Is there a place for this type of action in your betting arsenal? We think so, but before we get into that, lets have a quick review of a 2-team and 3-team parlay and how they compares to similar flat bets:
First, a 2-team parlay: if you win a 2-team parlay, the standard payout is 2.6x of the bet. So a $100 bettor would win $260. But what if you placed flat bets instead? Assuming standard -110, you would need to win 3 consecutive flat bets (total return of $273) to roughly equal what your 2-team parlay would payout. In this case, you’d be risking $300 for the same approximate payout as $100 of risk on your 2-team parlay.
Now, a 3-team parlay: If you win a 3-team parlay, the standard payout is 6x of the bet. So a $100 bettor would win $600. If you placed flat bets, you would need to win 7 consecutive bets (total return of $637) to roughly equal what your 3-team parlay would pay out, but you’d be risking $700 compared to risking $100 on the parlay.
With this analysis, why don’t sports bettors play more parlays? The answer comes back to the gold standard in sports betting. Remember that roughly 53% is the target win percentage to break even, 55% is considered good, and 60% will land you in the sports betting hall of fame. If you multiply the win probability (50%) across multiple bets in a parlay, you see the odds of winning go down considerably. For a 2-team it is 50% x 50% = 25% chance of winning. For a 3-team parlay, it is 50% x 50% x 50% = 12.5% chance. This is why the sportsbooks entice bettors with the large payouts... because the probability of holding a winning ticket is low.
But we said there was a place for these types of bets in your plays, right? The way to best utilize these types of bets is as a hedge. Let’s assume you are looking to place a standard bet size of $100 on 2 different games. With these flat bets, you can A) win both and net $182, B) lose both and lose $200, or C) split and lose $9.
However, if you use a 2-team parlay as a hedge, betting against both of your flat bets for $80, the outcome options are as follows: A) win both flats, lose the hedge, and net $102, B) lose both flats, win the hedge, and net $8, or C) split the flats, lose the hedge, and lose $89.
Not using a parlay hedge has 2/3 outcomes as losses. Using the parlay hedge has 2/3 outcomes as wins. And, the expected probability average for not hedging is a $27 loss. The expected probability average for using the hedge is plus $21. Parlays can be helpful as a hedge, but not as a sole strategy.
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