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Thread: poboy: Standard Deviation

  1. #1
    poboy
    Guest

    poboy: Standard Deviation

    [note: this is one in what promises to be an ongoing series of naive questions by yours truly!]

    In BJA2 Don mentions S.D. as 1.1*the sqare root of number of hands played. The following scenario is assuming I'm flat-betting 1 unit.

    According to the charts in the World's Greatest Blackjack Simulation, in a 4.56 H17 DAS game the true count equals or exceeds +1 26.7 times out of 100. So if I were to flat-bet only positive counts, I would be betting 26.7 units per 100 hands seen. This would mean that my S.D./100 would be 1.1* sq.root of 26.7, or 5.6839

    So, in this scenario, my per hand S.D. is 1.1, and my S.D./100 is 5.68. Is my math correct?

    I realize software would calculate all this (and I'll get some soon enough), but I'm the type of person who likes to understand how things work.

  2. #2
    Don Schlesinger
    Guest

    Don Schlesinger: Re: Standard Deviation

    > [note: this is one in what promises to be an
    > ongoing series of naive questions by yours
    > truly!]

    > In BJA2 Don mentions S.D. as 1.1*the sqare
    > root of number of hands played. The
    > following scenario is assuming I'm
    > flat-betting 1 unit.

    Yes, but I rounded a little. S.d., depending on rules, is more like about 1.12-1.15 units per hand.

    > According to the charts in the World's
    > Greatest Blackjack Simulation, in a 4.56 H17
    > DAS game the true count equals or exceeds +1
    > 26.7 times out of 100.

    According to the charts in BJA3, which you should have (ahem!), it is 27.32%. Close enough.

    > So if I were to
    > flat-bet only positive counts, I would be
    > betting 26.7 units per 100 hands seen. This
    > would mean that my S.D./100 would be 1.1*
    > sq.root of 26.7, or 5.6839.

    > So, in this scenario, my per hand S.D. is
    > 1.1, and my S.D./100 is 5.68. Is my math
    > correct?

    Yes, so long as S.D./100 means "S.D. per 100 hands SEEN" and not "per 100 hands PLAYED."

    > I realize software would calculate all this
    > (and I'll get some soon enough), but I'm the
    > type of person who likes to understand how
    > things work.

    Your understanding is correct.

    Don

  3. #3
    poboy
    Guest

    poboy: re: Ahem

    > According to the charts in BJA3, which you
    > should have (ahem!), it is 27.32%. Close
    > enough.

    I was going off the charts in BJA2 (page 209). Does the new edition contain different results? No matter, my check for BJA3 and CVCX is going in the mail tomorrow.

    I do have one other question regarding the SCORE- In the shoe games when, say a TC of +3 was required to enter, do these charts assume the person stays until the count goes negative or only those counts or higher?

  4. #4
    Don Schlesinger
    Guest

    Don Schlesinger: Re: re: Ahem

    > I was going off the charts in BJA2 (page
    > 209). Does the new edition contain different
    > results?

    Yes, of course. All of the Chapter 10 charts were completely redone for BJA3.

    > No matter, my check for BJA3 and
    > CVCX is going in the mail tomorrow.

    Such a wise person! :-)

    > I do have one other question regarding the
    > SCORE- In the shoe games when, say a TC of
    > +3 was required to enter, do these charts
    > assume the person stays until the count goes
    > negative or only those counts or higher?

    The back-counting sims are based on Wonging in and then finishing the shoe. You don't Wong out once you enter. Otherwise, you get into the ODP-chapter White Rabbit and WiWo syndrome of playing literally dozens of shoes per hour.

    Don

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