A great debate seems to have gotten underway on if a straight coinflop, will produce as many heads, as tails over a extended period of time. As it is refering to a 'coin flip' in poker..
Well, their is no such thing as a coin flip in poker.
Pocket Pair vs. 2 unsuited over cards in poker.. Pocket pair is favourite to win, 54.45% of the time.
Pocket pair vs. 2 suited over cards.. Pocket pair is favourite 52.27%
In theory the pocket pair should win more times over 100 deals than the over cards. So therefor mathmatically their is no such thing as a coin toss in poker, or the oppurtunity for the cards to even out over time.
Which kind of makes this great heads/tails debate really quite irrelevant when it comes to this thread.
the original observation was that if you are expecting that luck will surely come your way because you deserve it due to a run of a bad luck then you are misguided...it isnt goiung to happen.
if you talk variance in terms of percentage rather than number you will be mislead into thinking this
May I point something out.. A great debate seems to have gotten underway on if a straight coinflop, will produce as many heads, as tails over a extended period of time. As it is refering to a 'coin flip' in poker.. Well, their is no such thing as a coin flip in poker. Pocket Pair vs. 2 unsuited over cards in poker.. Pocket pair is favourite to win, 54.45% of the time. Pocket pair vs. 2 suited over cards.. Pocket pair is favourite 52.27% In theory the pocket pair should win more times over 100 deals than the over cards. So therefor mathmatically their is no such thing as a coin toss in poker, or the oppurtunity for the cards to even out over time. Which kind of makes this great heads/tails debate really quite irrelevant when it comes to this thread. Posted by SNOWY37
but this is never about a 50 50, it's about variance. the whole coin flipping thing is just an easier way to understand variance. It's all about variance evening out... or not. So it seems to be that the expectation is that in the infinite long term variance will even out. However, the real world outcome is not a certainty as each situation is independant of the past situations. I think this is what mere novice and aussie were trying to explain to me anyway... hope ive finally grapsed it at least!
Anyway... if anyone wants to try and imagine a 10th dimension then maybe you will find this video interesting:
May I point something out.. A great debate seems to have gotten underway on if a straight coinflop, will produce as many heads, as tails over a extended period of time. As it is refering to a 'coin flip' in poker.. Well, their is no such thing as a coin flip in poker. Pocket Pair vs. 2 unsuited over cards in poker.. Pocket pair is favourite to win, 54.45% of the time. Pocket pair vs. 2 suited over cards.. Pocket pair is favourite 52.27% In theory the pocket pair should win more times over 100 deals than the over cards. So therefor mathmatically their is no such thing as a coin toss in poker, or the oppurtunity for the cards to even out over time. Which kind of makes this great heads/tails debate really quite irrelevant when it comes to this thread. Posted by SNOWY37
What about the probability of getting the cards dealt in the first place etc...? In terms of variance and chance in poker, it is not just limited to when you are all in, what about situations such as coolers?
Is it possible for you to flip a coin an infinite number of times and it always be heads? This is all difficult to comprehend i guess the probability of something happening does not mean that it definately will... i think this is where i am getting confused. Just dont understand how expectation can differ from real world outcome :S ok i give up now lol... im doing my head in, and probably everyone else who reads this. Posted by BlackFish3
Yes but it's unlikely!
Here's a table developing on aussie09's point about the odds of exactly equal number of heads and tails for an increasing even number of tosses.
Number of heads
Number of tosses
Even sequences
Total sequences
Probability
1
2
2
4
0.5
2
4
6
16
0.38
3
6
20
64
0.31
4
8
70
256
0.27
5
10
252
1024
0.25
6
12
924
4096
0.23
7
14
3432
16384
0.21
8
16
12870
65536
0.2
9
18
48620
262144
0.19
10
20
184756
1048576
0.18
11
22
705432
4194304
0.17
As you can see, the probability of there being exactly equal number of heads and tails decreases as the number of tosses increases. I'm sure that aussie09 will correct me if I've got this wrong.
thanks snowy the original observation was that if you are expecting that luck will surely come your way because you deserve it due to a run of a bad luck then you are misguided...it isnt goiung to happen. if you talk variance in terms of percentage rather than number you will be mislead into thinking this and maxally... i was laughing.. funny regards aussie09 Posted by aussie09
Yes, you do not deserve good luck because you have had bad luck, in a way you can discard the past. But... before your bad luck started you could have the expectation of having as much good luck as bad luck in a defined time frame. That is where the whole coin flip thing branches from... and that is how it is relevant.
Mere novice... is this right and what you are trying to tell me, i really hope it is, otherwise i am completely lost:
it seems to be that the expectation is that in the infinite long term variance will even out. However, the real world outcome is not a certainty as each situation is independant of the past situations.
