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604 lines
22 KiB
Python
604 lines
22 KiB
Python
# Copyright 2022 Xiaomi Corp. (authors: Daniel Povey)
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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 collections
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from itertools import repeat
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from typing import Optional, Tuple, Union
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from functools import reduce
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import logging
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import random
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import torch
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import torch.nn as nn
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import torch.nn.functional as F
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from torch import Tensor
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from torch.nn import Embedding as ScaledEmbedding
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def _ntuple(n):
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def parse(x):
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if isinstance(x, collections.Iterable):
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return x
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return tuple(repeat(x, n))
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return parse
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_single = _ntuple(1)
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_pair = _ntuple(2)
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class ActivationBalancerFunction(torch.autograd.Function):
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@staticmethod
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def forward(
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ctx,
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x: Tensor,
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channel_dim: int,
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min_positive: float, # e.g. 0.05
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max_positive: float, # e.g. 0.95
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max_factor: float, # e.g. 0.01
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min_abs: float, # e.g. 0.2
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max_abs: float, # e.g. 100.0
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) -> Tensor:
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if x.requires_grad:
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if channel_dim < 0:
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channel_dim += x.ndim
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sum_dims = [d for d in range(x.ndim) if d != channel_dim]
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x_normalized = x - torch.mean(x, dim=sum_dims, keepdim=True)
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xgtmean = (x_normalized > 0)
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proportion_positive = torch.mean(
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(x > 0).to(x.dtype), dim=sum_dims, keepdim=True
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)
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factor1 = (
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(min_positive - proportion_positive).relu()
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* (max_factor / min_positive)
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if min_positive != 0.0
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else 0.0
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)
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factor2 = (
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(proportion_positive - max_positive).relu()
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* (max_factor / (max_positive - 1.0))
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if max_positive != 1.0
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else 0.0
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)
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# `factor` is a tensor of shape something like (1, 1, num_channels,
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# 1), containing elements between -1 and 1 that are zero if the
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# proportion of positive features is between min_positive and
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# max_positive, max_factor if proportion==0.0 (all features are negative),
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# and -max_factor if proportion==1.0 (all features are positive). It is
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# an amount per channel by which we'll modify the gradient; the sign
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# of modifying the gradient will depend on the sign of the gradient.
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factor = factor1 + factor2
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if isinstance(factor, float):
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factor = torch.zeros_like(proportion_positive)
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mean_abs = torch.mean(x_normalized.abs(), dim=sum_dims, keepdim=True)
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below_threshold = mean_abs < min_abs
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above_threshold = mean_abs > max_abs
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ctx.save_for_backward(
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factor, xgtmean, below_threshold, above_threshold
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)
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ctx.max_factor = max_factor
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ctx.sum_dims = sum_dims
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return x
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@staticmethod
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def backward(
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ctx, x_grad: Tensor
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) -> Tuple[Tensor, None, None, None, None, None, None]:
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factor, xgtmean, below_threshold, above_threshold = ctx.saved_tensors
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dtype = x_grad.dtype
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scale_factor = (
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(below_threshold.to(dtype) - above_threshold.to(dtype))
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* (xgtmean.to(dtype) - 0.5)
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* (ctx.max_factor * 2.0)
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)
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neg_delta_grad = x_grad.abs() * (factor + scale_factor)
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return x_grad - neg_delta_grad, None, None, None, None, None, None
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def find_direction_coeffs(x: Tensor,
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prev_direction: Tensor) -> Tuple[Tensor, Tensor, Tensor]:
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"""
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Figure out (an approximation to) the proportion of the variance of a set of
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feature vectors that can be attributed to the top eigen-direction.
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Args:
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x: a Tensor of shape (num_frames, num_channels), with num_frames > 1.
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prev_direction: a Tensor of shape (num_channels,), that is our previous estimate
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of the top eigen-direction, or a random direction if this is the first
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iteration. Does not have to be normalized, but should be nonzero.
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Returns: (cur_direction, coeffs), where:
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cur_direction: a Tensor of shape (num_channels,) that is the current
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estimate of the top eigen-direction.
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coeffs: a Tensor of shape (num_frames, 1) that minimizes, or
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approximately minimizes, (x - coeffs * cur_direction).norm()
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"""
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(num_frames, num_channels) = x.shape
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assert num_channels > 1 and num_frames > 1
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assert prev_direction.shape == (num_channels,)
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# `coeffs` are the coefficients of `prev_direction` in x.
