Infinite Coin-chan: Difference between revisions
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Added Smash or Pass status and cited source for math debate. |
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{{ChanInfobox|name=Infinite Coin-chan|image= | {{ChanInfobox | ||
| name = Infinite Coin-chan | |||
| image = File:infinite-coin-chan.png | |||
| artist = Krakonis | |||
|smash=Smash<ref>{{YTCite|7QoMKGwFzxQ|channel=Falco|title=<nowiki>Joseph Anderson Persona 3 Reload stream 15 with chat [01/24/2025]</nowiki>|time=6424|channel_icon=Falco.jpg}}</ref>| based_on = Coin flipping hypothetical | |||
| character_designer = Krakonis | |||
| debut = {{YTCite|su2SGw4bkkQ|channel=Falco|title=<nowiki>Joseph Anderson Alan Wake 2 stream 2 with chat [10/28/2023]</nowiki>|time=6546|channel_icon=Falco.jpg}} | |||
}}Infinite Coin-chan is the embodiment of an argument Joe had with chat over flipping a coin. Joe thought that if you flipped a coin an infinite number of times, it wouldn't be guaranteed to land on heads one million times in a row<ref>{{YTCite|0h4uDc_QZU0|channel=Falco|title=<nowiki>Joseph Anderson Alan Wake stream 2 with chat [10/24/2023]</nowiki>|time=11858|channel_icon=Falco.jpg}}</ref>. The original artist is {{Person|Krakonis}}. | |||
The actual answer to the coin flip debate is somewhat nuanced. While the probability of never getting a million heads in a row is 0, that does not mean it is truly impossible<ref>https://math.stackexchange.com/questions/1386695/infinite-heads-from-infinite-coin-tosses</ref>. Getting a million heads in a row, or even a single head, are both considered "almost-certain" events, which means they can be treated as guaranteed outcomes by mathematicians. | |||
===== References ===== | ===== References ===== | ||
Latest revision as of 00:02, 15 May 2025
| Infinite Coin-chan | |
|---|---|
 by Krakonis | |
| Based On | Coin flipping hypothetical |
| Debut |
|
| Joe: Smash or Pass? | Smash[1] |
| Attribution | |
| Character Design | by Krakonis |
| Related Works | |
Infinite Coin-chan is the embodiment of an argument Joe had with chat over flipping a coin. Joe thought that if you flipped a coin an infinite number of times, it wouldn't be guaranteed to land on heads one million times in a row[2]. The original artist is Krakonis.
The actual answer to the coin flip debate is somewhat nuanced. While the probability of never getting a million heads in a row is 0, that does not mean it is truly impossible[3]. Getting a million heads in a row, or even a single head, are both considered "almost-certain" events, which means they can be treated as guaranteed outcomes by mathematicians.