Mere novice... is this right and what you are trying to tell me, i really hope it is, otherwise i am completely lost: it seems to be that the expectation is that in the infinite long term variance will even out. However, the real world outcome is not a certainty as each situation is independant of the past situations. Posted by BlackFish3
That's a very good summary (spelling mistakes aside). :-)))
Mere novice... is this right and what you are trying to tell me, i really hope it is, otherwise i am completely lost: it seems to be that the expectation is that in the infinite long term variance will even out. However, the real world outcome is not a certainty as each situation is independant of the past situations. Posted by BlackFish3
May I point something out.. A great debate seems to have gotten underway on if a straight coinflop, will produce as many heads, as tails over a extended period of time. As it is refering to a 'coin flip' in poker.. Well, their is no such thing as a coin flip in poker. Pocket Pair vs. 2 unsuited over cards in poker.. Pocket pair is favourite to win, 54.45% of the time. Pocket pair vs. 2 suited over cards.. Pocket pair is favourite 52.27% In theory the pocket pair should win more times over 100 deals than the over cards. So therefor mathmatically their is no such thing as a coin toss in poker, or the oppurtunity for the cards to even out over time. Which kind of makes this great heads/tails debate really quite irrelevant when it comes to this thread. Posted by SNOWY37
AhKh v 2d2c is 50/50 to within less than a tenth of a percent. I think even pedants like me would be prepared to call that a "coin flip".
In Response to Re: Coin Toss - Variance Perentage and Variance Number : That's a very good summary (spelling mistakes aside). :-))) Posted by MereNovice
Brilliant! So glad i can finally understand it. Thanks a lot for you and aussies help. I enjoyed the debate.
Humour is (almost) always a welcome addition to any debate, imo. Anyway, tomorrow's great debate will be "the Greek economic crisis and its impact on the 2p/4p tables". Book a seat early to avoid disappointment. Posted by MereNovice
Humour is (almost) always a welcome addition to any debate, imo. Anyway, tomorrow's great debate will be "the Greek economic crisis and its impact on the 2p/4p tables". Book a seat early to avoid disappointment. Posted by MereNovice
It's crippled my ability to play as most of my investments are tied up in the Greek crockery market (a once lucrative and shrewd move if i do say so myself). People are just not throwing things around as they used to
In Response to Re: Coin Toss - Variance Perentage and Variance Number : It's crippled my ability to play as most of my investments are tied up in the Greek crockery market (a once lucrative and shrewd move if i do say so myself). People are just not throwing things around as they used to Posted by ACESOVER8s
The demise of plate smashing is not down to the Greek economy but those bureaucrats in health and safety! LOL
In Response to Re: Coin Toss - Variance Perentage and Variance Number : It's crippled my ability to play as most of my investments are tied up in the Greek crockery market (a once lucrative and shrewd move if i do say so myself). People are just not throwing things around as they used to Posted by ACESOVER8s
HEY.....don't start tomorrows debate today........my head is still mashed with todays!!!!!
Comments
A great debate seems to have gotten underway on if a straight coinflop, will produce as many heads, as tails over a extended period of time. As it is refering to a 'coin flip' in poker..
Well, their is no such thing as a coin flip in poker.
Pocket Pair vs. 2 unsuited over cards in poker..
Pocket pair is favourite to win, 54.45% of the time.
Pocket pair vs. 2 suited over cards..
Pocket pair is favourite 52.27%
In theory the pocket pair should win more times over 100 deals than the over cards. So therefor mathmatically their is no such thing as a coin toss in poker, or the oppurtunity for the cards to even out over time.
Which kind of makes this great heads/tails debate really quite irrelevant when it comes to this thread.
thanks snowy
the original observation was that if you are expecting that luck will surely come your way because you deserve it due to a run of a bad luck then you are misguided...it isnt goiung to happen.
if you talk variance in terms of percentage rather than number you will be mislead into thinking this
and maxally... i was laughing.. funny
regards
aussie09
Anyway... if anyone wants to try and imagine a 10th dimension then maybe you will find this video interesting:
http://www.tenthdimension.com/medialinks.php
Here's a table developing on aussie09's point about the odds of exactly equal number of heads and tails for an increasing even number of tosses.
I'm sure that aussie09 will correct me if I've got this wrong.
it seems to be that the expectation is that in the infinite long term variance will even out. However, the real world outcome is not a certainty as each situation is independant of the past situations.
bingo
AhKh v 2d2c is 50/50 to within less than a tenth of a percent.
I think even pedants like me would be prepared to call that a "coin flip".
Anyway, tomorrow's great debate will be "the Greek economic crisis and its impact on the 2p/4p tables".
Book a seat early to avoid disappointment.
brilliant, so funny
I like a good toss
of a coin