This is a PyTorch Tutorial to Sequence Labeling.
This is the second in a series of tutorials I'm writing about implementing cool models on your own with the amazing PyTorch library.
Basic knowledge of PyTorch, recurrent neural networks is assumed.
If you're new to PyTorch, first read Deep Learning with PyTorch: A 60 Minute Blitz and Learning PyTorch with Examples.
Questions, suggestions, or corrections can be posted as issues.
I'm using PyTorch 0.4 in Python 3.6.
27 Jan 2020: Working code for two new tutorials has been added — Super-Resolution and Machine Translation
To build a model that can tag each word in a sentence with entities, parts of speech, etc.
We will be implementing the Empower Sequence Labeling with Task-Aware Neural Language Model paper. This is more advanced than most sequence tagging models, but you will learn many useful concepts – and it works extremely well. The authors' original implementation can be found here.
This model is special because it augments the sequence labeling task by training it concurrently with language models.
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Sequence Labeling. duh.
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Language Models. Language Modeling is to predict the next word or character in a sequence of words or characters. Neural language models achieve impressive results across a wide variety of NLP tasks like text generation, machine translation, image captioning, optical character recognition, and what have you.
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Character RNNs. RNNs operating on individual characters in a text are known to capture the underlying style and structure. In a sequence labeling task, they are especially useful since sub-word information can often yield important clues to an entity or tag.
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Multi-Task Learning. Datasets available to train a model are often small. Creating annotations or handcrafted features to help your model along is not only cumbersome, but also frequently not adaptable to the diverse domains or settings in which your model may be useful. Sequence labeling, unfortunately, is a prime example. There is a way to mitigate this problem – jointly training multiple models that are joined at the hip will maximize the information available to each model, improving performance.
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Conditional Random Fields. Discrete classifiers predict a class or label at a word. Conditional Random Fields (CRFs) can do you one better – they predict labels based on not just the word, but also the neighborhood. Which makes sense, because there are patterns in a sequence of entities or labels. CRFs are widely used to model ordered information, be it for sequence labeling, gene sequencing, or even object detection and image segmentation in computer vision.
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Viterbi Decoding. Since we're using CRFs, we're not so much predicting the right label at each word as we are predicting the right label sequence for a word sequence. Viterbi Decoding is a way to do exactly this – find the most optimal tag sequence from the scores computed by a Conditional Random Field.
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Highway Networks. Fully connected layers are a staple in any neural network to transform or extract features at different locations. Highway Networks accomplish this, but also allow information to flow unimpeded across transformations. This makes deep networks much more efficient or feasible.
In this section, I will present an overview of this model. If you're already familiar with it, you can skip straight to the Implementation section or the commented code.
The authors refer to the model as the Language Model - Long Short-Term Memory - Conditional Random Field since it involves co-training language models with an LSTM + CRF combination.
This image from the paper thoroughly represents the entire model, but don't worry if it seems too complex at this time. We'll break it down to take a closer look at the components.
Multi-task learning is when you simultaneously train a model on two or more tasks.
Usually we're only interested in one of these tasks – in this case, the sequence labeling.
But when layers in a neural network contribute towards performing multiple functions, they learn more than they would have if they had trained only on the primary task. This is because the information extracted at each layer is expanded to accomodate all tasks. When there is more information to work with, performance on the primary task is enhanced.
Enriching existing features in this manner removes the need for using handcrafted features for sequence labeling.
The total loss during multi-task learning is usually a linear combination of the losses on the individual tasks. The parameters of the combination can be fixed or learned as updateable weights.
Since we're aggregating individual losses, you can see how upstream layers shared by multiple tasks would receive updates from all of them during backpropagation.
The authors of the paper simply add the losses (β=1), and we will do the same.
Let's take a look at the tasks that make up our model.
There are three.
This leverages sub-word information to predict the next word.
We do the same in the backward direction.
We also use the outputs of these two character-RNNs as inputs to our word-RNN and Conditional Random Field (CRF) to perform our primary task of sequence labeling.
We're using sub-word information in our tagging task because it can be a powerful indicator of the tags, whether they're parts of speech or entities. For example, it may learn that adjectives commonly end with "-y" or "-ul", or that places often end with "-land" or "-burg".
