09.28
Wager Large and Win Little playing Craps
If you choose to use this approach you must have a very large amount of money and remarkable fortitude to leave when you generate a tiny win. For the benefit of this material, a figurative buy in of two thousand dollars is used.
The Horn Bet numbers are not always deemed the "winning way to wager" and the horn bet itself has a casino advantage of over twelve percent.
All you are playing is five dollars on the pass line and ONE number from the horn. It doesn’t matter if it’s a "craps" or "yo" as long as you wager it constantly. The Yo is more dominant with gamblers using this scheme for clear reasons.
Buy in for $2,000 when you join the table but put only five dollars on the passline and one dollar on either the 2, three, eleven, or 12. If it wins, excellent, if it does not win press to $2. If it loses again, press to $4 and continue on to eight dollars, then to $16 and following that add a one dollar every subsequent bet. Every time you lose, bet the previous value plus an additional dollar.
Employing this scheme, if for example after 15 tosses, the number you selected (11) hasn’t been thrown, you probably should step away. Although, this is what could develop.
On the 10th roll, you have a total of one hundred and twenty six dollars in the game and the YO finally hits, you amass three hundred and fifteen dollars with a take of one hundred and eighty nine dollars. Now is a perfect time to march away as it’s a lot more than what you entered the game with.
If the YO doesn’t hit until the 20th toss, you will have a complete bet of $391 and because your current wager is at $31, you earn $465 with your take of $74.
As you can see, using this approach with only a one dollar "press," your profit margin becomes tinier the longer you bet on without winning. That is why you should go away once you have won or you have to wager a "full press" again and then continue on with the one dollar increase with each toss.
Carefully go over the data before you try this so you are very familiar at when this scheme becomes a non-winning proposition instead of a winning one.