If two or more players finish with the same score on the Leaderboard, then the person with the higher percentage of questions swiped correctly will rank higher.

Let’s understand with a few examples:

Scenario 1: 2 players have the same leaderboard points

• Bob and David both sit on 52 points.

• Bob has swiped through 50 questions and has predicted 25 correctly.

• David has swiped through 100 questions and has predicted 25 correctly.

Player	Total Points	% of Correct Predictions.	Final Rank
Bob	52	50%	1
David	52	25%	2

Result: Bob ranks higher because he has a higher percentage of questions swiped correctly.

• 🥇 1st Place Prize = £15,000 Cash won by Bob.

• 🥈 2nd Place Prize = £5,000 Cash won by David.

Scenario 2: When 2 players are still tied even after tie breaker

Player	Total Points	% of Correct Predictions.	Final Rank
Bob	52	50%	1
David	52	50%	1

Result: Both Bob and David tie for 1st place.

• 🥇 1st Place Prize = £15,000 Cash

• 🥈 2nd Place Prize = £5,000 Cash

• Combined Prize = £20,000 Cash

• Each player will get: £10,000 Cash

Scenario 3: 2 players are tied for 100th position, even after Tie-Breaker

Player	Total Points	% of Correct Predictions.	Final Rank
Mary	20	25%	100
Sarah	20	25%	100

Result: Both Mary and Sarah tie for 100th place.

• 100th Place Prize = £100 Cash

• 101st Place Prize = £50 Free Bet

• In this scenario, we cannot combine the prizes as there is a mixture of Cash and Free Bets. Therefore, both Mary and Sarah will earn the higher prize and win £100 Cash

Scenario 4: 2 players are tied for 500th position, even after Tie-Breaker

Player	Total Points	% of Correct Predictions.	Final Rank
Mary	10	10%	500
Sarah	10	10%	500

Result: Both Mary and Sarah tie for 500th place.

• 500th Place Prize = £20 Free Bet

• 501st Place Prize = £10 Free Bet

• In this scenario, both Mary and Sarah will earn the higher prize and win £20 Free Bet

Note: We will only combine and divide the prizes equally if the prizes to be combined are all Cash. If any or all the prizes contain a Free Bet, then winners would win the higher prize available.