mirror of
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191 lines
6.5 KiB
Python
191 lines
6.5 KiB
Python
# Copyright 2021 Xiaomi Corp. (authors: Fangjun Kuang)
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#
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# See ../../../../LICENSE for clarification regarding multiple authors
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#
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# Licensed under the Apache License, Version 2.0 (the "License");
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# you may not use this file except in compliance with the License.
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# You may obtain a copy of the License at
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#
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# http://www.apache.org/licenses/LICENSE-2.0
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#
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# Unless required by applicable law or agreed to in writing, software
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# distributed under the License is distributed on an "AS IS" BASIS,
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# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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# See the License for the specific language governing permissions and
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# limitations under the License.
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import math
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import k2
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import torch
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import torch.nn as nn
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from encoder_interface import EncoderInterface
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from icefall.utils import add_sos
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def reverse_label_smoothing(
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logprobs: torch.Tensor, alpha: float
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) -> torch.Tensor:
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"""
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This function is written by Dan.
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Modifies `logprobs` in such a way that if you compute a data probability
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using `logprobs`, it will be equivalent to a label-smoothed data probability
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with the supplied label-smoothing constant alpha (e.g. alpha=0.1).
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This allows us to use `logprobs` in things like RNN-T and CTC and
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get a kind of label-smoothed version of those sequence objectives.
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Label smoothing means that if the reference label is i, we convert it
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into a distribution with weight (1-alpha) on i, and alpha distributed
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equally to all labels (including i itself).
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Note: the output logprobs can be interpreted as cross-entropies, meaning
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we correct for the entropy of the smoothed distribution.
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Args:
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logprobs:
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A Tensor of shape (*, num_classes), containing logprobs that sum
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to one: e.g. the output of log_softmax.
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alpha:
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A constant that defines the extent of label smoothing, e.g. 0.1.
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Returns:
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modified_logprobs, a Tensor of shape (*, num_classes), containing
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"fake" logprobs that will give you label-smoothed probabilities.
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"""
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assert alpha >= 0.0 and alpha < 1
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if alpha == 0.0:
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return logprobs
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num_classes = logprobs.shape[-1]
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# We correct for the entropy of the label-smoothed target distribution, so
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# the resulting logprobs can be thought of as cross-entropies, which are
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# more interpretable.
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#
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# The expression for entropy below is not quite correct -- it treats
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# the target label and the smoothed version of the target label as being
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# separate classes -- but this can be thought of as an adjustment
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# for the way we compute the likelihood below, which also treats the
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# target label and its smoothed version as being separate.
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target_entropy = -(
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(1 - alpha) * math.log(1 - alpha)
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+ alpha * math.log(alpha / num_classes)
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)
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sum_logprob = logprobs.sum(dim=-1, keepdim=True)
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return (
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logprobs * (1 - alpha) + sum_logprob * (alpha / num_classes)
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) + target_entropy
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class Transducer(nn.Module):
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"""It implements https://arxiv.org/pdf/1211.3711.pdf
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"Sequence Transduction with Recurrent Neural Networks"
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"""
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def __init__(
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self,
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encoder: EncoderInterface,
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decoder: nn.Module,
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joiner: nn.Module,
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):
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"""
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Args:
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encoder:
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It is the transcription network in the paper. Its accepts
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two inputs: `x` of (N, T, C) and `x_lens` of shape (N,).
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It returns two tensors: `logits` of shape (N, T, C) and
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`logit_lens` of shape (N,).
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decoder:
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It is the prediction network in the paper. Its input shape
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is (N, U) and its output shape is (N, U, C). It should contain
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one attribute: `blank_id`.
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joiner:
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It has two inputs with shapes: (N, T, C) and (N, U, C). Its
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output shape is (N, T, U, C). Note that its output contains
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unnormalized probs, i.e., not processed by log-softmax.
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"""
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super().__init__()
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assert isinstance(encoder, EncoderInterface), type(encoder)
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assert hasattr(decoder, "blank_id")
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self.encoder = encoder
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self.decoder = decoder
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self.joiner = joiner
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def forward(
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self,
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x: torch.Tensor,
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x_lens: torch.Tensor,
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y: k2.RaggedTensor,
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label_smoothing_factor: float,
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) -> torch.Tensor:
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"""
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Args:
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x:
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A 3-D tensor of shape (N, T, C).
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x_lens:
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A 1-D tensor of shape (N,). It contains the number of frames in `x`
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before padding.
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y:
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A ragged tensor with 2 axes [utt][label]. It contains labels of each
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utterance.
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label_smoothing_factor:
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The factor for label smoothing. Should be in the range [0, 1).
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Returns:
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Return the transducer loss.
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"""
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assert x.ndim == 3, x.shape
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assert x_lens.ndim == 1, x_lens.shape
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assert y.num_axes == 2, y.num_axes
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assert x.size(0) == x_lens.size(0) == y.dim0
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encoder_out, x_lens = self.encoder(x, x_lens)
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assert torch.all(x_lens > 0)
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# Now for the decoder, i.e., the prediction network
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row_splits = y.shape.row_splits(1)
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y_lens = row_splits[1:] - row_splits[:-1]
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blank_id = self.decoder.blank_id
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sos_y = add_sos(y, sos_id=blank_id)
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sos_y_padded = sos_y.pad(mode="constant", padding_value=blank_id)
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decoder_out = self.decoder(sos_y_padded)
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# +1 here since a blank is prepended to each utterance.
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logits = self.joiner(
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encoder_out=encoder_out,
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decoder_out=decoder_out,
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encoder_out_len=x_lens,
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decoder_out_len=y_lens + 1,
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)
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# logits is of shape (sum_all_TU, vocab_size)
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log_probs = logits.log_softmax(dim=-1)
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log_probs = reverse_label_smoothing(log_probs, label_smoothing_factor)
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# rnnt_loss requires 0 padded targets
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# Note: y does not start with SOS
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y_padded = y.pad(mode="constant", padding_value=0)
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# We don't put this `import` at the beginning of the file
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# as it is required only in the training, not during the
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# reference stage
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import optimized_transducer
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loss = optimized_transducer.transducer_loss(
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logits=log_probs,
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targets=y_padded,
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logit_lengths=x_lens,
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target_lengths=y_lens,
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blank=blank_id,
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reduction="sum",
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from_log_softmax=True,
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)
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return loss
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