But our sub-word features, viz. the outputs of the Character RNNs, are also enriched with additional information – the knowledge it needs to predict the next word in both forward and backward directions, because of models 1 and 2.
Therefore, our sequence tagging model uses both
- word-level information in the form of word embeddings.
- character-level information up to and including each word in both directions, enriched with the know-how required to be able to predict the next word in both directions.
The Bidirectional LSTM/RNN encodes these features into new features at each word containing information about the word and its neighborhood, at both the word-level and the character-level. This forms the input to the Conditional Random Field.
Without a CRF, we would have simply used a single linear layer to transform the output of the Bidirectional LSTM into scores for each tag. These are known as emission scores, which are a representation of the likelihood of the word being a certain tag.
A CRF calculates not only the emission scores but also the transition scores, which are the likelihood of a word being a certain tag considering the previous word was a certain tag. Therefore the transition scores measure how likely it is to transition from one tag to another.
If there are m tags, transition scores are stored in a matrix of dimesions m, m, where the rows represent the tag of the previous word and the columns represent the tag of the current word. A value in this matrix at position i, j is the likelihood of transitioning from the ith tag at the previous word to the jth tag at the current word. Unlike emission scores, transition scores are not defined for each word in the sentence. They are global.
In our model, the CRF layer outputs the aggregate of the emission and transition scores at each word.
For a sentence of length L, emission scores would be an L, m tensor. Since the emission scores at each word do not depend on the tag of the previous word, we create a new dimension like L, _, m and broadcast (copy) the tensor along this direction to get an L, m, m tensor.
The transition scores are an m, m tensor. Since the transition scores are global and do not depend on the word, we create a new dimension like _, m, m and broadcast (copy) the tensor along this direction to get an L, m, m tensor.
We can now add them to get the total scores which are an L, m, m tensor. A value at position k, i, j is the aggregate of the emission score of the jth tag at the kth word and the transition score of the jth tag at the kth word considering the previous word was the ith tag.
For our example sentence dunston checks in <end>, if we assume there are 5 tags in total, the total scores would look like this –
But wait a minute, why are there <start> end <end> tags? While we're at it, why are we using an <end> token?
Since we're modeling the likelihood of transitioning between tags, we also include a <start> tag and an <end> tag in our tag-set.
The transition score of a certain tag given that the previous tag was a <start> tag represents the likelihood of this tag being the first tag in a sentence. For example, sentences usually start with articles (a, an, the) or nouns or pronouns.
The transition score of the <end> tag considering a certain previous tag indicates the likelihood of this previous tag being the last tag in a sentence.
We will use an <end> token in all sentences and not a <start> token because the total CRF scores at each word are defined with respect to the previous word's tag, which would make no sense at a <start> token.
The correct tag of the <end> token is always the <end> tag. The "previous tag" of the first word is always the <start> tag.
To illustrate, if our example sentence dunston checks in <end> had the tags tag_2, tag_3, tag_3, <end>, the values in red indicate the scores of these tags.
We generally use activated linear layers to transform and process outputs of an RNN/LSTM.
If you're familiar with residual connections, we can add the input before the transformation to the transformed output, creating a path for data-flow around the transformation.
This path is a shortcut for the flow of gradients during backpropagation, and aids in the convergence of deep networks.
A Highway Network is similar to a residual network, but we use a sigmoid-activated gate to determine the ratio in which the input and transformed output is combined.
Since the character-RNNs contribute towards multiple tasks, Highway Networks are used for extracting task-specific information from its outputs.
Therefore, we will use Highway Networks at three locations in our combined model –
- to transform the output of the forward character-RNN to predict the next word.
- to transform the output of the backward character-RNN to predict the next word (in the backward direction).
- to transform the concatenated output of the forward and backward character-RNNs for use in the word-level RNN along with the word embedding.
In a naive co-training setting, where we use the outputs of the character-RNNs directly for multiple tasks, i.e. without transformation, the discordance between the nature of the tasks could hurt performance.
It might be clear by now what our combined network looks like.
