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  1. #1

    Default Math question- Need help answering this

    Trying to figure this out. Wondering if someone can help me out here.

    Say someone has a 2% edge. Basically winning at a 53.5% rate versus -110 lines. What is the pct chance he would be ahead/behind one unit after 2,000 bets?

    Not sure I worded this correctly but me and another guy were talking about this earlier and trying to figure this out. Can anyone help me with this?

    Basically is there a way to put a number on ones success rate (being ahead) after 2,000 plays if he is playing with a percieved 2% edge?

    Thanks

  2. #2

    Default

    http://www.stat.tamu.edu/~west/apple...omialdemo.html

    Roughly speaking
    n = 2000
    p = 0.52
    Prob X is at least 1000

    96.5%
    Last edited by mathdotcom; 10-23-09 at 09:26 PM.

  3. #3

    Default

    Quote Originally Posted by mathdotcom View Post
    http://www.stat.tamu.edu/~west/apple...omialdemo.html

    Roughly speaking
    n = 2000
    p = 0.52
    Prob X is at least 1000

    96.5%

    Wow really that high? I knew it was high but not that high. If you are correct that could be very reassuring. Thank you very much.

    Anyone else? Does this sound/look about right?

  4. #4

    Default

    Roughly speaking
    n = 2000
    p = 0.52
    Prob X is at least 1000

    96.5%
    LOL?

  5. #5

    Default

    Hi,

    obviously 1000 wins are not enough at odds of -110 (which is 1.90909 in decimal odds).

    So you ask to have a positive result after these 2000 games.

    As a Win pays you 0.90909 net return and a loss -1 you ask how you have to choose number of wins at least so that.


    W * 0,90909 - L > 0

    as you are expected to win OR lose you can replace L by N - W with N being the number of games you are betting on.

    W * 0,90909 - (N-W) > 0

    <=> W*(1,90909) > N
    <=> W > N / 1,90909


    with N = 2000 W has to be 1048 to show a small profit.


    Now you can use the calculator above to calculate the result with

    N = 2000
    p = 0.535

    at least 1048...

    This turns out to be 84,34%.


    Hope that helps

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