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> The main idea is to train the model to generate sequences in a random order, which allow conditional density estimation, infilling and generating sequences by
by skilled 2y ago
> The main idea is to train the model to generate sequences in a random order, which allow conditional density estimation, infilling and generating sequences by burst using a novel rejection sampling method.
> In exploring that idea, we aslo compared to a discrete diffusion baseline, which also allows to generate sequences in burst. We were surprised to see that diffusion models were able to solve path-finding task and we made a short Twitter thread
The said thread:
https://nitter.poast.org/ArnaudPannatier/status/1762864347397628396 https://nitter.poast.org/ArnaudPannatier/status/176286434739...
And a showcase here:
https://www.idiap.ch/~apannatier/sigma-gpt/ https://www.idiap.ch/~apannatier/sigma-gpt/
(excerpt taken from here: https://www.idiap.ch/~apannatier/ https://www.idiap.ch/~apannatier/)
- deleted 2y ago[deleted]
- 3abiton 2y agoI just wonder if such models based on their method would make hallucination even worse.
- arnaudpannatier 2y agoHey, I'm Arnaud, first author of the paper. The answer is a bit mixed. We actually started looking into this because of a repetition problem that appeared in a low-data regime for a sequence generation task. Basically, the left-to-right GPT was stuck repeating the same token once it sampled twice the same in a row during generation. And to mitigate that, we tried to generate the sequence in a random order and it seemed to help and we see less of this repetition issue. We initially thought when we don't have enough data, shuffling would be like data-augmentation and might actually help the model reach better performance. But this is not what we found in the experiments: apparently as learning in any order is a harder task, the model memorise the data more.
- nico 2y ago> We were surprised to see that diffusion models were able to solve path-finding task I wonder if this type of method might allow for faster solutions to the traveling salesman problem