [ 0 ] } vs. { sentences [ 1 ] } "
cos_sim ( vectors [ 0 ], vectors [ 1 ])
Existential Question vs. Cookie Question: Low Similarity
f " { sentences [ 0 ] } vs. { sentences [ 3 ] } "
cos_sim ( vectors [ 0 ], vectors [ 3 ])
Meanings: Low Similarity
f " { sentences [ 4 ] } vs. { sentences [ 2 ] } "
cos_sim ( vectors [ 4 ], vectors [ 2 ])
Similarity Matrix
Comparing each sentence to each other one:
sim_matrix = np . zeros (( len ( vectors ), len ( vectors )))
for i in range ( len ( vectors )):
for j in range ( len ( vectors )):
sim_matrix [ i , j ] = cos_sim ( vectors [ i ], vectors [ j ])
sim_matrix
array([[1. , 0.86007273, 0.3820777 , 0.34470091, 0.70588275],
[0.86007273, 1. , 0.37772974, 0.2912788 , 0.79532732],
[0.3820777 , 0.37772974, 1. , 0.64658825, 0.41403775],
[0.34470091, 0.2912788 , 0.64658825, 1. , 0.29899486],
[0.70588275, 0.79532732, 0.41403775, 0.29899486, 1. ]])
Now we can plot a heatmap of these, to build our intuition:
plt . figure ( figsize = ( 10 , 8 ))
sns . heatmap ( sim_matrix , annot = True , fmt = '.2f' ,
xticklabels = sentences , yticklabels = sentences )
plt . title ( 'Sentence Similarity Matrix' )
plt . tight_layout ()
Summary
Embeddings can capture meaningful semantic relationships between sentences or other text.
I used Gemini's text-embedding-004 model to convert sentences to embeddings.
Cosine similarity between embedding vectors shows:
Semantically related sentences like "Why do we exist?" and "What's the purpose of existence?" have high similarity scores (0.86)
Unrelated pairs like existential questions versus cookie questions have much lower scores (0.34-0.38)
A heatmap visualization can really help to show these relationships clearly.