implementing a transformer to evaluate tweets
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In this post implement a transformer architecture and use it to predict whether a tweet is good (i.e. with number of likes \(>3\)) or bad (number of likes \(\le 3\)). At the heart of the transformer is the self-attention operation, which allows the network to attend to all of the words in sentence at once. We implement it as follows.
import torch.nn as nn
import torch
import torch.nn.functional as F
class self_attention(nn.Module):
def __init__(self,vec_dim,num_heads):
super().__init__()
self.num_heads = num_heads
self.vec_dim = vec_dim
self.to_keys = nn.Linear(vec_dim,vec_dim,bias=False)
self.to_queries = nn.Linear(vec_dim,vec_dim,bias=False)
self.to_values = nn.Linear(vec_dim,vec_dim,bias=False)
self.unify_heads = nn.Linear(vec_dim,vec_dim,bias=False)
def forward(self,x):
num_batches, num_vecs, vec_dim = x.size()
num_heads = self.num_heads
trunc_dim = vec_dim // num_heads
queries = self.to_queries(x)
keys = self.to_keys(x)
values = self.to_values(x)
queries = \
queries.view(num_batches,num_vecs,num_heads,trunc_dim)
keys = \
keys.view(num_batches,num_vecs,num_heads,trunc_dim)
values = \
values.view(num_batches,num_vecs,num_heads,trunc_dim)
keys = keys.transpose(1, 2).contiguous(). \
view(num_batches*num_heads,num_vecs,trunc_dim)
queries = queries.transpose(1, 2).contiguous(). \
view(num_batches*num_heads,num_vecs,trunc_dim)
values = values.transpose(1, 2).contiguous(). \
view(num_batches*num_heads,num_vecs,trunc_dim)
dot_prod = torch.bmm(queries, keys.transpose(1, 2))
dot_prod = dot_prod / (vec_dim**(1.0/2.0))
dot_prod = F.softmax(dot_prod, dim=2)
out = torch.bmm(dot_prod, values). \
view(num_batches,num_heads,num_vecs,trunc_dim)
out = out.transpose(1, 2).contiguous(). \
view(num_batches,num_vecs,trunc_dim*num_heads)
self.unify_heads(out)
return out
Once we have self-attention defined, we insert it into a transformer.
class transformer(nn.Module):
def __init__(self,vec_dim,num_heads):
super().__init__()
self.attention = self_attention(vec_dim,num_heads)
self.norm1 = nn.LayerNorm(vec_dim)
self.norm2 = nn.LayerNorm(vec_dim)
dim_multiplier = 4
self.feed_forward = nn.Sequential( \
nn.Linear(vec_dim,dim_multiplier*vec_dim),
nn.ReLU(),
nn.Linear(dim_multiplier*vec_dim,vec_dim))
def forward(self,x):
attended = self.attention(x)
x = self.norm1(attended+x)
feed_forward = self.feed_forward(x)
return self.norm2(feed_forward+x)
For the full network we'll stack a number of transformers on top of one another; we'll also add a layer that predicts class log probabilities.
class tweet_classifier(nn.Module):
# vec_dim = dimension of the vector that a word maps to in
# the word embedding and also that a position
# maps to in the position embedding
# seq_length = length of the sentence for the positional
# embedding
# num_words = size of the dictionary for the word embedding
def __init__(self,vec_dim,num_heads,depth,seq_length, \
num_words,num_classes):
super().__init__()
self.num_words = num_words
self.word_emb = nn.Embedding(num_words,vec_dim)
self.pos_emb = nn.Embedding(seq_length,vec_dim)
tblocks = []
for i in range(depth):
tblocks.append(transformer(vec_dim=vec_dim, \
num_heads=num_heads))
self.tblocks = nn.Sequential(*tblocks)
self.toprobs = nn.Linear(vec_dim,num_classes)
def forward(self,x):
