Japan Women's Open: Magda Linette vs Katerina Siniakova
3 signals across 1 market · $15,367 tracked · resolves Oct 29, 2026
This Japan Women's Open prediction market tracks whether Magda Linette or Katerina Siniakova advances, with odds reflecting both possible match outcomes. PolySpotter has tracked $12,867 in smart-money activity, including a five-wallet Siniakova buying cluster and an 87% historical winner adding to a position.

Markets (1)
Top trades across all markets
- Five-wallet Siniakova buying cluster
Five wallets bought Siniakova for $8.6K alongside a 133.9x volume spike, with several participants showing profitable trading histories.
$11,304Score: 8.0 - Profitable serial trader backs Siniakova
A highly experienced, profitable trader with a strong win record bought Katerina as the market moved sharply in her direction.
$2,500Wallet win rate: 75%Score: 5.0 - Proven 87% winner adding to position
A highly profitable bettor with an 87% win rate and strong edge is adding to an existing Siniakova position.
$1,563Wallet win rate: 86%Score: 4.7
Top wallets in this event
- 0xaa7789…15a5$2,500 · 1 market · 1 alert · 75% wins
- 0xc8a433…c97f$1,563 · 1 market · 1 alert · 86% wins
FAQs
What are the Polymarket odds for Linette vs Siniakova?
The market prices the chances of either Magda Linette or Katerina Siniakova advancing. Check the live market for current odds, which can change as traders buy and sell.
What is smart money doing in the Linette vs Siniakova market?
PolySpotter flagged a five-wallet buying cluster on Siniakova. It also recorded a trader with an 87% historical win rate adding to a position; the alert does not specify which side that trader backed.
How much smart money has been tracked on this event?
PolySpotter has tracked $12,867 across two smart-money signals for this event.
When does the Linette vs Siniakova market resolve?
The market resolves based on which player advances. Its listed resolution deadline is October 29, 2026, though the market rules also describe a November 4 deadline if no winner is determined.