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# actually represent the coeffs up to a constant positive factor.
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coeffs = (x * prev_direction).sum(dim=1, keepdim=True) + 1.0e-10
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cur_direction = (x * coeffs).sum(dim=0) / ((coeffs ** 2).sum() + 1.0e-20)
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return cur_direction, coeffs
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class MaxEigLimiterFunction(torch.autograd.Function):
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@staticmethod
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def forward(
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ctx,
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x: Tensor,
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direction: Tensor,
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channel_dim: int,
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prob: float,
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subtract_mean: bool,
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max_variance_proportion: float,
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grad_scale: float) -> Tuple[Tensor, Tensor]:
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if random.random() > prob:
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return x, direction
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eps = 1.0e-20
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num_channels = x.shape[channel_dim]
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assert max_variance_proportion > 1.0 / num_channels
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orig_x = x
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x = x.transpose(channel_dim, -1).reshape(-1, num_channels)
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if subtract_mean:
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x = x - x.mean(dim=0)
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new_direction, coeffs = find_direction_coeffs(x, direction)
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x_var = (x**2).mean()
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x_residual = x - coeffs * new_direction
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x_residual_var = (x_residual**2).mean()
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# `variance_proportion` is the proportion of the variance accounted for
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# by the top eigen-direction.
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variance_proportion = (x_var - x_residual_var) / (x_var + 1.0e-20)
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ans_direction = direction + new_direction # ensure nonzero even if x == 0
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ans_direction = ans_direction / ans_direction.norm()
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if random.random() < 0.0005:
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logging.info(f"variance_proportion = {variance_proportion.item()}, shape={tuple(x.shape)}")
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# Caution: this causes a CUDA sync, which is not ideal.
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if variance_proportion >= max_variance_proportion:
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ctx.channel_dim = channel_dim
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ctx.subtract_mean = subtract_mean
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ctx.grad_scale = grad_scale
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ctx.save_for_backward(orig_x.detach(),
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coeffs.detach(),
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new_direction.detach())
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return orig_x, ans_direction
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@staticmethod
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def backward(ctx, x_grad, *args):
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# the *args is all the other derivs, which should be None or zero.
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if not hasattr(ctx, 'channel_dim'):
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# the top eig's proportion of the variance was below the threshold.
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return x_grad, None, None, None, None, None, None
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with torch.enable_grad():
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(x_orig, coeffs, new_direction) = ctx.saved_tensors
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x_orig.requires_grad = True
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num_channels = x_orig.shape[ctx.channel_dim]
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x = x_orig.transpose(ctx.channel_dim, -1).reshape(-1, num_channels)
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new_direction.requires_grad = False
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if ctx.subtract_mean:
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x = x - x.mean(dim=0)
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x_var = (x ** 2).mean()
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x_residual = x - coeffs * new_direction
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x_residual_var = (x_residual ** 2).mean()
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# `variance_proportion` is the proportion of the variance accounted for
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# by the top eigen-direction. This is to be minimized.
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variance_proportion = (x_var - x_residual_var) / (x_var + 1.0e-20)
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variance_proportion.backward()
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x_orig_grad = x_orig.grad
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x_extra_grad = x_orig.grad * ctx.grad_scale * x_grad.norm() / (x_orig_grad.norm() + 1.0e-20)
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return x_grad + x_extra_grad.detach(), None, None, None, None, None, None
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class BasicNorm(torch.nn.Module):
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"""
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This is intended to be a simpler, and hopefully cheaper, replacement for
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LayerNorm. The observation this is based on, is that Transformer-type
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networks, especially with pre-norm, sometimes seem to set one of the
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feature dimensions to a large constant value (e.g. 50), which "defeats"
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the LayerNorm because the output magnitude is then not strongly dependent
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on the other (useful) features. Presumably the weight and bias of the
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LayerNorm are required to allow it to do this.
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So the idea is to introduce this large constant value as an explicit
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parameter, that takes the role of the "eps" in LayerNorm, so the network
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doesn't have to do this trick. We make the "eps" learnable.
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Args:
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num_channels: the number of channels, e.g. 512.
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channel_dim: the axis/dimension corresponding to the channel,
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interprted as an offset from the input's ndim if negative.
