Event

Livesport Prague Open: Marie Bouzkova vs Carol Young Suh Lee

2 signals across 1 market · $7,434 tracked · resolves Jul 29, 2026

Follow the Livesport Prague Open prediction market for the match between Marie Bouzkova and Carol Young Suh Lee. The market trades the outcome of which player advances, with recent PolySpotter activity showing proven sharp backing for Bouzkova.

Markets (1)

  1. Livesport Prague Open: Marie Bouzkova vs Carol Young Suh Lee2 signals · $7,434 tracked

Top trades across all markets

  1. Proven sharp backing Bouzkova

    A highly experienced serial cross-market bettor with 4,453 resolved positions, a 77% win rate, and a substantial edge is newly backing Bouzkova despite the already-short price.

    $1,874Wallet win rate: 78%Score: 4.9
  2. Serial sharp scaling into Bouzkova

    A proven 88% bettor with a meaningful edge is adding $5,560 to an existing Marie Bouzkova position after trading across 41 events.

    $5,560Wallet win rate: 88%Score: 4.7

Top wallets in this event

  1. 0xc779e48e4f$5,560 · 1 market · 1 alert · 88% wins
  2. 0x160bf44296$1,874 · 1 market · 1 alert · 78% wins

More on this event

FAQs

What are the Bouzkova vs Lee prediction-market odds?

Polymarket odds reflect the market-implied chances of Marie Bouzkova or Carol Young Suh Lee advancing. Check the live event page for current prices, which can change as trading activity and match information develop.

What is the smart money betting on in Bouzkova vs Lee?

PolySpotter has tracked one smart money signal totaling $1,874 across the event, with a proven sharp trader backing Marie Bouzkova.

What does the Bouzkova vs Lee Polymarket event cover?

This event covers the Livesport Prague Open match between Marie Bouzkova and Carol Young Suh Lee. Its outcome markets resolve based on which player advances.

When does the Bouzkova vs Lee prediction market resolve?

The match is scheduled for July 22, 2026 at 5:00 AM ET, and the event is set to resolve by July 29, 2026 at 9:00 AM UTC, subject to the market's cancellation and delay rules.