Can you guess which Captain Falcon player this is?

Channel:

Frudgey

Subscribers:

8,260

Published on June 9, 2021 4:00:00 PM ● Video Link: https://www.youtube.com/watch?v=-x1xVkWR73U

Game:

Super Smash Bros. Melee (2001)

Duration: 0:23

19,080 views

699

I don't think I've hit you guys with a Math description in a bit, so here I go. I'll put as a disclaimer that I'm a bit rusty and haven't researched this so if I get this wrong I apologize.

So I wanted to talk about countable infinity (https://mathinsight.org/definition/countably_infinite) and uncountable infinity (https://mathinsight.org/definition/uncountable)

And on the surface, that makes sense, right? Like if I'm only considering natural numbers then I just go 1, 2, 3, etc. all the way to the number I wish to count to.

But if I considered the set of real numbers, and wanted to count everything between 0 and 1, I couldn't do it.

So okay that makes sense to me. But my professor had an interesting observation - both countable and uncountable infinity are, well, INFINITY, right?

I can't count all of the REAL numbers between 0 and 1, but by the same token it's impossible for me to count ALL of the NATURAL numbers because there are INFINITELY many of them - so couldn't you make an argument that any kind of infinity is uncountable?

I mean yeah I get the definitions and they make sense, but still I think that's an interesting thought - though reading the links I posted again I guess they shut down my thought pretty hard. Regardless, "infinity" in an interesting concept for sure.

My Twitter: https://twitter.com/frudgey

I'd plug the links of the Falcon player's social media, but I don't want to ruin the surprise if you haven't seen the video. It's not that hard to figure out in any case, I'm sure someone will spill the beans in the comments.

#CaptainFalcon #AMysteryIsAfoot #IWouldHaveGottenAwayWithItIfItWerentForYouMeddlingViewers

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