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shis is NOT the num_channels; it should typically be one of
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{-2, -1, 0, 1, 2, 3}.
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eps: the initial "epsilon" that we add as ballast in:
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scale = ((input_vec**2).mean() + epsilon)**-0.5
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Note: our epsilon is actually large, but we keep the name
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to indicate the connection with conventional LayerNorm.
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learn_eps: if true, we learn epsilon; if false, we keep it
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at the initial value.
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"""
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def __init__(
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self,
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num_channels: int,
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channel_dim: int = -1, # CAUTION: see documentation.
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eps: float = 0.25,
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learn_eps: bool = True,
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) -> None:
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super(BasicNorm, self).__init__()
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self.num_channels = num_channels
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self.channel_dim = channel_dim
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if learn_eps:
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self.eps = nn.Parameter(torch.tensor(eps).log().detach())
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else:
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self.register_buffer("eps", torch.tensor(eps).log().detach())
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def forward(self, x: Tensor) -> Tensor:
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assert x.shape[self.channel_dim] == self.num_channels
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scales = (
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torch.mean(x ** 2, dim=self.channel_dim, keepdim=True)
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+ self.eps.exp()
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) ** -0.5
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return x * scales
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def ScaledLinear(*args,
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initial_scale: float = 1.0,
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**kwargs ) -> nn.Linear:
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"""
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Behaves like a constructor of a modified version of nn.Linear
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that gives an easy way to set the default initial parameter scale.
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Args:
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Accepts the standard args and kwargs that nn.Linear accepts
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e.g. in_features, out_features, bias=False.
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initial_scale: you can override this if you want to increase
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or decrease the initial magnitude of the module's output
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(affects the initialization of weight_scale and bias_scale).
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Another option, if you want to do something like this, is
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to re-initialize the parameters.
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"""
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ans = nn.Linear(*args, **kwargs)
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with torch.no_grad():
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ans.weight[:] *= initial_scale
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if ans.bias is not None:
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torch.nn.init.uniform_(ans.bias,
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-0.1 * initial_scale,
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0.1 * initial_scale)
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return ans
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def ScaledConv1d(*args,
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initial_scale: float = 1.0,
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**kwargs ) -> nn.Linear:
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"""
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Behaves like a constructor of a modified version of nn.Conv1d
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that gives an easy way to set the default initial parameter scale.
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Args:
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Accepts the standard args and kwargs that nn.Linear accepts
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e.g. in_features, out_features, bias=False.
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initial_scale: you can override this if you want to increase
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or decrease the initial magnitude of the module's output
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(affects the initialization of weight_scale and bias_scale).
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Another option, if you want to do something like this, is
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to re-initialize the parameters.
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"""
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ans = nn.Conv1d(*args, **kwargs)
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with torch.no_grad():
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ans.weight[:] *= initial_scale
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if ans.bias is not None:
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torch.nn.init.uniform_(ans.bias,
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-0.1 * initial_scale,
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0.1 * initial_scale)
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return ans
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class LearnedScale(torch.nn.Module):
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"""
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Module that learns a scale dependent on some kind of mask that is typically going to be 0 or 1
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in training. The scale will be 1.0 if the mask is 1.0, but may be a different (learned) value
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if the mask value is not 1.0.
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The idea is that if we have some kind of feature mask that would always be 1.0 in
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test mode but might sometimes be 0.0 in training mode, we might want the multiply
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the remaining features by a value dependent on this mask.
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"""
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def __init__(self):
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super(LearnedScale, self).__init__()
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self.alpha = nn.Parameter(torch.tensor(0.0))
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def forward(self,
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x: Tensor,
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mask: Tensor):
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"""
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Mask should either be a number (probably 1.0) or a tensors that broadcasts with x.
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"""
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if self.training and mask is 1.0:
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return x
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return x * (1.0 + self.alpha * (1.0 - mask))
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class ActivationBalancer(torch.nn.Module):
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"""
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Modifies the backpropped derivatives of a function to try to encourage, for
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each channel, that it is positive at least a proportion `threshold` of the
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time. It does this by multiplying negative derivative values by up to
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(1+max_factor), and positive derivative values by up to (1-max_factor),
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interpolated from 1 at the threshold to those extremal values when none
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of the inputs are positive.