# x: A (batch_size, sent_len) tensor of integer values
# representing words (in some predetermined vocabulary).
# output: A (batch_size, num_classes) tensor of
# log probabilities over the classes
# generate word embeddings
words = self.word_emb(x)
batch_size, sent_len, vec_dim = words.size()
# generate position embeddings
positions = torch.arange(sent_len)
positions = self.pos_emb(positions)[None, :, :]. \
expand(batch_size,sent_len,vec_dim)
x = words + positions
x = self.tblocks(x)
# Average-pool over the sent_len dimension and project
# to class probabilities
x = self.toprobs(x.mean(dim=1))
return F.log_softmax(x, dim=1)
And that takes care of the network architecture! Now we'll turn to the data, which consists of 4,000 tweets together with the number of likes won by each tweet. We need to clean the data up a bit before we can tokenize it; we also need to label each tweet based on its number of likes.
import pandas as pd
import re
import sys
tweets_df = pd.read_csv("my_tweets.csv")
#remove all columns except those containing tweets
tweets_df = tweets_df.drop(columns=['Date Created', \
'Source of Tweet'],axis=1).sample(4000)
tweets_df.drop(['Unnamed: 0'],axis=1,inplace=True)
# remove punctuation
tweets_df['Tweets'] = \
tweets_df['Tweets'].map(lambda x: \
re.sub('[,\.!?]','', x))
# remove all the mentions (@)
tweets_df['Tweets'] = \
tweets_df['Tweets'].map(lambda x: \
re.sub('@([a-zA-Z0-9_]{1,50})', '', x))
# convert the titles to lowercase
tweets_df['Tweets'] = \
tweets_df['Tweets'].map(lambda x: x.lower())
tweets_df.to_csv("my_tweets_cleaned.csv",index=False)
tweets = pd.read_csv("my_tweets_cleaned.csv")
threshold = 3
good_tweets = (tweets['Number of Likes']>threshold).astype(int)
bad_tweets = (tweets['Number of Likes']<=threshold).astype(int)
tweets.drop(['Number of Likes'],axis=1,inplace=True)
tweets['good'] = good_tweets
tweets['bad'] = bad_tweets
tweets_df.to_csv("my_tweets_cleaned.csv",index=False)
Now that the tweets are cleaned up and labeled, it's time to tokenize them. We'll create a dictionary that maps each word to an integer; then we'll convert each tweet into a vector of integers. Our architecture already includes an embedding layer that will map each word into a vector, so each tweet with be represented by a series of vectors. We're also using positional embedding so that the network can keep track of how the words in each tweet are ordered.
import pickle
import numpy as np
tweets = pd.read_csv('labeled_tweets.csv')
# convert each word into a number; covert each tweet into a
# vector with a predefined length. empty positions will be
# set to zero
# build up a set containing all the tweet words; also find the
# maximum tweet length
vocab = set()
max_len = 0
for i in range(tweets.shape[0]):
word_list = tweets.iloc[i,0].split()
if len(word_list)>max_len:
max_len = len(word_list)
vocab = vocab.union(set(word_list))
# make a dictionary pairing words to integers
words_to_nums = {word:index for index,word in enumerate(vocab)}
# save the dictionary to a file
with open('words_to_nums.pkl', 'wb') as fp:
pickle.dump(words_to_nums, fp)
print('dictionary saved to file!')
tweets_as_vecs = np.zeros((tweets.shape[0],max_len))
for i in range(tweets.shape[0]):
word_list = tweets.iloc[i,0].split()
tweet_vec = [words_to_nums[word] for word in word_list]
tweets_as_vecs[i,0:len(tweet_vec)]=tweet_vec
tweets_as_vecs = pd.DataFrame(tweets_as_vecs)
tweets_as_vecs.to_csv('tweets_as_vecs.csv',index=False)
# convert the tweet_labels such that 0 = bad tweet,
# 1 = good tweet, and there is a single integer label for each
# tweet
tweet_labels = tweets.iloc[:,1:3]
true_class = np.zeros((1,tweet_labels.shape[0]))
true_class = pd.Series(true_class.ravel())
for i in range(tweet_labels.shape[0]):
true_class[i] = 1 - tweet_labels.iloc[i].argmax()
true_class = true_class.astype(int)
true_class.to_csv('tweet_labels.csv',index=False)
dictionary saved to file!
