THE NEW HOT SPORT.
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Ok, so my uncle was watching T.V. last night and came up stairs in the middle of Two in a half men/Heroes (P.S. My uncle lives with my mom and I) and told us to flip the T.V. to 30, the sports channel. Theres a old time game that has become a real sport/compation. ROCK PAPER SCISSORS. Thats right, its now a sport with its own show and everything, dont believe, check online, theres probably something about it. Anyways, what do you guy think about this new PROFESSINAL SPORT?
Discuss.
Discuss.
Well, I'm not sure how professional you can get at RPS. I mean.. where is the line drawn to where you become professional?
Here is a classic video of the championships in 2007. It was a good match.
http://uk.youtube.com/watch?v=Qep0yBxU7xw
http://uk.youtube.com/watch?v=Qep0yBxU7xw
Needs more BEAR NINJA COWBOY.
Pleeeeeaseeee somebody other than me on this forum know how to play BEAR NINJA COWBOY.
Pleeeeeaseeee somebody other than me on this forum know how to play BEAR NINJA COWBOY.
i think i've heard of it, isnt it like RPS. bear swips ninja, ninja stealth kills cowboy, and cowboy shoots bear?
author=Tau link=topic=2183.msg36871#msg36871 date=1223610393It wraps and... suffocates it?
How does paper beat rock ???
Wow, this sounds absolutely hilarious.
And just when you think RPS is too stupidly simple to make into a professional sport, check this out.
AND ALSO
You gotta be kiddin' me.
And just when you think RPS is too stupidly simple to make into a professional sport, check this out.
Expected number of rounds to determine a winner
The expected value for the number of rounds required to decide a winner, given that px is the probability of reaching round x, is
\sum_{n=1}^\infty n(p_n -p_{n+1}). In each round of RPS there is a 1/3 probability of a tie, so this equals
\sum_{n=1}^\infty n((\tfrac{1}{3})^{n-1} - (\tfrac{1}{3})^n). Regrouping (which is permitted since terms converge to zero) then leads to the geometric series
\sum_{n=0}^\infty 2n(\tfrac{1}{3})^n, which converges to 1.5.
Non-transitivity
RPS is also often used as an example of the mathematical concept of non-transitivity. A transitive relation R is one for which a R b and b R c implies a R c. A reflexive, antisymmetric, and transitive relation on a set is known as a partial ordering, from which notions of "greater" and "less" follow. A game option which is "greater" than another is closer to being optimal, but such a notion does not exist in RPS: The relation used to determine which throws defeat which is non-transitive. Rock defeats scissors, and scissors defeat paper, but rock loses to paper. In fact, RPS could be called "intransitive" because A is greater than B, and B is greater than C, yet A is not greater than C.
AND ALSO
http://www.worldrps.com/index.php?option=com_content&task=view&id=13&Itemid=28
You gotta be kiddin' me.
What would be sad about that? Are you simply saying "oh how sad about being oh how sad" because that's the "correct" thing to say about anything that isn't gymnastics or discus?
Your saying I become an Olympic champion with a gold medal and shit for rock, paper, scissors.. Wow that's pathetic.
ReiI still don't get it.
It wraps and... suffocates it?
Because it's freaking RPS in which requires no talent, skill, or any type of thinking, and anybody with half a brain could join the olympics then?
author=Natook link=topic=2183.msg38523#msg38523 date=1224206825Exactly
Because it's freaking RPS in which requires no talent, skill, or any type of thinking, and anybody with half a brain could join the olympics then?
Okay.
BEAR NINJA COWBOY should be an Olympic sport in place of Rock Paper Scissors, then. BEAR NINJA COWBOY requires running!
BEAR NINJA COWBOY should be an Olympic sport in place of Rock Paper Scissors, then. BEAR NINJA COWBOY requires running!
Not familiar with BEAR NINJA COWBOY, but I know how to play Foot Cockroach Atomic-Bomb. Am I still cool?
RPS-25 ftw?
http://www.umop.com/rps25.htm
Edit: I take that back - RPS-101 FTW!
http://www.umop.com/rps101/rps101chart.html
http://www.umop.com/rps25.htm
Edit: I take that back - RPS-101 FTW!
http://www.umop.com/rps101/rps101chart.html




















