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https://x.com/YouJiacheng/status/1852680900397633976
CMs generate $$\hat{x}_ 0$$ from $$x_{t-Δt}$$ (less noisy), RDs pre-generate $$\hat{x}_0$$ from pure noise $$\epsilon$$ (more noisy).
Importantly, $$x_ {t-Δt}$$ and $$\epsilon$$ and the input to the model $$x_t$$ has the same source of randomness $$\epsilon$$.
Diffusion Distillation methods also make the target and input has the same source of randomness $$\epsilon$$.
This will encourage the consistency (and reduce the variance) of the model along the same trajectory, which should be crucial for few-step sampling.
If we allow $$Δt < 0$$, then CMs is a strict generalization of online RDs.
Cheng Lu & Yang Song have proven that continuous-time (Δt→0) CMs can work very well. This fact strongly hint that Δt < 0 might also be a valid option.
The text was updated successfully, but these errors were encountered:
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https://x.com/YouJiacheng/status/1852680900397633976
CMs generate$$\hat{x}_ 0$$ from $$x_{t-Δt}$$ (less noisy), RDs pre-generate $$\hat{x}_0$$ from pure noise $$\epsilon$$ (more noisy).
Importantly,$$x_ {t-Δt}$$ and $$\epsilon$$ and the input to the model $$x_t$$ has the same source of randomness $$\epsilon$$ .
Diffusion Distillation methods also make the target and input has the same source of randomness$$\epsilon$$ .
This will encourage the consistency (and reduce the variance) of the model along the same trajectory, which should be crucial for few-step sampling.
If we allow$$Δt < 0$$ , then CMs is a strict generalization of online RDs.
Cheng Lu & Yang Song have proven that continuous-time (Δt→0) CMs can work very well. This fact strongly hint that Δt < 0 might also be a valid option.
The text was updated successfully, but these errors were encountered: