Researchers Create a Statistical Guide To Gambling
New submitter yukiloo writes "An early Christmas treat for the ordinary Joe who is stuck with a Christmas list that he cannot afford and is running out of time comes from two mathematicians (Evangelos Georgiadis, MIT, and Doron Zeilberger, Rutgers) and a computer scientist (Shalosh B. Ekhad). In their paper 'How to gamble if you're in a hurry,' they present algorithmic strategies and reclaim the world of gambling, which they say has up till recently flourished on the continuous Kolmogorov paradigm by some sugary discrete code that could make us hopefully richer, if not wiser. It's interesting since their work applies an advanced version of what seems to be the Kelly criterion."
Half this submission makes no sense, grammatically or otherwise.
The news story posted on Slashdot not that long ago on a casino successfully suing a gambler of all his winnings because the machine's system for preventing you from winning wasn't working tells me that the only paradigm in use is "give us your money... or else!"
It's a small world and it smells funny; I'd buy another if it wasn't for the money; Take back what I paid (SoM)
http://www.maa.org/joma/Volume8/Siegrist/RedBlack.pdf
But my Flux'DE'Capactdur concept that allows for fowrd and reverse insight really makes either the Kelly criterion or the Kolmogorov theories irrelevant anyway,
The three authors completely agree on the mathematics, but they have somewhat different views about the
significance of this project. Here they are.
Evangelos Georgiadis’ Conclusion
We provided a playful yet algorithmic glimpse to a field that has up till recently flourished on the Kolmogorov,
measure-theoretic paradigm [as evidenced by the work of Dubins and Savage [4] (see [7] for more recent
developments]. The advent and omnipresence of computers, however, ushered an era of symbol crunching
and number crunching, where a few lines of code can give rise to powerful algorithms. And it is the ouput
of algorithms that usually provides insight (and inspiration) for conjectures and theorems. Those, in turn,
can then be proven in their respective measure-theoretic settings. Additionally, a computational approach
lends itself easily to more complex scenarios that would otherwise be considered pathological phenomena
(and would be fiendishly time-consuming to prove – even for immortals like Kolmogorov and von Neumann).
Doron Zeilberger’s Conclusion
Traditional mathematicians like Dubins and Savage use traditional proof-based mathematics, and also work
in the framework of continuous probability theory using the pernicious Kolmogorov, measure-theoretic, par-
adigm. This approach was fine when we didn’t have computers, but we can do so much more with both
symbol-crunching and number-crunching, in addition to naive simulation, and develop algorithms and write
software, that ultimately is a much more useful (and rewarding) activity than “proving” yet-another-theorem
in an artificial and fictional continuous, measure-theoretic, world, that is furthermore utterly boring.
Shalosh B. Ekhad’s Conclusion
These humans, they are so emotional! That’s why they never went very far.
Shalosh B. Ekhad is a computer, not a computer scientist.
For a choice of timid r bold play in an unfair case (most real-world),
With timid play, the gambler makes a small constant bet on each game until
she is ruined or reaches the target. This turns out to be a very bad strategy in
unfair games, but does have the advantage of a relatively large expected number
of games. If you play this strategy, you will almost certainly be ruined, but at
least you get to gamble for a while.
With bold play, the gambler bets her entire fortune or what she needs to
reach the target, whichever is smaller. This is an optimal strategy in the unfair
case; no strategy can do better. But it's very quick! If you play this strategy,
there's a good chance that your gambling will be over after just a few games
(often just one!).
is not to play.
The paper is about how much to bet (your strategy) on a given round if you have x dollars and want to win N dollars. This is problematic for two reasons.
First, their method only works when the probability of winning is >0.5, which never happens in any real casino.
Second, almost nobody really bets this way. Most people don't go to a casino looking to win N dollars. Instead, they go to the casino hoping to play for time T without losing more than N dollars (although people might not be up front about that goal).
Another problem is that they assume that the probabiilty is constant with each round. That's true for some games (roulette), but not for others (blackjack).
How to lose all your money gambling during the holidays in a bad economy because you don't understand multivariate calculus. Accompanied by a Maple package on a separate site. Note: Do not attempt to eat the maple package after you've gambled away your grocery money.
I'm not sure if the original submitter had his tongue in cheek by describing the co-author Ekhad as a "computer scientist." Just in case he didn't, note that Shalosh B. Ekhad is actually Zeilberger's computer. Since most of Zeilberger's research depends heavily on computations, and (I think) as a nod to some of his philosophical positions, Zeilberger usually lists his computer as a coauthor on his papers. So I guess Ekhad is a computer scientist, but not quite in the way we usually mean. :)
These dolts seems to be presenting a "system" that they believe will give you a very high chance of winning if you play a lot of minimal bets. If they really believe that they should get out of academia and into the real world and do some "research" in actual casinos. If only I could bet on the casinos and against Cornell University math nerds.
I'm an American. I love this country and the freedoms that we used to have.
According to the paper they are (initially) using a p=3/5 for an even return which to me is a hypothetical or illegal situation.
Am i missing something here or is this just a paper for if you find your self in lucky situation where the house is loss leading?
Whos tail do I have to pull to get some gay cock around here?
It's really hard t find gay cock because when farmer's find out their cock is gay, they kill it and eat it. At lest a gay hen will lay eggs so they don't kill those.
Or try this....
Gay cock? What is a *gay cock like - are they so happy that they crow all the time?
Gay: merry - cheerful - jolly - joyful - blithe - mirthful - as in the "gay" in Jingle Bells.
You didn't think that in Jingle Bells that "gay apparel" meant dressing up like a member of the Village People did you?
Second, almost nobody really bets this way. Most people don't go to a casino looking to win N dollars. Instead, they go to the casino hoping to play for time T without losing more than N dollars (although people might not be up front about that goal).
People usually go to a casino with as much money as they are willing to lose. I also think the idea of spending at least a given time wile losing a set amount is a bit absurd unless it involves the chance of winning.
You could make a case for a fun casino evening involving maximizing your chances of winning N dollars within time T1 while still not going broke before time T2. A strategy of proportional betting (I assume the paper does that) will limit your chances of going broke regardless.
Eating the software is probably better for you than running it.
It's a small world and it smells funny; I'd buy another if it wasn't for the money; Take back what I paid (SoM)
A fool and his money are easily parted
Throw your money in the garbage.
God spoke to me
My guide to making the most money gambling: Don't.
In any casino the odds are always, ALWAYS stacked against you. They don't hide this fact, either. The odds are published and you can easily notice that the payout is less than the probability of getting something. They are in business to make money, it has to be this way or they'd go broke.
So don't gamble to make money. If you enjoy the thrill of it, if it entertains you, and you can afford it, then by all means. But don't try and find some way to gamble "quickly" that will make you money because it won't. Any money made is purely luck and your strategy of what you bet on will play very little in to it.
Play the game for enjoyment.
In terms of a machine that malfunctions and pays out more than it should, it'll be noticed quickly these days (they are all networked and watched) and you'll have to give the money back. Cheating isn't allowed. I don't mean that is a casino rule, I mean legally. If you find a way to game the system, the casino is in their legal rights to not pay you winnings.
In terms of counting cards they solve this problem by frequent reshuffling and using multiple decks of cards. Try effectively counting cards if there are 6 decks in use at once and the reshuffle after ever 4 game or something (remember there are machines to do it that make it efficient).
...namely, that (1) Statistically, the house always wins overall and (2) If you come up with a system that actually stands a chance of changing this they'll (a) change the rules, (b) break your legs (or kill you or whatever...) and/or kick you out, (c) accuse you of breaking *their* rules, such that the effect is that... statistically, the house always wins overall.
"Slashdot - News and Chat Sites Deviant". (Click "homepage" link above for details).
If you want entertainment, get a blackjack app for your phone. It'll cost less than a lottery ticket.
In blackjack, watch the cards closely. Every time a 2-6 is dealt, add 1. Every time a 10, jack, queen, king, or ace is dealt, subtract 1. For example, if someone is dealt blackjack (A-10), subtract 2. If the running total since the last shuffle is at least four times the number of decks left in the shoe, the house is loss leading.
One wonders , will they win the Ig Nobel Prize for such gambling research ? http://www.improbable.com/2011/12/10/how-to-gamble-if-youre-in-a-hurry-colorfully/ Also, the father of the mathematics of gambling is really Edward O. Thorp.
Yes, it's fun to bet a small amount of money now and then (the more you're losing, the less fun it is)
Also, a large amount of money may be proportionally more useful to someone than a smaller amount of money, in which case it may make sense for that person to bet seemingly against the odds
I listen to both RIAA and non-RIAA stuff if I like the music, tangential business/politics nonwithstanding.
yes, there can be entertainment value in the game itself, and even simple games can be more fun as a social activity, betting or not
yet the theoretical possibility of a payout helps because it's fun to think about what you'd do with the prize money.
I listen to both RIAA and non-RIAA stuff if I like the music, tangential business/politics nonwithstanding.
because it deals with superfair games as you correctly pointed out .... super fair games have been well-studied and exploited until recently. Yes, they are games in which p>.5. Now if p=.5, you are dealing with a martingale. and if p .5.
After having read the paper it becomes evident that both authors have a liking for analyzing the problem in a discrete light. My degree is in mathematics, number theory so I am slightly biased myself. For that matter, I got intrigued by the fact that when dealing with the continuous version of gambling one does deal with unrealistic assumptions. One of which is ... money is indefinitely divisible which of course this is a bonkers assumption. Now assuming money has finite integral values, the analysis becomes much more difficult, particularly in the light of edge effects. So, that is why the authors seem to resort to heavy computer simulation.
"How to gamble if you are in a hurry," represents a computational and algorithmic effort towards reconciling unrealistic assumptions of (continuous) gambling theory with the real world gambling. Money as we know it, is not infinitely divisible, neither is the life of a gambler, nor does the betting game continue indefinitely. All is finite and discrete as the authors claim. Now will they claim the Ig Nobel prize too as shown in Improbably Research (http://bit.ly/uBnvQD ) ? Far more intriguing is the question, how can we cash out of the more realistic ideas presented in their paper ?
http://www.improbable.com/2011/12/10/how-to-gamble-if-youre-in-a-hurry-colorfully/ Also, I would really want to know where they submitted this paper to ....
All of this effort and brainpower to produce a guide that might as well say "Don't gamble"
http://slashdot.org/comments.pl?sid=2564466&cid=38311516
there is no hope. My grandfathers both made a point of it.
All your database are belong to U.S.
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Always bet on black.
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