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Thread: scott: indices / penetration

  1. #1
    scott
    Guest

    scott: indices / penetration

    what would be the result when using an unbalanced count of memorizing indices for different deck penetrations: 8, 7, 6, 5, 4, 3, 2, 1 and 0.5 and using them as approapriate. would this be an improvement over our esteemed balanced counts or just the same.

    cheers.

  2. #2
    Don Schlesinger
    Guest

    Don Schlesinger: Re: indices / penetration

    > what would be the result when using an
    > unbalanced count of memorizing indices for
    > different deck penetrations: 8, 7, 6, 5, 4,
    > 3, 2, 1 and 0.5 and using them as
    > approapriate. would this be an improvement
    > over our esteemed balanced counts or just
    > the same.

    It would be an improvement over that same unbalanced count, which uses a single set of indices, averaged over all depths of penetration.

    Whether you now have a more powerful system than some other balanced count isn't worth pursuing. There are too many other variables.

    Don

  3. #3
    Karel
    Guest

    Karel: Simpler and more powerful strategy


    You could also use one set of indices with very APPROXIMATE true count conversion. For example, you either divide by 3, 2 or 1 depending if you are at the beginning of the shoe, in the middle, or in the last part.

    Karel

    > what would be the result when using an
    > unbalanced count of memorizing indices for
    > different deck penetrations: 8, 7, 6, 5, 4,
    > 3, 2, 1 and 0.5 and using them as
    > approapriate. would this be an improvement
    > over our esteemed balanced counts or just
    > the same.

    > cheers.

  4. #4
    scott
    Guest

    scott: Re: Simpler and more powerful strategy

    ... or just a balanced count

    thanks for the answers.

  5. #5
    Karel
    Guest

    Karel: Not necessarily balanced


    The advantage of an unbalanced count may be that it more accurately reflects the betting or playing value of each card.

    Moreover, it is okay to do a very rough TC conversion for an unbalanced count. The error of a very rough TC conversion becomes more serious for a balanced count. The reason is clear: The unbalanced count is "okay" even without any TC conversion at all.

    Regards,

    Karel

    > ... or just a balanced count

    > thanks for the answers.

  6. #6
    scott
    Guest

    scott: Re: Not necessarily balanced

    Karel,

    so, for example, generating TC indices for, say, the UBZII and true counting it at full decks would yeild a more accurate count. what was brett harris refering to with the unbalanced true count?

    thanks.

  7. #7
    Karel
    Guest

    Karel: Re: Not necessarily balanced

    Brett Harris was refering to an unbalanced count with precise TC coversion. Same way as for balanced counts, except you start the IRC at --pivot*n. of decks. What I am saying is that you get practically the same power, say 90% of the value of this TC conversion for unbalanced count, just by using a very approximate TC conversion, which is very easy to do, no need to estimate remaining decks properly, etc.

    > so, for example, generating TC indices for,
    > say, the UBZII and true counting it at full
    > decks would yeild a more accurate count.
    > what was brett harris refering to with the
    > unbalanced true count?

    > thanks.

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