Updates
Trusted Casinos
« Improving at Video Keno | Main | Better Odds: Video Poker or Slots »
Saturday
28Feb2009

The Bad on 'Any Craps' Bet

I have not explained the “Any Craps,” bet in any drawn-out answer to a reader’s question, but I have in the past briefly mentioned that it is a wager that you should definitely avoid. Now is no time to waste hard-earned money.

The bet is quite simple. Typically employed on the come out roll, an “any craps” bet is wagering that 2, 3, or 12 will be the result of the next roll of the dice.

By and large, most players make Pass Line bets and they win with a 7 or 11 on the come out roll, but lose if a 2, 3, or 12 appear. These three numbers are the "craps" numbers, and a bet on “any craps” is a combination bet on any one of those three numbers.

Pass line bettors in the dark like them because they want a "hedge" against their pass line bet -- which is where the “any craps” bet comes in. So instead of a flat loss of your pass line money if a 2, 3, or 12 rolls, it is "hedged" by winning an “any craps” bet.

Here’s an example: Suppose you have a $10 bet on the pass line and you toss the dealer a $1 chip and yell out "Any craps!" He or she will place it in the "C" circle (for Craps) on the layout. Now you have two bets working, a pass line bet and an “any craps” wager. On the next toss of the dice, you will experience one of three things.

1) A point rolls, and your wager stays on the pass line but loses your $1 any craps bet or...

2) either 7 or 11 is tossed, and you win your pass line bet of $10, but you lose your $1 any craps bet. Here your net win would be $9 instead of $10, or, finally …

3) a craps number rolls - either 2, 3 or 12, and you lose your pass line bet of $10 but win your $1 any craps bet, and you are paid 7 to 1. So instead of losing $10 you would lose only $3.

Whether you play the "any craps" hedge bet is up to you, but I’m going to give this wager two thumbs down because the odds against any craps happening are 36 to 4 or 9 to 1. The correct payoff should be 8 to 1, but the casino is only willing to part with 7 to 1, creating a house edge on this one-roll bet of 11.1%.

 

PrintView Printer Friendly Version

EmailEmail Article to Friend

References (1)

References allow you to track sources for this article, as well as articles that were written in response to this article.

Reader Comments

There are no comments for this journal entry. To create a new comment, use the form below.

PostPost a New Comment

Enter your information below to add a new comment.
Author Email (optional):
Author URL (optional):
Post:
 
All HTML will be escaped. Hyperlinks will be created for URLs automatically.