Attempted to update the normalizations for the loss functions in a way which allows for a nice normalization of the Poisson NLL. The slow tests will now likely fail

This commit is contained in:
allevitan
2026-04-03 18:38:11 +02:00
parent 3f028e2fbf
commit 4dbcffd67b
3 changed files with 235 additions and 14 deletions
+2
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@@ -220,9 +220,11 @@ class FancyPtycho(CDIModel):
if (loss.lower().strip() == 'amplitude mse'
or loss.lower().strip() == 'amplitude_mse'):
self.loss = tools.losses.amplitude_mse
self.loss_normalizer = tools.losses.AmplitudeMSENormalizer()
elif (loss.lower().strip() == 'poisson nll'
or loss.lower().strip() == 'poisson_nll'):
self.loss = tools.losses.poisson_nll
self.loss_normalizer = tools.losses.SimplePoissonNLLNormalizer()
else:
raise KeyError('Specified loss function not supported')
+6 -2
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@@ -162,7 +162,9 @@ class Reconstructor:
# The data loader is responsible for setting the minibatch
# size, so each set is a minibatch
for inputs, patterns in self.data_loader:
normalization += t.sum(patterns).cpu().numpy()
if hasattr(self.model, 'loss_normalizer') and \
self.model.loss_normalizer is not None:
self.model.loss_normalizer.accumulate(patterns)
N += 1
def closure():
@@ -218,7 +220,9 @@ class Reconstructor:
# This takes the step for this minibatch
loss += self.optimizer.step(closure).detach().cpu().numpy()
loss /= normalization
if hasattr(self.model, 'loss_normalizer') and \
self.model.loss_normalizer is not None:
loss = self.model.loss_normalizer.normalize_loss(loss)
# We step the scheduler after the full epoch
if self.scheduler is not None:
+227 -12
View File
@@ -8,7 +8,14 @@ maximum likelihood metric for a system with Poisson statistics.
import torch as t
__all__ = ['amplitude_mse', 'intensity_mse', 'poisson_nll']
__all__ = [
'amplitude_mse',
'AmplitudeMSENormalizer',
'intensity_mse',
'IntensityMSENormalizer',
'poisson_nll',
'SimplePoissonNLLNormalizer',
]
def amplitude_mse(intensities, sim_intensities, mask=None):
@@ -17,14 +24,20 @@ def amplitude_mse(intensities, sim_intensities, mask=None):
Calculates the mean squared error between a given set of
measured diffraction intensities and a simulated set.
This function calculates the mean squared error between their
associated amplitudes. Because this is not well defined for negative
numbers, make sure that all the intensities are >0 before using this
loss. Note that this is actually a sum-squared error, because this
formulation makes it vastly simpler to compare error calculations
between reconstructions with different minibatch size. I hope to
find a better way to do this that is more honest with this
cost function, though.
loss.
Note that this is actually, by defauly, a sum-squared error. In this
case, it is intended to be used with the loss normalization
in a ptychography model. This formulation makes it easier to compare
error calculations between reconstructions with different minibatch
size while keeping the loss function formally equivalent to the MSE.
It can accept intensity and simulated intensity tensors of any shape
as long as their shapes match, and the provided mask array can be
@@ -40,6 +53,8 @@ def amplitude_mse(intensities, sim_intensities, mask=None):
A tensor of simulated detector intensities
mask : torch.Tensor
A mask with ones for pixels to include and zeros for pixels to exclude
use_sum : bool
Default is True. If set to True, actually performs the sum squared error
Returns
-------
@@ -60,6 +75,48 @@ def amplitude_mse(intensities, sim_intensities, mask=None):
t.sqrt(masked_intensities))**2)
class AmplitudeMSENormalizer(object):
""" Normalizer for the amplitude MSE loss, used with recon.optimize
This is a normalizer designed for use with the recon.optimize function. The
normalization is done separately from the loss, in order to make it simple to
use different normalization strategies for different loss metrics and to make it
easier to work with different minibatch sizes.
This normalizer accumulates the total number of pixels across all patterns
during the first epoch, then divides the summed loss by this count to
convert from sum-squared error to mean-squared error.
The normalizer is stateful: it completes its accumulation phase on the
first epoch and then applies the same normalization factor for all
subsequent epochs.
Methods
-------
accumulate(patterns, mask=None)
Accumulate the normalization factor (called once per minibatch).
normalize_loss(loss)
Apply the accumulated normalization (called once per epoch).
"""
def __init__(self):
self.first_pass_complete = False
self.num_pix = 0
def accumulate(self, patterns, mask=None):
if not self.first_pass_complete:
if mask is None:
self.num_pix += patterns.numel()
else:
self.num_pix += patterns.masked_select(mask).numel()
def normalize_loss(self, loss):
if not self.first_pass_complete:
self.first_pass_complete = True
return loss / self.num_pix
def intensity_mse(intensities, sim_intensities, mask=None):
""" Returns the mean squared error of a simulated dataset's intensities
@@ -98,6 +155,72 @@ def intensity_mse(intensities, sim_intensities, mask=None):
/ masked_intensities.shape[0]
class IntensityMSENormalizer(object):
""" Normalizer for the intensity MSE loss, used with recon.optimize
This is a normalizer designed for use with the recon.optimize function. The
normalization is done separately from the loss, in order to make it simple to
use different normalization strategies for different loss metrics and to make it
easier to work with different minibatch sizes.
This normalizer accumulates the total number of pixels across all patterns
during the first epoch, then divides the summed loss by this count to
convert from sum-squared error to mean-squared error.