Progressively removing parts of our network results in progressively simpler networks that are used widely for sequence labeling.
There is no multi-task learning.
Using character-level information without co-training still improves performance.
There is no multi-task learning or character-level processing.
This configuration is used quite commonly in the industry and works well.
There is no multi-task learning, character-level processing, or CRFing. Note that a linear or Highway layer would replace the latter.
This could work reasonably well, but a Conditional Random Field provides a sizeable performance boost.
Remember, we're not using a linear layer that computes only the emission scores. Cross Entropy is not a suitable loss metric.
Instead we will use the Viterbi Loss which, like Cross Entropy, is a "negative log likelihood". But here we will measure the likelihood of the gold (true) tag sequence, instead of the likelihood of the true tag at each word in the sequence. To find the likelihood, we consider the softmax over the scores of all tag sequences.
The score of a tag sequence t is defined as the sum of the scores of the individual tags.
For example, consider the CRF scores we looked at earlier –
The score of the tag sequence tag_2, tag_3, tag_3, <end> tag is the sum of the values in red, 4.85 + 6.79 + 3.85 + 3.52 = 19.01.
The Viterbi Loss is then defined as
where t_G is the gold tag sequence and T represents the space of all possible tag sequences.
This simplifies to –
Therefore, the Viterbi Loss is the difference between the log-sum-exp of the scores of all possible tag sequences and the score of the gold tag sequence, i.e. log-sum-exp(all scores) - gold score.
Viterbi Decoding is a way to construct the most optimal tag sequence, considering not only the likelihood of a tag at a certain word (emission scores), but also the likelihood of a tag considering the previous and next tags (transition scores).
Once you generate CRF scores in a L, m, m matrix for a sequence of length L, we start decoding.
Viterbi Decoding is best understood with an example. Consider again –
For the first word in the sequence, the previous_tag can only be <start>. Therefore only consider that one row.
These are also the cumulative scores for each current_tag at the first word.
We will also keep track of the previous_tag that corresponds to each score. These are known as backpointers. At the first word, they are obviously all <start> tags.
At the second word, add the previous cumulative scores to the CRF scores of this word to generate new cumulative scores.
Note that the first word's current_tags are the second word's previous_tags. Therefore, broadcast the first word's cumulative score along the current_tag dimension.
For each current_tag, consider only the maximum of the scores from all previous_tags.
Store backpointers, i.e. the previous tags that correspond to these maximum scores.
Repeat this process at the third word.
...and the last word, which is the <end> token.
Here, the only difference is you already know the correct tag. You need the maximum score and backpointer only for the <end> tag.
Now that you accumulated CRF scores across the entire sequence, you trace backwards to reveal the tag sequence with the highest possible score.
We find that the most optimal tag sequence for dunston checks in <end> is tag_2 tag_3 tag_3 <end>.
The sections below briefly describe the implementation.
They are meant to provide some context, but details are best understood directly from the code, which is quite heavily commented.
I use the CoNLL 2003 NER dataset to compare my results with the paper.
Here's a snippet –
-DOCSTART- -X- O O
EU NNP I-NP I-ORG
rejects VBZ I-VP O
German JJ I-NP I-MISC
call NN I-NP O
to TO I-VP O
boycott VB I-VP O
British JJ I-NP I-MISC
lamb NN I-NP O
. . O O
This dataset is not meant to be publicly distributed, although you may find it somewhere online.
There are several public datasets online that you can use to train the model. These may not all be 100% human annotated, but they are sufficient.
For NER tagging, you can use the Groningen Meaning Bank.
For POS tagging, NLTK has a small dataset available you can access with nltk.corpus.treebank.tagged_sents().
You would either have to convert it to the CoNLL 2003 NER data format, or modify the code referenced in the Data Pipeline section.
We will need eight inputs.
These are the word sequences that must be tagged.
dunston checks in
As discussed earlier, we will not use <start> tokens but we will need to use <end> tokens.
dunston, checks, in, <end>
Since we pass the sentences around as fixed size Tensors, we need to pad sentences (which are naturally of varying length) to the same length with <pad> tokens.
dunston, checks, in, <end>, <pad>, <pad>, <pad>, ...
