Yes. In that sense it is equivalent to a compression method that uses K-means clustering to do the partitioning. But because there are many more bits of knowledge out there than there are bits in the models you end up with this amorphous smear. I'm sure some of those bits carry more information about some of the concepts but in general - and that's the way it is explained in just about all the papers I've read that I can still comprehend - every weight contributes to the output in a dense model. In an MOE things get more complicated but there within every 'MOE' column the same principle applies.

I'm fine with taking this article at the high level conceptual level, that's effectively the kind of thinking that led to MOE to begin with. But I don't see that as a pathway to being able to 'explain' a model. Because if you could actually explain a model you could engineer the weights, you wouldn't need any training because it implies that you can improve on the model by simply performing surgery on the weights to get it to do what it does but better. Now, obviously, unlike the author I'm a complete nobody but for the last two years or so I've been trying very hard to understand what is going on under the hood.

It's akin to feature engineering - or rather, the lack thereof - and to see a strong suggestion that we maybe be able to reverse that is interesting, but absent hard proof at how a particular model reached a particular conclusion it is difficult to give that a lot of weight right now. It is possible that such proof is buried somewhere in TFA and I overlooked it during reading. But I think this is speculative rather than that it proves anything and before I'm going to be convinced I would like a little more evidence.

Weights are probably the wrong place to look. If there's a structure to be found, it's in the latent space itself.

Crude analogy: a Fourier transform of a photo looks like white noise with some abstract geometric patterns on top. You can't see the photo in it. But if you apply the same transform again, suddenly you get the photo back. If you try altering the DFT image, you can affect the photo's appearance everywhere, all at once, but it's hard to fundamentally change what it shows. You quickly discover that all pixels of an image contribute to every pixel of the DFT, and vice versa. There's a well-defined connection between the two, and it allows for some useful engineering, but in sense of understanding what's on the image, it's about the maximally unhelpful representation there is.

Point being, there obviously is some kind of structure in the way LLMs represent their training data, so if all we see is noise, perhaps we're looking at a bad representation of it.