Noisy Sampling
Temperature as a method of making LLMs more or less deterministic by changing the scale at which the tokens are ‘scored’ certainly works, but there’s also still an issue where greedy sampling (which is *only* picking the most likely token at all times) will eventually degenerate into repetitive nonsense because of slight biases.
Mistral 7b, for example, seems to be better than Llama 2 13b for a variety of tasks, but has a tendency to repeat itself significantly more often (especially in the context of greedy sampling).
The typical solution to fix this is the Repetition Penalty, which adds a bias to the model to avoid repeating the same tokens, but this has issues with ‘false positives’; imagine a language model that was tasked to do trivial math problems, and a user always involved the number 3 in his first 5 questions. After a certain amount of context, it will bias against using the number 3 in the solution even if if it is correct. This is obviously incorrect behavior.
One possible solution to this problem is to add a bit of controlled noise to the model’s scores to prevent it from slowly accumulating determinism bias. In the case where all the scores are relatively the same, this will allow for a lot of randomness (as you’d expect); in the case where the scores are extremely different (e.g. 3,000 for the top token and 500 for the second most likely) this would instead add a negligible amount of noise, and it wouldn’t be uniform.
I’ve realized that my Dynamic Temp sampler experiment… basically performs in a similar fashion, albeit indirectly, which is probably why people seem to like it in the first place.
When I made that, I was thinking, “why not make the model more random when there’s a high opportunity to be random”, but my DynaTemp still always assumes the original token rankings. Paradoxically, it may be more natural to just add random noise to the token scores to begin with, so that in cases where the top two tokens are both close to 20% for example, but the rest are 0.001%, it’ll randomly choose from one of those two 20% tokens instead of just selecting the one with the slightly higher score (which is a statistically biased choice rather than a natural one)
I will be working on an implementation of this for koboldcpp soon, and then I will look into adding it to text-generation-webui (it’s more popular, but I’m more experienced with kobold’s codebase).
This method has two potential advantages:
- Context Free
Instead of analyzing past context like Repetition Penalty, it stands independently as a way to prevent individual tokens from creating biased generations in the first place rather than as a hacky solution that must factor in the past context before it makes a decision.
- Scales with Confidence
This should in theory apply randomness that scales proportionally to the model’s confidence. That means it will not disproportionately weigh highly low quality token choices (which will naturally have much lower scores and should, in theory, be just as unlikely).
Very interesting idea. If you can create a simple benchmark (really just any prompt applied to a noisy 7B model) and demonstrate a reduction in repetition compared to baseline, this method will proliferate across the open LLM development ecosystem.
Looking forward to seeing your implementation!
Applying Gaussian noise randomization to the logits with a gaussian deviation factor of 1.0 is totally coherent at top k = 1 (aka it’s picking the top token post randomization) on my Lora that I trained that I’m doing testing on and I haven’t seen repetition issues thus far. How might I test this? Like what are your best benchmark ideas?
Here are some factors that may help induce repetition:
Additionally, you should use lm-evaluation-harness to test for any degradation in performance in common benchmarks.
rep penalty off, repeat a ton of text over and over, use the wrong instruct to make it sperg out, and watch to see deviations in the regular output, if I understand from my quick look, you should eventually have some outliers as you increase the strength of the deviation even with top k = 1. Am I sane or out of my depth?