Furthermore, we create a word_map which is an index mapping for each word in the corpus, including the <end>, and <pad> tokens. PyTorch, like other libraries, needs words encoded as indices to look up embeddings for them, or to identify their place in the predicted word scores.
4381, 448, 185, 4669, 0, 0, 0, ...
Therefore, word sequences fed to the model must be an Int tensor of dimensions N, L_w where N is the batch_size and L_w is the padded length of the word sequences (usually the length of the longest word sequence).
These are the character sequences in the forward direction.
'd', 'u', 'n', 's', 't', 'o', 'n', ' ', 'c', 'h', 'e', 'c', 'k', 's', ' ', 'i', 'n', ' '
We need <end> tokens in the character sequences to match the <end> token in the word sequences. Since we're going to use character-level features at each word in the word sequence, we need character-level features at <end> in the word sequence.
'd', 'u', 'n', 's', 't', 'o', 'n', ' ', 'c', 'h', 'e', 'c', 'k', 's', ' ', 'i', 'n', ' ', <end>
We also need to pad them.
'd', 'u', 'n', 's', 't', 'o', 'n', ' ', 'c', 'h', 'e', 'c', 'k', 's', ' ', 'i', 'n', ' ', <end>, <pad>, <pad>, <pad>, ...
And encode them with a char_map.
29, 2, 12, 8, 7, 14, 12, 3, 6, 18, 1, 6, 21, 8, 3, 17, 12, 3, 60, 0, 0, 0, ...
Therefore, forward character sequences fed to the model must be an Int tensor of dimensions N, L_c, where L_c is the padded length of the character sequences (usually the length of the longest character sequence).
This would be processed the same as the forward sequence, but backward. (The <end> tokens would still be at the end, naturally.)
'n', 'i', ' ', 's', 'k', 'c', 'e', 'h', 'c', ' ', 'n', 'o', 't', 's', 'n', 'u', 'd', ' ', <end>, <pad>, <pad>, <pad>, ...
12, 17, 3, 8, 21, 6, 1, 18, 6, 3, 12, 14, 7, 8, 12, 2, 29, 3, 60, 0, 0, 0, ...
Therefore, backward character sequences fed to the model must be an Int tensor of dimensions N, L_c.
These markers are positions in the character sequences where we extract features to –
- generate the next word in the language models, and
- use as character-level features in the word-level RNN in the sequence labeler
We will extract features at the end of every space ' ' in the character sequence, and at the <end> token.
For the forward character sequence, we extract at –
7, 14, 17, 18
These are points after dunston, checks, in, <end> respectively. Thus, we have a marker for each word in the word sequence, which makes sense. (In the language models, however, since we're predicting the next word, we won't predict at the marker which corresponds to <end>.)
We pad these with 0s. It doesn't matter what we pad with as long as they're valid indices. (We will extract features at the pads, but we will not use them.)
7, 14, 17, 18, 0, 0, 0, ...
They are padded to the padded length of the word sequences, L_w.
Therefore, forward character markers fed to the model must be an Int tensor of dimensions N, L_w.
For the markers in the backward character sequences, we similarly find the positions of every space ' ' and the <end> token.
We also ensure that these positions are in the same word order as in the forward markers. This alignment makes it easier to concatenate features extracted from the forward and backward character sequences, and also prevents having to re-order the targets in the language models.
17, 9, 2, 18
These are points after notsnud, skcehc, ni, <end> respectively.
We pad with 0s.
17, 9, 2, 18, 0, 0, 0, ...
Therefore, backward character markers fed to the model must be an Int tensor of dimensions N, L_w.
Let's assume the correct tags for dunston, checks, in, <end> are –
tag_2, tag_3, tag_3, <end>
We have a tag_map (containing the tags <start>, tag_1, tag_2, tag_3, <end>).
Normally, we would just encode them directly (before padding) –
2, 3, 3, 5
These are 1D encodings, i.e., tag positions in a 1D tag map.
But the outputs of the CRF layer are 2D m, m tensors at each word. We would need to encode tag positions in these 2D outputs.
The correct tag positions are marked in red.
