- Ate steaks at Old Homestead - The steaks were tasty, but you definitely needed steak sauce. I prefer it when steaks have enough taste that using sauce is unnecessary.
- Drank at the tables - The liquor was not top shelf. I would've like some better options.
- Played blackjack and craps - Some of us won and others lost.
Since gambling is what we did for the majority of the trip, it's still on my mind. One thing I noticed is that the losers started out with less money than the winners. In gambling, as in life, the rich get richer and the poor die trying.
The reason that the players with smaller bankrolls tend to go bust faster is simple; they cannot survive even the smallest fluctuations. After a few losses, these players hit 0 and cannot recover. Players with bigger bankrolls are more able to survive downswings and make a run to actually make some money.
In my experience, I often go to the casino willing to use about 200 dollars a night. If I play blackjack, I typically sit at a 10 to 15 dollar table. This gives me 13-20 bets to work with it. The question I have is: How long can I expect to play before busting out? Of course, there may be times where I lose every hand and bust out after 13-20 bets, and there may be a time where I make so much that I will last through the night.
I'm sure there is a good mathematical way to express what is occurring here. It is a random walk, with a weighted probability of losing slightly higher than winning each hand. If I have some time, I'd like to:
In my experience, I often go to the casino willing to use about 200 dollars a night. If I play blackjack, I typically sit at a 10 to 15 dollar table. This gives me 13-20 bets to work with it. The question I have is: How long can I expect to play before busting out? Of course, there may be times where I lose every hand and bust out after 13-20 bets, and there may be a time where I make so much that I will last through the night.
I'm sure there is a good mathematical way to express what is occurring here. It is a random walk, with a weighted probability of losing slightly higher than winning each hand. If I have some time, I'd like to:
- derive formulas that will give me the exact expected value of busting out over time.
- derive an easy way to get a quick back of the envelope calculation of the expected value.
- Write computer programs to simulate the results, which will confirm my formulas.
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