"can solve any problem"? Really?? Let's read the abstract in the image attached to the post, and see if the quote is correct. Ah wow! Somehow he forgot to quote the rest of the sentence! How is that possible?
The full quote is "can solve any problem solvable by boolean circuits of size T". This changes a lot. All problems solvable by Boolean circuits, of any size, is called the Circuit Evaluation Problem, and is known to cover precisely polynomial time (P) calculations. So it cannot solve the most basic logical problems which are at least exponential. Now here we don't even have P, we have only circuits of size T, which validates my old mantra: it can solve only constant-time problems. The lowest possible complexity class.
And it also validates my claim about the bubble of machine learning promoted by people who have no idea what they're talking about.
In predictable strong growth, a few days ago compute on the Internet Computer had grown 400% over the past 12 months...
...then, https://t.co/QUY1NzWvkL launched a crypto doing proof-of-work on #ICP and compute grew 20X in days. Classify this as growth or a stress-test? 😜🤣👏
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