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Args:
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num_channels: the number of channels
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channel_dim: the dimension/axis corresponding to the channel, e.g.
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-1, 0, 1, 2; will be interpreted as an offset from x.ndim if negative.
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min_positive: the minimum, per channel, of the proportion of the time
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that (x > 0), below which we start to modify the derivatives.
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max_positive: the maximum, per channel, of the proportion of the time
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that (x > 0), above which we start to modify the derivatives.
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max_factor: the maximum factor by which we modify the derivatives for
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either the sign constraint or the magnitude constraint;
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e.g. with max_factor=0.02, the the derivatives would be multiplied by
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values in the range [0.98..1.02].
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min_abs: the minimum average-absolute-value difference from the mean
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value per channel, which we allow, before we start to modify
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the derivatives to prevent this.
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max_abs: the maximum average-absolute-value difference from the mean
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value per channel, which we allow, before we start to modify
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the derivatives to prevent this.
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max_var_per_eig: the maximum proportion of the variance of the
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features/channels, after mean subtraction, that can come from
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any given eigenvalue.
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"""
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def __init__(
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self,
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num_channels: int,
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channel_dim: int,
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min_positive: float = 0.05,
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max_positive: float = 0.95,
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max_factor: float = 0.01,
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min_abs: float = 0.2,
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max_abs: float = 100.0,
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max_var_per_eig: float = 0.0,
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):
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super(ActivationBalancer, self).__init__()
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self.num_channels = num_channels
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self.channel_dim = channel_dim
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self.min_positive = min_positive
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self.max_positive = max_positive
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self.max_factor = max_factor
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self.min_abs = min_abs
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self.max_abs = max_abs
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assert max_var_per_eig == 0.0 or max_var_per_eig > 1.0 / num_channels
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self.max_var_per_eig = max_var_per_eig
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if max_var_per_eig > 0.0:
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with torch.no_grad():
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# arbitrary.. would use randn() but want to leave the rest of the model's
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# random parameters unchanged for comparison
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direction = torch.arange(num_channels).to(torch.float)
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direction = direction / direction.norm()
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self.register_buffer('max_eig_direction', direction)
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else:
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self.max_eig_direction = None
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def forward(self, x: Tensor) -> Tensor:
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if torch.jit.is_scripting():
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return x
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if self.max_var_per_eig > 0:
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max_eig_prob = 0.25
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with torch.cuda.amp.autocast(enabled=False):
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x, new_direction = MaxEigLimiterFunction.apply(
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x, self.max_eig_direction,
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self.channel_dim,
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max_eig_prob,
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True, # subtract_mean
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self.max_var_per_eig,
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self.max_factor / max_eig_prob,
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)
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self.max_eig_direction[:] = new_direction.detach()
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return ActivationBalancerFunction.apply(
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x,
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self.channel_dim,
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self.min_positive,
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self.max_positive,
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self.max_factor,
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self.min_abs,
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self.max_abs,
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)
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class DoubleSwishFunction(torch.autograd.Function):
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"""
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double_swish(x) = x * torch.sigmoid(x-1)
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This is a definition, originally motivated by its close numerical
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similarity to swish(swish(x)), where swish(x) = x * sigmoid(x).
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Memory-efficient derivative computation:
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double_swish(x) = x * s, where s(x) = torch.sigmoid(x-1)
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double_swish'(x) = d/dx double_swish(x) = x * s'(x) + x' * s(x) = x * s'(x) + s(x).
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Now, s'(x) = s(x) * (1-s(x)).
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double_swish'(x) = x * s'(x) + s(x).
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= x * s(x) * (1-s(x)) + s(x).
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= double_swish(x) * (1-s(x)) + s(x)
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... so we just need to remember s(x) but not x itself.
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"""
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@staticmethod
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def forward(ctx, x: Tensor) -> Tensor:
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x = x.detach()
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s = torch.sigmoid(x - 1.0)
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y = x * s
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ctx.save_for_backward(s, y)
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return y
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@staticmethod
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def backward(ctx, y_grad: Tensor) -> Tensor:
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s, y = ctx.saved_tensors
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return (y * (1 - s) + s) * y_grad
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class DoubleSwish(torch.nn.Module):
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def forward(self, x: Tensor) -> Tensor:
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"""Return double-swish activation function which is an approximation to Swish(Swish(x)),
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that we approximate closely with x * sigmoid(x-1).
