Resolution criteria on PolyGram: The 2026 Busan mayoral election is scheduled to take place on June 3, 2026 to elect the next mayor of Busan. This market will resolve according to the listed candidate that wins this election. If the result of this election isn't known by January 31, 2027, 11:59 PM ET, the market will resolve to "Other". This market will resolve based on the result of the election as indicated by a consensus of credible reporting. If there is ambiguity, this market will resolve based solely on the official results as reported by the South Korean government, specifically the National Election Commission.
PolyGram is an on-chain prediction market where you trade YES or NO outcome shares with real USDC on Polygon. For this market, buy YES if you believe the event will happen, or NO if you think it won't. Your maximum loss is your stake — winning shares pay $1.00 each at resolution. Unlike sportsbooks, there is no house edge: prices are set by supply and demand from other traders and reflect the crowd's real-time probability.
Market outcomes
| Park Heong-joon | 29% YES | 71% NO |
| Cho Kyoung-tae | 0% YES | 100% NO |
| Park Seong-hoon | 0% YES | 100% NO |
| Choi In-ho | 0% YES | 100% NO |
| Lee Jae-sung | 0% YES | 100% NO |
| Hong Soon-heon | 0% YES | 100% NO |
| Other | — | |
| Candidate B | — | |
South Korea will hold municipal elections on 3 June 2026, with Busan's mayoral race determining who leads the country's second-largest city. The current crowd-implied probability of 29% YES reflects substantial uncertainty about the eventual winner, with the order book showing meaningful liquidity across competing candidates. This probability has been formed through traders pricing in multiple viable contenders, though the specific frontrunner remains contested across different market positions.
Busan mayoral elections typically reflect broader national political dynamics, given the city's significance as a Democratic Party stronghold and strategic battleground. The 2022 presidential election saw conservative candidate Yoon Suk-yeol win nationally whilst losing Busan decisively, illustrating how local contests can diverge from national trends. The 2018 mayoral election resulted in a Democratic victory, establishing the incumbent's baseline support. Current polling and party positioning will likely shift considerably between now and June 2026, making early probability estimates particularly sensitive to leadership changes, factional realignments within South Korea's major parties, and any corruption scandals affecting sitting officials.
Key catalysts include the Democratic Party and People Power Party candidate announcements, typically occurring in early 2026, and any developments affecting the current mayor's approval ratings or party standing. South Korean local elections frequently feature last-minute momentum shifts driven by national political events or local controversies. Traders should monitor National Assembly dynamics and whether Busan-specific issues—such as port development or urban infrastructure projects—gain electoral salience. Official results will be published by the National Election Commission, with settlement occurring after consensus reporting confirms the winner.
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Resolution is handled by the UMA optimistic oracle on Polygon. A proposer submits the outcome, a two-hour dispute window opens, and if no one stakes a counter-claim the payout is final. Contested outcomes escalate to UMA token-holder voting. Payouts clear in USDC to the winning side.
The mechanics for trading "2026 Busan Mayoral Election Winner" are the same as any other PolyGram political event contract. Each YES share resolves to $1 if the event happens, or $0 if it doesn't. The current price between 0¢ and 100¢ is the market's probability estimate, set live by the order book.
$688K in lifetime turnover and $200K of resting liquidity puts this market in the top 10% by volume for politics contracts on PolyGram. Order-book depth is exceptional — among the deepest order books in the category.
Last 24 hours alone saw $30K in turnover, consistent with the market's lifetime daily-average pace.
The market has been open for 6 months — the price has had time to stabilise as new information arrived.
Higher-volume markets tend to have tighter spreads and faster price discovery — meaning the displayed YES/NO percentages are more likely to reflect the true crowd-implied probability rather than a single trader's directional view.
Resolution is handled by the UMA optimistic oracle on Polygon. A proposer submits the outcome, a 2-hour dispute window opens, and if uncontested the payout is final. Contested outcomes escalate to UMA token holders.
This prediction market is scheduled to close on 3 June 2026. After the resolving event occurs, settlement typically clears within 24 hours once the UMA optimistic oracle confirms the outcome. All payouts are in USDC on the Polygon network.
To trade on this prediction market, create a free PolyGram account at polygram.ink, deposit USDC via Polygon, and place a YES or NO order on the outcome you believe in. You can learn more on our how-it-works page. Your maximum loss is limited to your stake — there is no leverage or margin.
When the outcome is determined, winning YES shares pay out $1.00 each in USDC, while losing shares pay $0. Settlement is handled by the UMA optimistic oracle on Polygon — a proposer submits the result, a two-hour dispute window opens, and if uncontested, payouts are distributed automatically. You can withdraw your winnings to any Polygon wallet.
Prediction-market positions can lose 100% of staked capital. Outcomes are uncertain by definition — historical accuracy of crowd-implied probabilities is high in aggregate but not for any single market. PolyGram does not provide investment advice. Trade only with capital you can afford to lose.
Regulatory status varies by jurisdiction. Germany, the United States, and most EU countries treat Polymarket-style event contracts under one of three frameworks: financial derivative, gambling product, or unregulated novel asset. Consult local counsel before trading.
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