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Originally posted by: MoneyLA
So arc explain to me why you haven't mortgaged everything you own to play $100 machines instead of playing 25 cent video poker? The casinos are there for you to loot. Go get 'em.
Well, as far as I know there are no $100 machines with a 2% edge (or any edge for that matter). But if you find one be sure to let me know. Oh yeah, I haven't played .25 VP in several years. Is there anything else you could possibly get wrong?
Originally posted by: MoneyLA
So arc explain to me why you haven't mortgaged everything you own to play $100 machines instead of playing 25 cent video poker? The casinos are there for you to loot. Go get 'em.
Well, as far as I know there are no $100 machines with a 2% edge (or any edge for that matter). But if you find one be sure to let me know. Oh yeah, I haven't played .25 VP in several years. Is there anything else you could possibly get wrong?
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Originally posted by: MoneyLA
What you forget is that all of your math is based on an infinite number of plays and no player has an infinite bankroll. Arc doesn't have a bankroll for more than 25 cent games. Even Uncle Sam has a credit limit. But only VP APs seem to ignore that.
The BS meter has peaked into the red.
Yes, unfortunately for you, all the BS is coming from you and Singer.
The math isn't based on "an infinite number of plays". I know where you heard that and it is a lie. Maybe you should be checking your source. That comment is based on the fact that it takes a infinite number of hands to reach the EXACT expected return for a game. But think about that, does anyone care if they reach the exact return? If you had a 2% advantage would you care if your final result ranged between 1-3% with 99% probability? It's likely a better deal than the stock market. This is just another example of the lies Singer tells math challenged individuals like yourself.
As for my bankroll, it's just fine for the $1 OEJs game that I play. In fact, my bankroll just survived a streak of losing 9 out of 10 sessions (which ended yesterday with a $3300 win).