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I found that you use the weight to multiply on the final loss, in which the denominator is greater than 1 since self.p2_k >= 1 and self.snr > 0 . Therefore, weight is smaller than 1. I wonder how to achieve the result that the total weights of your method is greater than the baseline of DDPM when the SNR is in the interval [1e-2, 1e0]?
The text was updated successfully, but these errors were encountered:
Above plot shows the normalized weights, where the sum of the weights is 1. The plot without normalization is shown in the appendix. Here, weights are smaller than the baseline as you expected.
I found that you use the weight to multiply on the final loss, in which the denominator is greater than 1 since self.p2_k >= 1 and self.snr > 0 . Therefore, weight is smaller than 1. I wonder how to achieve the result that the total weights of your method is greater than the baseline of DDPM when the SNR is in the interval [1e-2, 1e0]?
P2-weighting/guided_diffusion/gaussian_diffusion.py
Line 818 in 3ea1470
I found that you use the
weight
to multiply on the final loss, in which the denominator is greater than 1 sinceself.p2_k >= 1
andself.snr > 0
. Therefore,weight
is smaller than 1. I wonder how to achieve the result that the total weights of your method is greater than the baseline of DDPM when the SNR is in the interval [1e-2, 1e0]?The text was updated successfully, but these errors were encountered: