AsparaChief
Member
Scenario: Sit down at a $5 table with $200. Let’s estimate the odds against you at .55. The probability of losing two hands in a row is: (.55) (.55) = (.55) ^2 = .3025,
3 in a row = (.55) ^3 = .166375, etc.
If you lost every time, and at each loss you doubled you bet (to hopefully cover your loss and return to even) your bets would look like: 5, 5, 10, 20, 40, 80 (total = 160) before you had exhausted your bankroll. But the probability of losing 5 hands in a row is only: (.55) ^5 = .05032, or 5 %. In other words, you have a 95% chance of avoiding a 5-hand losing streak.
The same probability works against winning 5 consecutive hands. But I play online, and it’s easy to stand up and bank your winnings. So I get $20 or $30 ahead using flat betting, stand up with the profit, and then sit down again with my original buy in. As long as you have the money to cover 5 losses this seems to work. What am I missing?
3 in a row = (.55) ^3 = .166375, etc.
If you lost every time, and at each loss you doubled you bet (to hopefully cover your loss and return to even) your bets would look like: 5, 5, 10, 20, 40, 80 (total = 160) before you had exhausted your bankroll. But the probability of losing 5 hands in a row is only: (.55) ^5 = .05032, or 5 %. In other words, you have a 95% chance of avoiding a 5-hand losing streak.
The same probability works against winning 5 consecutive hands. But I play online, and it’s easy to stand up and bank your winnings. So I get $20 or $30 ahead using flat betting, stand up with the profit, and then sit down again with my original buy in. As long as you have the money to cover 5 losses this seems to work. What am I missing?