We can use a practical example to understand how middling works. Consider a basketball game. Bookmaker A is quoting a game total of 224.5 and bookmaker B’s total is 220.5. To generate a middle, a bettor would bet ‘under 224.5’ at bookmaker A and ‘over 220.5’ at bookmaker B. A middle is created for totals of 221, 222, 223 and 224. If the total lands on any of these numbers, the bettor will win both bets. Notice that it’s impossible for the bettor to lose both bets. The worst case is losing one, and winning the other.
A middle can be generated on any line bet, be it a Handicap or Total. Determining if a potential middle is worth betting involves calculating the cost and estimating the chance of landing in the middle. Continuing the example above, assume that the odds offered on ‘under 224.5’ and ‘over 220.5’ are both -110 and a $100 bet is placed on each. Let’s consider the profit and loss for different game totals.
For the totals 221, 222, 223 and 224, the bettor will win both bets for a profit of $180 (+$90 from each bet). For all other totals, they will win one (+$90) and lose one (-$100) for a loss of -$10. When will betting this middle be a profitable strategy?
To answer this question let’s consider how often this middle would need to land for the bettor to break even. If the middle lands in the first game, the $180 profit could sustain the next 18 games of losses. Therefore, the break-even number of games is 19. So long as this middle lands in more than one in 19 games (5.3%), the strategy has positive expected value.
A middle can be generated on any line bet, be it a Handicap or Total. Determining if a potential middle is worth betting involves calculating the cost and estimating the chance of landing in the middle. Continuing the example above, assume that the odds offered on ‘under 224.5’ and ‘over 220.5’ are both -110 and a $100 bet is placed on each. Let’s consider the profit and loss for different game totals.
For the totals 221, 222, 223 and 224, the bettor will win both bets for a profit of $180 (+$90 from each bet). For all other totals, they will win one (+$90) and lose one (-$100) for a loss of -$10. When will betting this middle be a profitable strategy?
To answer this question let’s consider how often this middle would need to land for the bettor to break even. If the middle lands in the first game, the $180 profit could sustain the next 18 games of losses. Therefore, the break-even number of games is 19. So long as this middle lands in more than one in 19 games (5.3%), the strategy has positive expected value.