(0, 2), (2, 3), (3, 3), (3, 4)
If we unroll these scores into a 1D m*m tensor, then the tag positions in the unrolled tensor would be
tag_map[previous_tag] * len(tag_map) + tag_map[current_tag]Therefore, we encode tag_2, tag_3, tag_3, <end> as
2, 13, 18, 19
Note that you can retrieve the original tag_map indices by taking the modulus
t % len(tag_map)They will be padded to the padded length of the word sequences, L_w.
Therefore, tags fed to the model must be an Int tensor of dimensions N, L_w.
These are the actual lengths of the word sequences including the <end> tokens. Since PyTorch supports dynamic graphs, we will compute only over these lengths and not over the <pads>.
Therefore, word lengths fed to the model must be an Int tensor of dimensions N.
These are the actual lengths of the character sequences including the <end> tokens. Since PyTorch supports dynamic graphs, we will compute only over these lengths and not over the <pads>.
Therefore, character lengths fed to the model must be an Int tensor of dimensions N.
See read_words_tags() in utils.py.
This reads the input files in the CoNLL 2003 format, and extracts the word and tag sequences.
See create_maps() in utils.py.
Here, we create encoding maps for words, characters, and tags. We bin rare words and characters as <unk>s (unknowns).
See create_input_tensors() in utils.py.
We generate the eight inputs detailed in the Inputs to Model section.
See load_embeddings() in utils.py.
We load pre-trained embeddings, with the option to expand the word_map to include out-of-corpus words present in the embedding vocabulary. Note that this may also include rare in-corpus words that were binned as <unk>s earlier.
See WCDataset in datasets.py.
This is a subclass of PyTorch Dataset. It needs a __len__ method defined, which returns the size of the dataset, and a __getitem__ method which returns the ith set of the eight inputs to the model.
The Dataset will be used by a PyTorch DataLoader in train.py to create and feed batches of data to the model for training or validation.
See Highway in models.py.
A transform is a ReLU-activated linear transformation of the input. A gate is a sigmoid-activated linear transformation of the input. Note that both transformations must be the same size as the input, to allow for adding the input in a residual connection.
The num_layers attribute specifices how many transform-gate-residual-connection operations we perform in series. Usually just one is sufficient.
We store the requisite number of transform and gate layers in separate ModuleList()s, and use a for loop to perform successive operations.
See LM_LSTM_CRF in models.py.
At the very outset, we sort the forward and backward character sequences by decreasing lengths. This is required to use pack_padded_sequence() in order for the LSTM to compute over only the valid timesteps, i.e. the true length of the sequences.
Remember to also sort all other tensors in the same order.
See dynamic_rnn.py for an illustration of how pack_padded_sequence() can be used to take advantage of PyTorch's dynamic graphing and batching capabilities so that we don't process the pads. It flattens the sorted sequences by timestep while ignoring the pads, and the LSTM computes over only the effective batch size N_t at each timestep.
The sorting allows the top N_t at any timestep to align with the outputs from the previous step. At the third timestep, for example, we process only the top 5 images, using the top 5 outputs from the previous step. Except for the sorting, all of this is handled internally by PyTorch, but it's still very useful to understand what pack_padded_sequence() does so we can use it in other scenarios to achieve similar ends. (See the related question about handling variable length sequences in the FAQs section.)
Upon sorting, we apply the forward and backward LSTMs on the forward and backward packed_sequences respectively. We use pad_packed_sequence() to unflatten and re-pad the outputs.
We extract only the outputs at the forward and backward character markers with gather. This function is very useful for extracting only certain indices from a tensor that are specified in a separate tensor.
These extracted outputs are processed by the forward and backward Highway layers before applying a linear layer to compute scores over the vocabulary for predicting the next word at each marker. We do this only during training, since it makes no sense to perform language modeling for multi-task learning during validation or inference. The training attribute of any model is set with model.train() or model.eval() in train.py. (Note that this is primarily used to enable or disable dropout and batch-norm layers in a PyTorch model during training and inference respectively.)
See LM_LSTM_CRF in models.py (continued).
