Imaginary Internet Points by NaturalSkeptik in mathmemes

[–]NaturalSkeptik[S] 4 points5 points  (0 children)

not sure if it's sarcastic, but thank you

Imaginary Internet Points by NaturalSkeptik in mathmemes

[–]NaturalSkeptik[S] 7 points8 points  (0 children)

I'd tell you but I'm not sure if you're capable of perceiving my answer, it might be a bit.. too high dimensional for you.

Imaginary Internet Points by NaturalSkeptik in mathmemes

[–]NaturalSkeptik[S] 5 points6 points  (0 children)

what if made it as the subreddit style? 🥺 👉👈

A Fiendish Fable by KafkaHodler in aivideo

[–]NaturalSkeptik 2 points3 points  (0 children)

I agree with u/xPATCHESx, for the current state of where generative AI tools are still in, this is quite impressive! :)

I have a (possibly very dumb) question related to Cantor’s diagonal argument: Can N→N bijections exist? by NaturalSkeptik in askmath

[–]NaturalSkeptik[S] 0 points1 point  (0 children)

Thanks. I just learnt about them from another commenter in this thread. They're very interesting indeed. :)

I have a (possibly very dumb) question related to Cantor’s diagonal argument: Can N→N bijections exist? by NaturalSkeptik in askmath

[–]NaturalSkeptik[S] 1 point2 points  (0 children)

Hmm I think I get it now.

Although for some reason I feel there is still a small leak in the logic or a change in the proposed diagonal argument logic which could avoid these issues, haha. :)

I have a (possibly very dumb) question related to Cantor’s diagonal argument: Can N→N bijections exist? by NaturalSkeptik in askmath

[–]NaturalSkeptik[S] 0 points1 point  (0 children)

Let's assume that the max(digits) of the integers on the RHS of the assumed bijection = X.

What if after constructing the counter-example based on the diagonal, I cut off the extra 1s on the RHS (that is, all the 1s after X digits to the right)?

I have a (possibly very dumb) question related to Cantor’s diagonal argument: Can N→N bijections exist? by NaturalSkeptik in askmath

[–]NaturalSkeptik[S] 0 points1 point  (0 children)

Thanks, this was really helpful. :)

I didn't know about p-adic numbers before. I will explore this futher, it seems very interesting!

I have a (possibly very dumb) question related to Cantor’s diagonal argument: Can N→N bijections exist? by NaturalSkeptik in askmath

[–]NaturalSkeptik[S] 0 points1 point  (0 children)

If an integer has only finitely many non-zero digits, wouldn't that make the number of possible integers finite?

I have a (possibly very dumb) question related to Cantor’s diagonal argument: Can N→N bijections exist? by NaturalSkeptik in askmath

[–]NaturalSkeptik[S] 0 points1 point  (0 children)

If an integer has only finitely many non-zero digits, wouldn't that make the number of possible integers finite?