@mrgeemath: Math Meme Explained: does the larger circle contain more points than the smaller circle? #math #fyp #stem #EduTok #infinity

PotaTai :

The phrase “some infinites are bigger than others” has done irreparable damage

Grinder :

Actually, the smaller circle has more points. Because in darts, a normal bullseye, which is the outer one, gets you 20 points, but a double bullseye, which is the inner one, gets you 50 points(Satire btw, don't slaughter me)

kilian2682 :

Bloons gamplay

hhuh :

what lf you compare lt to a sphere

Coco Lilz :

The phrase ‘Some infinities are bigger than others’ is very misunderstood at times

Pelle :

Then I spin a Apple

Martin Luther :

How are some infinity larger than other infinity, I can’t really comprehend that.

Tingpeptide :

"some infinity are bigger than others" is the most larped math phrase oat

LexusHR niet :

is this useful?

Randomperson♡ :

There are countable infinities and uncountable infinities. This here is an uncountable infinity. uncountable infinities basically have an infinite amount of decimal numbers and whole numbers although super rare if you went counting.

Braincel :

high iq

XB :

Why is there infinite points more points take up more space and more space will eventually fill up the circle or are you talking about decimal points

Carson Barson :

The circles are homeomorphic. So sort of the same reason you give in this video that there’s a bijection between the two circles. Homeomorphism is a bijection with continuity & inverse continuity.

Low_Ad1072 :

If someone says “not all infinities are equal” they are just larping

joao brysse :

They're homeomorphic (thus same cardinality), coarsely equivalent if you care about coarse geometry, but not isometric. So pick your equivalence class and decide if one is larger or not.

Jojo57 :

But you can literally map every point in the smaller circle to itself, then show that in the larger circle there are points besides those mapped to themselves in the smaller circle. A lot of things like that have been “settled” by favoring one set of axioms over another without providing why.

bob :

FuturistiQ :

but you can do another thing: circle with radius 1 circle with radius 2 you can find any point from circle 1 in circle 2, but not every point from circle 2 is in circle 1 (for example (1.5;1))

Alwin_f1 :

The ultra high is guy says yes because the disc is on a screen with square pixels and there fore is not perfectly round

rosca⚛ :

what if i have a circle with infinite points that the points have infinit points inside and so on for infinite amount of time and i have a circle with infinit points

v1ct0r :

if one has a larger radius than the other then that means there are more possible positions inside it than the smaller circle

Bananaforscale :

So now all polygons have the same area

_________t64 :

This works because they are the same thing. If they were different it would be different. Example triangle and square or square and circle or bla bla. Actually tbh, idk, someone prove it.

Mighty Dan :

But the big circle has the points as well as the halved points while the small circle only has halved points, doesn’t this mean the bigger circle has a larger infinity?

knobber_boy :

aren't there points in 1 set that don't exist in the other?