> That said, I think there should be consideration via information thermodynamics: even with TTT these program-generating systems are using an enormous amount of bits compared to a human mind, a tiny portion of which solves ARC quickly and easily using causality-first principles of reasoning.
This isn’t my area of expertise, but it seems plausible to me that what you said is completely erroneous or at the very least completely unverifiable at this point in time. How do you quantify how many bits it takes a human mind to solve one of the ARC problems?
That seems likely beyond the level of insight we have into the structure of cognition and information storage etc etc in wetware. I could of course be wrong and would love to be corrected if so! You mentioned a “tiny portion” of the human mind, but (as far as I’m aware), any given “small” part of human cognition still involves huge amounts of complexity and compute.
Maybe you are saying that the high level decision making a human goes through when solving can be represented with a relatively small number of pieces of information/logical operations (as opposed to a much lower level notion closer to the wetware of the quantity of information) but then it seems unfair to compare to the low level equivalent (weights & biases, FLOPs etc) in the ML system when there may be higher order equivalents.
I do appreciate the general notion of wanting to normalize against something though, and some notion of information seems like a reasonable choice, but practically out of our reach. Maybe something like peak power or total energy consumption would be a more reasonable choice, which we can at least get a lower and upper bounds on in the human case (metabolic rates are pretty well studied, and even if we don’t have a good idea of how much energy is involved in completing cognitive tasks we can at least get bounds for running the entire system in that period of time) and close to a precise value in the ML case.