We also sort the word sequences by decreasing lengths, because there may not always be a correlation between the lengths of the word sequences and the character sequences.
Remember to also sort all other tensors in the same order.
We concatenate the forward and backward character LSTM outputs at the markers, and run it through the third Highway layer. This will extract the sub-word information at each word which we will use for sequence labeling.
We concatenate this result with the word embeddings, and compute BLSTM outputs over the packed_sequence.
Upon re-padding with pad_packed_sequence(), we have the features we need to feed to the CRF layer.
See CRF in models.py.
You may find this layer is surprisingly straightforward considering the value it adds to our model.
A linear layer is used to transform the outputs from the BLSTM to scores for each tag, which are the emission scores.
A single tensor is used to hold the transition scores. This tensor is a Parameter of the model, which means it is updateable during backpropagation, just like the weights of the other layers.
To find the CRF scores, compute the emission scores at each word and add it to the transition scores, after broadcasting both as described in the CRF Overview.
See ViterbiLoss in models.py.
We established in the Viterbi Loss Overview that we want to minimize the difference between the log-sum-exp of the scores of all possible valid tag sequences and the score of the gold tag sequence, i.e. log-sum-exp(all scores) - gold score.
We sum the CRF scores of each true tag as described earlier to calculate the gold score.
Remember how we encoded tag sequences with their positions in the unrolled CRF scores? We extract the scores at these positions with gather() and eliminate the pads with pack_padded_sequences() before summing.
Finding the log-sum-exp of the scores of all possible sequences is slightly trickier. We use a for loop to iterate over the timesteps. At each timestep, we accumulate scores for each current_tag by –
- adding the CRF scores at this timestep to the accumulated scores from the previous timestep to find the accumulated score for each
current_tagfor eachprevious_tag. We do this at only the effective batch size, i.e. for sequences that haven't completed yet. (Our sequences are still sorted by decreasing word lengths, from theLM-LSTM-CRFmodel.) - for each
current_tag, compute the log-sum-exp over theprevious_tags to find the new accumulated scores at eachcurrent_tag.
After computing over the variable lengths of all sequences, we are left with a tensor of dimensions N, m, where m is the number of (current) tags. These are the log-sum-exp accumulated scores over all possible sequences ending in each of the m tags. However, since valid sequences can only end with the <end> tag, sum over only the <end> column to find the log-sum-exp of the scores of all possible valid sequences.
We find the difference, log-sum-exp(all scores) - gold score.
See ViterbiDecoder in inference.py.
This implements the process described in the Viterbi Decoding Overview.
We accumulate scores in a for loop in a manner similar to what we did in ViterbiLoss, except here we find the maximum of the previous_tag scores for each current_tag, instead of computing the log-sum-exp. We also keep track of the previous_tag that corresponds to this maximum score in a backpointer tensor.
We pad the backpointer tensor with <end> tags because this allows us to trace backwards over the pads, eventually arriving at the actual <end> tag, whereupon the actual backtracing begins.
See train.py.
The parameters for the model (and training it) are at the beginning of the file, so you can easily check or modify them should you wish to.
To train your model from scratch, simply run this file –
python train.py
To resume training at a checkpoint, point to the corresponding file with the checkpoint parameter at the beginning of the code.
Note that we perform validation at the end of every training epoch.
You will notice we trim the inputs at each batch to the maximum sequence lengths in that batch. This is so we don't have more pads in each batch that we actually need.
But why? Although the RNNs in our model don't compute over the pads, the linear layers still do. It's pretty straightward to change this – see the related question about handling variable length sequences in the FAQs section.
For this tutorial, I figured a little extra computation over some pads was worth the straightforwardness of not having to perform a slew of operations – Highway, CRF, other linear layers, concatenations – on a packed_sequence.
In the multi-task scenario, we have chosen to sum the Cross Entropy losses from the two language modelling tasks and the Viterbi Loss from the sequence labeling task.
Even though we are minimizing the sum of these losses, we are actually only interested in minimizing the Viterbi Loss by virtue of minimizing the sum of these losses. It is the Viterbi Loss which reflects performance on the primary task.
We use pack_padded_sequence() to eliminate pads wherever necessary.