The normalizer is stateful: it completes its accumulation phase on the
first epoch and then applies the same normalization factor for all
subsequent epochs.
Methods
-------
accumulate(patterns, mask=None)
Accumulate the normalization factor (called once per minibatch).
normalize_loss(loss)
Apply the accumulated normalization (called once per epoch).
"""
def __init__(self):
self.first_pass_complete = False
self.num_pix = 0
def accumulate(self, patterns, mask=None):
"""Accumulate pixel counts from a batch of patterns.
Parameters
----------
patterns : torch.Tensor
A tensor of measured detector patterns
mask : torch.Tensor, optional
A mask with ones for pixels to include and zeros for pixels to
exclude. If provided, only masked pixels are counted.
"""
if not self.first_pass_complete:
if mask is None:
self.num_pix += patterns.numel()
else:
self.num_pix += patterns.masked_select(mask).numel()
def normalize_loss(self, loss):
"""Convert summed loss to mean loss by dividing by pixel count.
Parameters
----------
loss : torch.Tensor
The accumulated summed loss across minibatches in an epoch
Returns
-------
normalized_loss : torch.Tensor
The loss divided by the total number of pixels
"""
if not self.first_pass_complete:
self.first_pass_complete = True
return loss / self.num_pix
def poisson_nll(
intensities,
@@ -135,6 +258,8 @@ def poisson_nll(
A mask with ones for pixels to include and zeros for pixels to exclude
eps : float
Optional, a small number to add to the simulated intensities
subtract_min : bool
Default is False, whether to subtract a min to produce a nonnegative output
Returns
-------
@@ -144,8 +269,7 @@ def poisson_nll(
"""
if mask is None:
nll = t.sum(sim_intensities+eps -
t.xlogy(intensities,sim_intensities+eps)) \
/ intensities.view(-1).shape[0]
t.xlogy(intensities,sim_intensities+eps))
if subtract_min:
nll -= t.sum(intensities - t.xlogy(intensities,intensities))
@@ -155,17 +279,108 @@ def poisson_nll(
masked_sims = sim_intensities.masked_select(mask)
nll = t.sum(masked_sims + eps - \
t.xlogy(masked_intensities, masked_sims+eps)) \
/ masked_intensities.shape[0]
t.xlogy(masked_intensities, masked_sims+eps))
if subtract_min:
nll -= t.nansum(masked_intensities - \
t.xlogy(masked_intensities, masked_intensities)) \
/ masked_intensities.shape[0]
t.xlogy(masked_intensities, masked_intensities))
return nll
class SimplePoissonNLLNormalizer(object):
""" Normalizer for the intensity MSE loss, used with recon.optimize
This is a normalizer designed for use with the recon.optimize function. The
normalization is done separately from the loss, in order to make it simple to
use different normalization strategies for different loss metrics and to make it
easier to work with different minibatch sizes.
This normalizer converts raw Poisson negative log likelihood values into
a statistic that is more interpretable for comparing reconstructions. It
performs two operations:
1. **Offset subtraction**: Subtracts the NLL calculated when comparing
measured patterns to themselves (i.e., poisson_nll(data, data)). This
represents the best-case scenario and makes the loss non-negative.
2. **Normalization scaling**: Divides by 0.5 times the count of non-zero
pixels in the measured patterns. This is because, roughly, each non-zero
pixel is expected to contribute to the Poisson NLL, if Poisson noise were
the only relevant source of noise in the data.
The normalizer is stateful: it completes its accumulation phase on the
first epoch by processing all patterns in the data, then applies the
same normalization factors for all subsequent epochs.
Methods
-------
accumulate(patterns, mask=None)
Accumulate the normalization factor (called once per minibatch).
normalize_loss(loss)
Apply the accumulated normalization (called once per epoch).
"""
def __init__(self):
self.first_pass_complete = False
self.sum_nonzero = 0
self.offset = 0
def accumulate(self, patterns, mask=None):
"""Accumulate statistics needed for normalization from a batch.
During the first epoch, this method counts non-zero pixels and
computes the Poisson NLL comparing patterns to themselves, which
defines the offset baseline for the loss.
Parameters
----------
patterns : torch.Tensor
A tensor of measured detector patterns
mask : torch.Tensor, optional
A mask with ones for pixels to include and zeros for pixels to
exclude. If provided, only masked pixels are counted.
"""
if not self.first_pass_complete:
if mask is None:
self.sum_nonzero += t.sum(patterns >= 1)
self.offset += poisson_nll(patterns, patterns)
else:
masked_pats = patterns.masked_select(mask)
self.sum_nonzero += t.sum(masked_pats >= 1)
self.offset += poisson_nll(masked_pats, masked_pats)
def normalize_loss(self, loss):
"""Normalize the Poisson NLL for interpretability across datasets.
Parameters
----------
loss : torch.Tensor
The accumulated Poisson NLL across minibatches in an epoch
Returns
-------
normalized_loss : torch.Tensor
The offset-corrected and scaled loss value
"""
if not self.first_pass_complete:
self.normalization = 0.5 * self.sum_nonzero
self.first_pass_complete = True
return (loss - self.offset) / self.normalization
#
# Note: I have two other ideas for how to normalize the Poisson NLL
#
# Idea 2: Use the mean pattern to estimate the expected error
# Idea 3: Use the simulated intensities to estimate it, but use detach
# so it doesn't hit the backward pass
#
def poisson_plus_fixed_nll(
intensities,