@edithubline: This movie made me cry so much #fatherhood #kevinhart #movieedit #sad #sadedit

edithubline
edithubline
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Saturday 03 January 2026 02:39:14 GMT
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ilovebunnydoll
𝓵𝓲𝔃𝔃𝓲𝓮 ᥬᩤ :
Watching this movie as a girl with a dead mom and single dad broke me
2026-06-18 05:12:10
18
notaisha28
𝐀𝐢𝐬𝐡𝐚😽 :
How did she die
2026-07-26 10:33:31
0
amigo.592
Amigo_db :
Can I have the name
2026-03-01 06:01:42
0
mallen035
mallen :
2026-06-30 18:27:05
16
olivian_edits
I_like_to_read_you? :
2026-07-04 19:00:18
3
flora.crenn0803
juste_une_fille_qui_est_triste :
le jour où je vais apprendre que ma sœur va mourir...
2026-07-27 17:19:39
0
d3vind1
D3v?n🎧⚡️🖤🇲🇽🏈 :
2026-07-11 10:23:40
2
matheohru_
matheohru_ :
2026-07-24 06:49:13
0
annaspampi_
annaa🍎 :
@lili
2026-01-20 17:28:35
1
fearlust90
Fear lust :
😳😳😳
2026-07-26 17:09:37
0
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Hilbert’s Hotel is one of the cleanest ways to break your intuition about infinity. It was introduced by David Hilbert to show that infinite sets don’t behave like normal, finite ones. Imagine a hotel with infinitely many rooms: Room 1, Room 2, Room 3, and so on forever. Now assume every single room is already occupied. In any real hotel, that’s the end—no vacancies. But here’s where things stop making sense in a normal way. A new guest arrives. Instead of turning them away, the manager tells every current guest to move from Room n to Room n+1. The person in Room 1 goes to Room 2, Room 2 goes to Room 3, and so on. This shift frees up Room 1 instantly. So even though the hotel was “full,” it still had space. That alone should already feel wrong. Now push it further. Suppose infinitely many new guests show up—an entire bus with countably infinite passengers. Still not a problem. The manager tells each current guest in Room n to move to Room 2n. That sends them all into the even-numbered rooms, freeing up every odd-numbered room: 1, 3, 5, 7, … which are also infinitely many. So you can fit infinitely many new guests into a hotel that was already infinitely full. Here’s where your intuition really collapses: infinity isn’t a single size. The hotel can handle any countably infinite number of guests, because the rooms can be put into a one-to-one correspondence with the guests. But if uncountably many guests arrive—like all real numbers between 0 and 1—no rearrangement works. There simply aren’t “enough” rooms, even though there are infinitely many. That’s the core lesson: infinity is not about being “endless” in a vague sense—it’s about structure and mapping. Two infinite sets can both be infinite, yet one can still be strictly larger than the other.                                  #fyp #viral #math
Hilbert’s Hotel is one of the cleanest ways to break your intuition about infinity. It was introduced by David Hilbert to show that infinite sets don’t behave like normal, finite ones. Imagine a hotel with infinitely many rooms: Room 1, Room 2, Room 3, and so on forever. Now assume every single room is already occupied. In any real hotel, that’s the end—no vacancies. But here’s where things stop making sense in a normal way. A new guest arrives. Instead of turning them away, the manager tells every current guest to move from Room n to Room n+1. The person in Room 1 goes to Room 2, Room 2 goes to Room 3, and so on. This shift frees up Room 1 instantly. So even though the hotel was “full,” it still had space. That alone should already feel wrong. Now push it further. Suppose infinitely many new guests show up—an entire bus with countably infinite passengers. Still not a problem. The manager tells each current guest in Room n to move to Room 2n. That sends them all into the even-numbered rooms, freeing up every odd-numbered room: 1, 3, 5, 7, … which are also infinitely many. So you can fit infinitely many new guests into a hotel that was already infinitely full. Here’s where your intuition really collapses: infinity isn’t a single size. The hotel can handle any countably infinite number of guests, because the rooms can be put into a one-to-one correspondence with the guests. But if uncountably many guests arrive—like all real numbers between 0 and 1—no rearrangement works. There simply aren’t “enough” rooms, even though there are infinitely many. That’s the core lesson: infinity is not about being “endless” in a vague sense—it’s about structure and mapping. Two infinite sets can both be infinite, yet one can still be strictly larger than the other. #fyp #viral #math

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