successfully did some basic math and clipped the predicted x0 intermediate for the continuous time case

This commit is contained in:
Phil Wang
2022-06-08 17:53:26 -07:00
parent 4284c8840d
commit 339fc024ba
2 changed files with 15 additions and 5 deletions
@@ -115,6 +115,7 @@ class ContinuousTimeGaussianDiffusion(nn.Module):
loss_type = 'l1',
noise_schedule = 'linear',
num_sample_steps = 500,
clip_sample_denoised = True,
learned_schedule_net_hidden_dim = 1024,
learned_noise_schedule_frac_gradient = 1. # between 0 and 1, determines what percentage of gradients go back, so one can update the learned noise schedule more slowly
):
@@ -149,6 +150,7 @@ class ContinuousTimeGaussianDiffusion(nn.Module):
# sampling
self.num_sample_steps = num_sample_steps
self.clip_sample_denoised = clip_sample_denoised
@property
def device(self):
@@ -167,9 +169,6 @@ class ContinuousTimeGaussianDiffusion(nn.Module):
# reviewer found an error in the equation in the paper (missing sigma)
# following - https://openreview.net/forum?id=2LdBqxc1Yv&noteId=rIQgH0zKsRt
# todo - derive x_start from the posterior mean and do dynamic thresholding
# assumed that is what is going on in Imagen
log_snr = self.log_snr(time)
log_snr_next = self.log_snr(time_next)
c = -expm1(log_snr - log_snr_next)
@@ -177,10 +176,21 @@ class ContinuousTimeGaussianDiffusion(nn.Module):
squared_alpha, squared_alpha_next = log_snr.sigmoid(), log_snr_next.sigmoid()
squared_sigma, squared_sigma_next = (-log_snr).sigmoid(), (-log_snr_next).sigmoid()
alpha, sigma, alpha_next = map(sqrt, (squared_alpha, squared_sigma, squared_alpha_next))
batch_log_snr = repeat(log_snr, ' -> b', b = x.shape[0])
pred_noise = self.denoise_fn(x, batch_log_snr)
model_mean = sqrt(squared_alpha_next / squared_alpha) * (x - c * sqrt(squared_sigma) * pred_noise)
if self.clip_sample_denoised:
x_start = (x - sigma * pred_noise) / alpha
# in Imagen, this was changed to dynamic thresholding
x_start.clamp_(-1., 1.)
model_mean = alpha_next / alpha * x * (1 - c) + alpha_next * c * x_start
else:
model_mean = alpha_next / alpha * (x - c * sigma * pred_noise)
posterior_variance = squared_sigma_next * c
return model_mean, posterior_variance
+1 -1
View File
@@ -3,7 +3,7 @@ from setuptools import setup, find_packages
setup(
name = 'denoising-diffusion-pytorch',
packages = find_packages(),
version = '0.17.4',
version = '0.17.5',
license='MIT',
description = 'Denoising Diffusion Probabilistic Models - Pytorch',
author = 'Phil Wang',