Spreadiction

Bloomfield Hills: Dhakshineswar Suresh vs Andres Martin

A Polymarket event with 16 markets and $565.1K total volume, resolving Jul 31, 2026. Live odds for every outcome below.

Markets
16
Total volume
$565.1K
Liquidity
$255.4K
Resolves
Jul 31, 2026

Markets in this event

MarketYes24h vol
Bloomfield Hills: Dhakshineswar Suresh vs Andres Martin45%$563.1K
Suresh vs. Martin: Match O/U 22.551%$1.4K
Suresh vs. Martin: Match O/U 23.564%$1.0K
Set 1 Winner: Suresh vs Martin0%$218
Set Handicap: Suresh (-1.5) vs Martin (+1.5)26%$182
Suresh vs. Martin: Match O/U 21.551%$63
Set Handicap: Martin (-1.5) vs Suresh (+1.5)26%$61
Suresh vs. Martin: Set 1 Games O/U 10.50%$28
Dhakshineswar Suresh vs. Andres Martin: Total Sets O/U 2.551%$5
Bloomfield Hills: Completed Match: Dhakshineswar Suresh vs Andres Martin50%$0
Set 2 Winner: Suresh vs Martin100%$0
Suresh vs. Martin: Set 2 Games O/U 8.5100%$0
Suresh vs. Martin: Set 1 Games O/U 8.5100%$0
Suresh vs. Martin: Set 2 Games O/U 9.5100%$0
Suresh vs. Martin: Set 1 Games O/U 9.50%$0
Suresh vs. Martin: Set 2 Games O/U 10.5100%$0

About this event

This market refers to the tennis match between Dhakshineswar Suresh and Andres Martin in the Bloomfield Hills, originally scheduled for July 24, 2026 at 10:00AM ET. This market will resolve to 'Dhakshineswar Suresh' if Dhakshineswar Suresh advances against Andres Martin. This market will resolve to 'Andres Martin' if Andres Martin advances against Dhakshineswar Suresh. If the match is canceled (not played at all), ends in a tie, or is delayed beyond 7 days from the scheduled date without a winner determined, this market will resolve to 50-50. If the match begins but is not completed, and one player advances due to the opponent's retirement, default, or disqualification, this market will resolve to the player who advances. If the match ends in a walkover (player withdraws before the start and the other advances automatically), this market will resolve to 50-50. The primary resolution source will be official information from the ATP Tour. A consensus of credible reporting may also be used.

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