I don’t think you solved it otherwise you’d know that what I mean by variation is similar to how calculus is a variation of addition. Yea it involves addition but the solution is far more complicated.
Think of it like this counting islands exists in the training data in the same way addition exists. The solution to this problem builds off of counting islands in the same way calculus builds off of addition.
No training data exists for it to copy because this problem is uniquely invented by me. The probability that it has is quite low. Additionally several engineers and I have done extensive google searches and we believe to a reasonable degree that this problem does not exist anywhere else.
Also you use semantics to cover up your meaning. LLMs can “generalize” somewhat? Generalization is one of those big words that’s not well defined. First off the solution is not trivially extracted from counting islands and second “generalize” is a form of reasoning. You’re using big fuzzy words with biased connotations to further your argument. But here’s the thing, even if we generously go with it, the solution to counting donuts is clearly not some trivial generalization of counting islands. The problem is a variation but the solution is NOT. It’s not even close to what we term as the colloquial definition of “generalization”
Did you solve it? I highly doubt you did. It’s statistically more likely you’re lying, and the fact that you call the solution a “generalization” just makes suspect that even more.
Yep and yep. Did it on two models and by myself — you know if you ask them to cite similar problems (and their sources) I’ll think you’ll quickly realize how derivative your question is in both question and solution. Given that you’re now accusing me of arguing in bad faith despite the fact I’ve listened to you repeat the same point with the only proof being “this question is a head scratcher for me; must be for everyone else therefore it proves that one must reason” makes me think you don’t actually want to discuss something; you think you can “prove” something and seem to be more interested in that. Given that I say go publish your paper about your impossible question and let the rest of the community review it if you feel like you need to prove something. So far the only thing you’ve proven to me is that you’re not interested in a good-faith discussion; just repeating your dogma and hoping someone concedes.
Also generalization is not always reasoning: I can make a generalization that is not reasoned; I can also make one that is poorly reasoned. Generalization is considered well-defined in regards to reasoning:
https://www.comm.pitt.edu/reasoning
Your example still fails to actually demonstrate reasoning given its highly derivative nature, though.
Yeah I know you claimed to solve it. I’m saying I don’t believe you and I think you’re a liar. There’s various reasons why the biggest one is that you think the solution is “generalizable” from counting islands (it’s not).
That’s not the point though. The point is I have metrics on this. Roughly 50 interviews only one guy got it. So you make the claim the solution is generalize-able well then prove your claim then. I have metrics that support my claim. Where’s yours?
Think of it like this counting islands exists in the training data in the same way addition exists. The solution to this problem builds off of counting islands in the same way calculus builds off of addition.
No training data exists for it to copy because this problem is uniquely invented by me. The probability that it has is quite low. Additionally several engineers and I have done extensive google searches and we believe to a reasonable degree that this problem does not exist anywhere else.
Also you use semantics to cover up your meaning. LLMs can “generalize” somewhat? Generalization is one of those big words that’s not well defined. First off the solution is not trivially extracted from counting islands and second “generalize” is a form of reasoning. You’re using big fuzzy words with biased connotations to further your argument. But here’s the thing, even if we generously go with it, the solution to counting donuts is clearly not some trivial generalization of counting islands. The problem is a variation but the solution is NOT. It’s not even close to what we term as the colloquial definition of “generalization”
Did you solve it? I highly doubt you did. It’s statistically more likely you’re lying, and the fact that you call the solution a “generalization” just makes suspect that even more.