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How likely is it?

To play 1200 hands of 9/6 JOB and get zero 4OAK?

maclarenv12 wrote:

To play 1200 hands of 9/6 JOB and get zero 4OAK?

(422.2722/423.2722)^1200 = .05851868

So not remarkable.

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On Thu, Jan 17, 2013 at 7:31 PM, Tom Robertson <007@embarqmail.com> wrote:

maclarenv12 wrote:

>To play 1200 hands of 9/6 JOB and get zero 4OAK?

(422.2722/423.2722)^1200 = .05851868

Based on my personal experience --- the probability of *no (0)* 4 of a kind
in what would appear to be a 2-3 hour (1200 hand) session is 98.65%.

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On Thu, Jan 17, 2013 at 10:22 PM, maclarenv12 <ahduff@yahoo.com> wrote:

**

To play 1200 hands of 9/6 JOB and get zero 4OAK?

[Non-text portions of this message have been removed]

Between Wed 1/9 - Sun 1/13, I went ~975 hands of 10/6 DDB .25 ($1,219 Coin-in) without a 4OAK.
Drought cost -$293.75, and ended with 7s (holding 3).

Mon 12/17 - Wed 12/18 I went 1,108 hands ($1273 Coin-in) without a 4OAK.
Drought cost -$292.50, but it ended with a $200 3s with a 2 (holding 2).

In the past 2 months, I've played ~5,000 hands of 10/6 DDB, and those are the two big 4OAK droughts.

Mitchell

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On Jan 17, 2013, at 7:22 PM, maclarenv12 wrote:

To play 1200 hands of 9/6 JOB and get zero 4OAK?