Bet Large and Earn A Bit in Craps

by Ali on July 9th, 2021

[ English ]

If you decide to use this approach you really want to have a very large bankroll and awesome fortitude to step away when you achieve a small win. For the benefit of this story, an example buy in of $2,000 is used.

The Horn Bet numbers are surely not judged the "winning way to compete" and the horn bet itself carries a house advantage of over 12 %.

All you are gambling is 5 dollars on the pass line and ONE number from the horn. It does not matter whether it is a "craps" or "yo" as long as you wager it constantly. The Yo is more established with gamblers using this system for clear reasons.

Buy in for two thousand dollars when you approach the table however put only five dollars on the passline and one dollar on one of the two, 3, eleven, or 12. If it wins, excellent, if it loses press to two dollars. If it loses again, press to four dollars and then to eight dollars, then to sixteen dollars and following that add a one dollar each time. Each instance you do not win, bet the previous value plus one more dollar.

Using this scheme, if for example after fifteen tosses, the number you wagered on (11) has not been thrown, you probably should go away. However, this is what possibly could happen.

On the 10th roll, you have a total of one hundred and twenty six dollars on the table and the YO at long last hits, you gain $315 with a profit of $189. Now is a great time to go away as it is a lot more than what you entered the game with.

If the YO doesn’t hit until the twentieth roll, you will have a total bet of $391 and seeing as current bet is at $31, you win $465 with your profit of $74.

As you can see, adopting this scheme with only a one dollar "press," your take becomes tinier the more you wager on without winning. This is why you should step away once you have won or you have to wager a "full press" once again and then advance on with the $1.00 increase with each hand.

Crunch the data at home before you attempt this so you are very familiar at when this system becomes a non-winning proposition instead of a winning one.

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