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by zekrioca 1348 days ago
Directly from the paper’s "Discussion" section:

> One important strength of AlphaTensor is its flexibility to support complex stochastic and non-differentiable rewards (from the tensor rank to practical efficiency on specific hardware), in addition to finding algorithms for custom operations in a wide variety of spaces (such as finite fields). We believe this will spur applications of AlphaTensor towards designing algorithms that optimize metrics that we did not consider here, such as numerical stability or energy usage.

1 comments

Right, but doesn't that mean that it could potentially be used for designing algorithms that have componentwise numerical stability over some kind of floating point standard, but this, by definition being a result over finite fields, should be numerically stable?

(apologies if I misunderstood, I wasn't calling you out specifically but a generalized misconception I've noticed in a lot of other discussions so far)