Like in the paper, we use the macro-averaged F1 score as the criterion for early-stopping. Naturally, computing the F1 score requires Viterbi Decoding the CRF scores to generate our optimal tag sequences.
We use pack_padded_sequence() to eliminate pads wherever necessary.
I have followed the parameters in the authors' implementation as closely as possible.
I used a batch size of 10 sentences. I employed Stochastic Gradient Descent with momentum. The learning rate was decayed every epoch. I used 100D GloVe pretrained embeddings without fine-tuning.
It took about 80s to train one epoch on a Titan X (Pascal).
The F1 score on the validation set hit 91% around epoch 50, and peaked at 91.6% on epoch 171. I ran it for a total of 200 epochs. This is pretty close to the results in the paper.
You can download this pretrained model here.
How do we decide if we need <start> and <end> tokens for a model that uses sequences?
If this seems confusing at first, it will easily resolve itself when you think about the requirements of the model you are planning to train.
For sequence labeling with a CRF, you need the <end> token (or the <start> token; see next question) because of how the CRF scores are structured.
In my other tutorial on image captioning, I used both <start> and <end> tokens. The model needed to start decoding somewhere, and learn to recognize when to stop decoding during inference.
If you're performing text classification, you would need neither.
Can we have the CRF generate current_word -> next_word scores instead of previous_word -> current_word scores?
Yes. In this case you would broadcast the emission scores like L, m, _, and you would have a <start> token in every sentence instead of an <end> token. The correct tag of the <start> token would always be the <start> tag. The "next tag" of the last word would always be the <end> tag.
I think the previous word -> current word convention is slightly better because there are language models in the mix. It fits in quite nicely to be able to predict the <end> token at the last real word, and therefore learn to recognize when a sentence is complete.
Why are we using different vocabularies for the sequence tagger's inputs and language models' outputs?
The language models will learn to predict only those words it has seen during training. It's really unnecessary, and a huge waste of computation and memory, to use a linear-softmax layer with the extra ~400,000 out-of-corpus words from the embedding file it will never learn to predict.
But we can add these words to the input layer even if the model never sees them during training. This is because we're using pre-trained embeddings at the input. It doesn't need to see them because the meanings of words are encoded in these vectors. If it's encountered a chimpanzee before, it very likely knows what to do with an orangutan.
Is it a good idea to fine-tune the pre-trained word embeddings we use in this model?
I refrain from fine-tuning because most of the input vocabulary is not in-corpus. Most embeddings will remain the same while a few are fine-tuned. If fine-tuning changes these embeddings sufficiently, the model may not work well with the words that weren't fine-tuned. In the real world, we're bound to encounter many words that weren't present in a newspaper corpus from 2003.
What are some ways we can construct dynamic graphs in PyTorch to compute over only the true lengths of sequences?
If you're using an RNN, simply use pack_padded_sequence(). PyTorch will internally compute over only the true lengths. See dynamic_rnn.py for an example.
If you want to execute an operation (like a linear transformation) only on the true timesteps, pack_padded_sequences() is still the way to go. This flattens the tensor by timestep while removing the pads. You can perform your operation on this flattened tensor, and then use pad_packed_sequence() to unflatten it and re-pad it with 0s.
Similarly, if you want to perform an aggregation operation, like computing the loss, use pack_padded_sequences() to eliminate the pads.
If you want to perform timestep-wise operations, you can take a leaf out of how pack_padded_sequences() works, and compute only on the effective batch size at each timestep with a for loop to iterate over the timesteps. We did this in the ViterbiLoss and ViterbiDecoder. I also used an LSTMCell() in this fashion in my image captioning tutorial.
Dunston Checks In? Really?
I had no memory of this movie for twenty years. I was trying to think of a short sentence that would be easier to visualize in this tutorial and it just popped into my mind riding a wave of 90s nostalgia.
I wish I hadn't googled it though. Damn, the critics were harsh, weren't they? This gem was overwhelmingly and universally panned. I'm not sure I'd disagree if I watched it now, but that just goes to show the world is so much more fun when you're a kid.
Didn't have to worry about LM-LSTM-CRFs or nuthin...