Seeing as professional events are concluded via a playoff in the event of a tie after 72 holes, there’s no scope (except in extreme circumstances) for an overall tie or dead heat. However with 5 places typically being paid for Each Way bets placed before the start of an event, I’d say 50% or more results end up in a reduction for ties in one way or another for the placed players.
Here’s a typical result to illustrate:
- 1. Dustin Johnson -20 8/1
- 2. Rory McIlroy -19 8/1
- 2. Viktor Hovland -19 33/1
- 4. Patrick Cantlay -18 20/1
- 4. Ian Poulter -18 40/1
- 4. James Hahn -18 200/1
Bookmaker terms were 1/4 odds for places 1-5, as is typical on a normal PGA/European Tour event.
DJ has won, so if you placed an EW bet you’ll get both the win element and place element returned (8*stake + stake plus 8/4*stake + stake).
McIlroy and Hovland both receive full Each Way payouts, assuming you placed the bet Each Way, as they filled the next 2 of the 5 paying positions. Returns as follows:
- McIlroy (8/4*stake + stake) so 3*stake, at £10 EW that’s £30 back
- Hovland (33/4*stake + stake) so 9.25*stake, at £10 EW that’s £92.50 back
Now this is where it gets more complicated. With Cantlay, Poulter and Hahn sharing the 2 remaining paying places there needs to be a pro-rata reduction for ties. The pro rata rate is calculated by taking the number of paying places remaining divided by the number of players tying for those positions, so in this case 2/3 (or 66.67%). This is the number that’s used to calculate your final returns when multiplied against your original expected return. So:
- Cantlay (20/4*stake + stake)*2/3 so 4*stake, at £10 EW that’s £40 back
- Poulter (40/4*stake + stake)*2/3 so 7.33*stake, at £10 EW that’s £73.33 back
- Hahn (200/4*stake +stake)*2/3 34*stake, at £10 EW that’s £340 back
Remember with Each Way punting you are placing 2 bets at your unit stake, 1 for the win and 1 for the place, and with a placed player the win element has lost.
The same principle applies for different scenarios. For instance if 3 players tie for 5th then the calculation is 1/3 (33.33%) of your original expected return (1 paying place, 3 players in a tie = 1/3); if 7 players tie for 2nd then the calculation is 4/7 (57.14%); 4 players tie for third then it’s 3/4 (75%) and so on.