Now we can train our predictor. We'll also save the model weights to a file afterward.
from sklearn.model_selection import train_test_split
from torch import optim
tweets = pd.read_csv("tweets_as_vecs.csv")
labels = pd.read_csv("tweet_labels.csv")
# create the training and test sets
X_train, X_test, y_train, y_test = \
train_test_split(tweets,labels,test_size=0.33)
X_train = np.array(X_train)
X_test = np.array(X_test)
y_train = np.array(y_train)
y_test = np.array(y_test)
X_train = torch.tensor(X_train)
X_test = torch.tensor(X_test)
y_train = torch.tensor(y_train)
y_test = torch.tensor(y_test)
batch_size = 20
vec_dim = 100
sent_len = X_train.shape[1]
num_heads = 4
depth = 3
seq_length = sent_len
num_words = int(tweets.max().max())+1
num_classes = 2
learning_rate = 0.1
err_tol = 0.1
max_epoch = 1000
epoch = 0
err = 1.e5
X_train = X_train.view(batch_size,int(X_train.shape[0]/batch_size), \
X_train.shape[1]).int()
y_train = y_train.view(batch_size,int(y_train.shape[0]/batch_size))
model = tweet_classifier(vec_dim,num_heads,depth,seq_length, \
num_words,num_classes)
loss_func = nn.NLLLoss()
optimizer = optim.SGD(model.parameters(),learning_rate)
while ((epoch<max_epoch)&(err>err_tol)):
err = 0.0
for i in range(batch_size):
outputs = model(X_train[i])
targets = y_train[i]
loss = loss_func(outputs,targets)
optimizer.zero_grad()
loss.backward()
optimizer.step()
err += loss.item()
err /= batch_size
epoch += 1
if (epoch%10==0):
print("epoch: %d, loss: %f" % (epoch, err))
if (epoch<=max_epoch):
print("converged at epoch: ",epoch)
print("with error: ",err)
torch.save(model.state_dict(), 'model_weights.pth')
torch.save(X_test,"X_test.pt")
torch.save(y_test,"y_test.pt")
epoch: 10, loss: 0.475420
epoch: 20, loss: 0.473031
epoch: 30, loss: 0.470421
epoch: 40, loss: 0.466993
epoch: 50, loss: 0.459974
epoch: 60, loss: 0.445342
epoch: 70, loss: 0.430670
epoch: 80, loss: 0.415124
epoch: 90, loss: 0.394816
epoch: 100, loss: 0.366840
epoch: 110, loss: 0.333874
epoch: 120, loss: 0.316484
epoch: 130, loss: 0.275802
epoch: 140, loss: 0.250228
epoch: 150, loss: 0.237210
epoch: 160, loss: 0.230245
epoch: 170, loss: 0.148748
epoch: 180, loss: 0.127036
converged at epoch: 185
with error: 0.09630416203290224
Let's see how well the model performs out of sample.
tweets = pd.read_csv("tweets_as_vecs.csv")
X_test = torch.load("X_test.pt").int()
y_test = torch.load("y_test.pt")
num_sents = y_test.shape[0]
batch_size = 20
vec_dim = 100
sent_len = X_test.shape[1]
num_heads = 4
depth = 3
seq_length = sent_len
num_words = int(tweets.max().max())+1
num_classes = 2
model = tweet_classifier(vec_dim,num_heads,depth,seq_length, \
num_words,num_classes)
model.load_state_dict(torch.load('model_weights.pth'))
X_test = X_test.view(batch_size,int(X_test.shape[0]/batch_size), \
X_test.shape[1]).int()
y_test = y_test.view(batch_size,int(y_test.shape[0]/batch_size))
num_correct = 0
for i in range(batch_size):
outputs = model(X_test[i])
outputs = torch.exp(outputs).round().int().argmax(axis=1)
targets = y_test[i]
num_correct += (outputs==targets).sum().item()
frac_correct = num_correct/num_sents
print("percent correct OOS: ",frac_correct*100)
percent correct OOS: 69.46969696969697
For a training set of about 3,000 tweets (i.e. 67% of the full 4,000 tweet data set), near 70% accuracy out of sample isn't too bad!