I have not tried to figure out the math behind Kelly. Actually I'm not even sure I could figure it out if I tried.
Is this formula ($4,221 x .0077/26 = $1.25) generalizable?
Thanks-rob
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--- On Fri, 5/1/09, nightoftheiguana2000 <nightoftheiguana2000@yahoo.com> wrote:
From: nightoftheiguana2000 <nightoftheiguana2000@yahoo.com>
Subject: [vpFREE] Re: [acvpp] The Denon Demon?
To: vpFREE@yahoogroups.com
Date: Friday, May 1, 2009, 4:41 PM
--- In vpFREE@yahoogroups.com, "Louis Mogol" <LouMogol@...> wrote:
The time to increase your bet is when you're up.
According to Bell Labs researcher J.L. Kelly, that's correct. The approximate optimal Kelly bet is:
bankroll x advantage/variance
So, if you were betting the optimal Kelly fraction, then doubled your bankroll, the new optimal Kelly fraction would be double. Conversly, if you halved your bankroll, the new optimal Kelly fraction would be halved.
Example, FPDW, your bankroll is $4,221, the approximate optimal Kelly bet is:
$4,221 x .0077/26 = $1.25
Betting more than Kelly increases risk and actually reduces bankroll growth (a bad combination and counterintuitive for many people). Betting less than Kelly reduces risk at the expense of less bankroll growth (a safer approach).
http://www.jazbo.com/videopoker/kelly.html
http://en.wikipedia.org/wiki/Kelly_criterion
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