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"""
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if torch.jit.is_scripting():
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return x * torch.sigmoid(x - 1.0)
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return DoubleSwishFunction.apply(x)
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def _test_max_eig_limiter():
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for proportion in [0.1, 0.5, 10.0]:
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logging.info(f"proportion = {proportion}")
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x = torch.randn(100, 128)
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direction = torch.randn(128)
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coeffs = torch.randn(100, 1)
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x += proportion * direction * coeffs
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x.requires_grad = True
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y, new_direction = MaxEigLimiterFunction.apply(x, direction,
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1, # channel_dim
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1.0, # prob
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True, # subtract_mean
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0.5, # max_variance_proportion
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0.1, # grad_scale
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)
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cosine = (new_direction * direction).sum() / (new_direction.norm() * direction.norm())
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logging.info(f"Direction cosine = {cosine}")
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y_grad = torch.randn_like(x)
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y.backward(gradient=y_grad)
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if proportion < 0.2:
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assert torch.allclose(x.grad, y_grad)
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elif proportion > 1.0:
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assert not torch.allclose(x.grad, y_grad)
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|
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def _test_activation_balancer_sign():
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probs = torch.arange(0, 1, 0.01)
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N = 1000
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x = 1.0 * (torch.rand(probs.numel(), N) < probs.unsqueeze(-1))
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x = x.detach()
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x.requires_grad = True
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m = ActivationBalancer(
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probs.numel(),
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channel_dim=0,
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min_positive=0.05,
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max_positive=0.98,
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max_factor=0.2,
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min_abs=0.0,
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)
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|
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y_grad = torch.sign(torch.randn(probs.numel(), N))
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|
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y = m(x)
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y.backward(gradient=y_grad)
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print("_test_activation_balancer_sign: x = ", x)
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print("_test_activation_balancer_sign: y grad = ", y_grad)
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print("_test_activation_balancer_sign: x grad = ", x.grad)
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|
|
|
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def _test_activation_balancer_magnitude():
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magnitudes = torch.arange(0, 1, 0.01)
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N = 1000
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x = torch.sign(torch.randn(magnitudes.numel(), N)) * magnitudes.unsqueeze(
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|
-1
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|
)
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|
x = x.detach()
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|
x.requires_grad = True
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|
m = ActivationBalancer(
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|
magnitudes.numel(),
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|
channel_dim=0,
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|
min_positive=0.0,
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|
max_positive=1.0,
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|
max_factor=0.2,
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|
min_abs=0.2,
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|
max_abs=0.8,
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|
)
|
|
|
|
y_grad = torch.sign(torch.randn(magnitudes.numel(), N))
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|
|
|
y = m(x)
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|
y.backward(gradient=y_grad)
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|
print("_test_activation_balancer_magnitude: x = ", x)
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|
print("_test_activation_balancer_magnitude: y grad = ", y_grad)
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|
print("_test_activation_balancer_magnitude: x grad = ", x.grad)
|
|
|
|
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|
def _test_basic_norm():
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|
num_channels = 128
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|
m = BasicNorm(num_channels=num_channels, channel_dim=1)
|
|
|
|
x = torch.randn(500, num_channels)
|
|
|
|
y = m(x)
|
|
|
|
assert y.shape == x.shape
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|
x_rms = (x ** 2).mean().sqrt()
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|
y_rms = (y ** 2).mean().sqrt()
|
|
print("x rms = ", x_rms)
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|
print("y rms = ", y_rms)
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|
assert y_rms < x_rms
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|
assert y_rms > 0.5 * x_rms
|
|
|
|
|
|
def _test_double_swish_deriv():
|
|
x = torch.randn(10, 12, dtype=torch.double) * 0.5
|
|
x.requires_grad = True
|
|
m = DoubleSwish()
|
|
torch.autograd.gradcheck(m, x)
|
|
|
|
|
|
|
|
if __name__ == "__main__":
|
|
logging.getLogger().setLevel(logging.INFO)
|
|
torch.set_num_threads(1)
|
|
torch.set_num_interop_threads(1)
|
|
_test_max_eig_limiter()
|
|
_test_activation_balancer_sign()
|
|
_test_activation_balancer_magnitude()
|
|
_test_basic_norm()
|
|
_test_double_swish_deriv()
|