I guess what you say is kinda supporting my question.
I could play deuces wild with a machine return of 100.7% versus a
Jacks or better at 99.5% return... but if I'm not as accurate with
the more complex "plays" of the deuces wild... at some point I am
better off playing the lower payback Jacks or Better... but at a
higher accuracy rate.
I fully understand the idea that if I could play ANY game in a
totally accurate way that I would want machines with positive
paybacks... but unfortunetly most of the positive expectation
machines are more difficult to master.
I think you did answer my question, however, as how I could quantify
this Machine Payback Percentage vs Player Accuracy Percentage
tradeoff with your statement of: "Adjusted ER is the game ER times
your accuracy % for that game." In my case... I will Win More (or at
least lose less) with whatever combination of numbers I receive when
I multiple them together.
Thank you for your replies.
Lance
my question. --- In vpFREE@yahoogroups.com, "vpFREE" <vpFREE@C...>
wrote:
> how does one figure out which "type" of machine a person will
lose the
···
On 9 Mar 2005 at 19:43, Lance wrote:
> least money on based on the machines optimal payback percentage AS
> WELL AS how successful a person is at mastering that machine.
I would be figuring how to make the most money, rather
than losing the least, or I wouldn't be playing.
Start off by only playing positive situations on games that
are suited to your bankroll and temperament, and then select
the game that you can play at the best combination of speed,
accuracy and game ER, if you're trying to maximize your EV/hour.
Specifically:
EV/hour = (coin-in/hour) times (adjusted ER)
Adjusted ER is the game ER times your accuracy % for that game.
Other goals could have different solutions.