Comment by jacquesm
2 days ago
This accurately mirrors my experience. It never - so far - has happened that the AI brought any novel insight at the level that I would see as an original idea. Presumably the case of TFA is different but the normal interaction is that that the solution to whatever you are trying to solve is a millimeter away from your understanding and the AI won't bridge that gap until you do it yourself and then it will usually prove to you that was obvious. If it was so obvious then it probably should have made the suggestion...
Recent case:
I have a bar with a number of weights supported on either end:
|---+-+-//-+-+---|
What order and/or arrangement or of removing the weights would cause the least shift in center-of-mass? There is a non-obvious trick that you can pull here to reduce the shift considerably and I was curious if the AI would spot it or not but even after lots of prompting it just circled around the obvious solutions rather than to make a leap outside of that box and come up with a solution that is better in every case.
I wonder what the cause of that kind of blindness is.
That problem is not clearly stated, so if you’re pasting that into an AI verbatim you won’t get the answer you’re looking for.
My guess is: first move the weights to the middle, and only then remove them.
However “weights” and “bar” might confuse both machines and people into thinking that this is related to weight lifting, where there’s two stops on the bar preventing the weights from being moved to the middle.
The problem is stated clearly enough that humans that we ask the question of will sooner or later see that there is an optimum and that that optimum relies on understanding.
And no, the problem is not 'not clearly stated'. It is complete as it is and you are wrong about your guess.
And if machines and people think this is related to weight lifting then they're free to ask follow up questions. But even in the weight lifting case the answer is the same.
Illusion of transparency. You are imagining yourself asking this question, while standing in the gym and looking at the bar (or something like this). I, for example, have no idea how the weights are attached and which removal actions are allowed.
Yeah, LLMs have a tendency to run with some interpretation of a question without asking follow-up questions. Probably, it's a consequence of RLHFing them in that way.
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Tokenizationnnnnnn
The problem is unclear. I think you have a labelled graph G=(V, E) with labels c:V->R, such that each node in V consists of a triple (L, R, S) where L is a sequence of weights are on the left, R is a sequence of weights that are on the right, and S is a set of weight that have been taken off. Define c(L, R, S) to be the centre of mass. Introduce an undirected edge e={(L, R, S), (L', R', S')} between (L, R, S) and (L', R', S') either if (i) (L', R', S') results from taking the first weight off L and adding it to S, or (ii) (L', R', S') results from taking the first weight off R and adding it to S, or (iii) (L', R', S') results from taking a weight from W and adding it to L, or (iv) (L', R', S') results from taking a weight from W and adding it to R.
There is a starting node (L_0, R_0, {}) and an ending node ({}, {}, W) , with the latter having L=R={}.
I think you're trying to find the path (L_n, R_n, S_n) from the starting node to the ending node that minimises the maximum absolute value of c(L_n, R_n, S_n).
I won't post a solution, as requested.
You are overthinking it.
You are underspecifying it.