{"exportedAt":"2026-09-03T01:42:30.995Z","range":"max","source":"Polymarket public API via PolyView","market":{"id":"629720","eventId":"57226","eventTitle":"위스콘신 주지사 선거 당선자","optionLabel":"데이비드 크롤리 (민주당)","slug":"will-the-democrats-win-the-wisconsin-governor-race-in-2026","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/j-365fddf137.png","title":"2026년 위스콘신 주지사 선거에서 민주당이 승리할까?","originalTitle":"Will the Democrats win the Wisconsin governor race in 2026?","description":"이 시장은 2026년 위스콘신 주지사 선거 당선자에 따라 결정됩니다.\n\n후보가 해당 정당의 공식 후보로 지명된 경우, 그 후보는 해당 정당을 대표하는 것으로 간주합니다. 민주당 또는 공화당 후보가 아닌 다른 후보(예: 녹색당, 자유당, 무소속)는 추후 추가될 수 있습니다.\n\n무소속으로 출마하는 후보는 해당 정당과 어떤 연관이 있더라도 '민주당' 또는 '공화당' 옵션에 포함되지 않습니다.\n\n이 시장의 결정 출처는 AP(Associated Press), Fox News, NBC입니다. 이 세 출처가 모두 동일한 후보에게 승리를 선언한 경우 시장이 결정됩니다. 세 출처가 모두 이 주의 선거에서 동일한 후보에게 승리를 선언하지 않은 경우, 공식 인증 결과에 따라 시장이 결정됩니다.","originalDescription":"This market will resolve according to the winner of the 2026 Wisconsin gubernatorial election.\n\nA candidate shall be considered to represent a party in the event that he or she is the nominee of the party in question. Candidates other than the Democratic or Republican nominee (e.g., Greens, Libertarian, independent) may be added at a later date.\n\nCandidates who run as independents will not be encompassed by the “Democrat” or “Republican” options regardless of any affiliation they may have with the party.\n\nThe resolution source for this market is the Associated Press, Fox News, and NBC. This market will resolve once all three sources call the race for the same candidate. If all three sources haven’t called the race in this state for the same candidate, this market will resolve based on the official certification.","category":"society","tags":[],"status":"open","probability":0.825,"noProbability":0.175,"change1h":null,"change24h":0.01,"change1w":0.02,"change1m":0.3,"volume":292550.84068,"volume24h":17756.76437,"liquidity":118273.1255,"endDate":null,"outcome":null,"tokenId":"47540146623620182724372695903724852067595146419459482790641441152489267651664","sourceUpdatedAt":"2026-09-03T01:36:35.439087Z","translated":true,"history":[{"timestamp":"2025-10-14T00:00:15.000Z","probability":0.5},{"timestamp":"2025-10-15T00:00:09.000Z","probability":0.645},{"timestamp":"2025-10-16T00:00:16.000Z","probability":0.635},{"timestamp":"2025-10-17T00:00:14.000Z","probability":0.635},{"timestamp":"2025-10-18T00:00:07.000Z","probability":0.63},{"timestamp":"2025-10-19T00:00:14.000Z","probability":0.625},{"timestamp":"2025-10-20T00:00:11.000Z","probability":0.62},{"timestamp":"2025-10-21T00:00:20.000Z","probability":0.625},{"timestamp":"2025-10-22T00:00:19.000Z","probability":0.625},{"timestamp":"2025-10-23T00:00:10.000Z","probability":0.625},{"timestamp":"2025-10-24T00:00:15.000Z","probability":0.625},{"timestamp":"2025-10-25T00:00:14.000Z","probability":0.625},{"timestamp":"2025-10-26T00:00:16.000Z","probability":0.625},{"timestamp":"2025-10-27T00:00:15.000Z","probability":0.625},{"timestamp":"2025-10-28T00:00:18.000Z","probability":0.625},{"timestamp":"2025-10-29T00:00:18.000Z","probability":0.625},{"timestamp":"2025-10-30T00:00:17.000Z","probability":0.625},{"timestamp":"2025-10-31T00:00:11.000Z","probability":0.625},{"timestamp":"2025-11-01T00:00:16.000Z","probability":0.62},{"timestamp":"2025-11-02T00:00:14.000Z","probability":0.625},{"timestamp":"2025-11-03T00:00:16.000Z","probability":0.625},{"timestamp":"2025-11-04T00:00:16.000Z","probability":0.625},{"timestamp":"2025-11-05T00:00:17.000Z","probability":0.625},{"timestamp":"2025-11-06T00:00:10.000Z","probability":0.625},{"timestamp":"2025-11-07T00:00:17.000Z","probability":0.62},{"timestamp":"2025-11-08T00:00:12.000Z","probability":0.62},{"timestamp":"2025-11-09T00:00:29.000Z","probability":0.62},{"timestamp":"2025-11-10T00:00:12.000Z","probability":0.625},{"timestamp":"2025-11-11T00:00:18.000Z","probability":0.62},{"timestamp":"2025-11-12T00:00:16.000Z","probability":0.62},{"timestamp":"2025-11-13T00:00:16.000Z","probability":0.625},{"timestamp":"2025-11-14T00:00:16.000Z","probability":0.625},{"timestamp":"2025-11-15T00:00:19.000Z","probability":0.625},{"timestamp":"2025-11-16T00:00:13.000Z","probability":0.625},{"timestamp":"2025-11-17T00:00:17.000Z","probability":0.625},{"timestamp":"2025-11-18T00:00:13.000Z","probability":0.625},{"timestamp":"2025-11-19T00:00:20.000Z","probability":0.625},{"timestamp":"2025-11-20T00:00:13.000Z","probability":0.625},{"timestamp":"2025-11-21T00:00:21.000Z","probability":0.625},{"timestamp":"2025-11-22T00:00:14.000Z","probability":0.625},{"timestamp":"2025-11-23T00:00:15.000Z","probability":0.625},{"timestamp":"2025-11-24T00:00:14.000Z","probability":0.625},{"timestamp":"2025-11-25T00:00:18.000Z","probability":0.625},{"timestamp":"2025-11-26T00:00:15.000Z","probability":0.625},{"timestamp":"2025-11-27T00:00:18.000Z","probability":0.625},{"timestamp":"2025-11-28T00:00:17.000Z","probability":0.625},{"timestamp":"2025-11-29T00:00:23.000Z","probability":0.625},{"timestamp":"2025-11-30T00:00:17.000Z","probability":0.625},{"timestamp":"2025-12-01T00:00:20.000Z","probability":0.625},{"timestamp":"2025-12-02T00:00:13.000Z","probability":0.625},{"timestamp":"2025-12-03T00:00:20.000Z","probability":0.625},{"timestamp":"2025-12-04T00:00:14.000Z","probability":0.625},{"timestamp":"2025-12-05T00:00:16.000Z","probability":0.625},{"timestamp":"2025-12-06T00:00:16.000Z","probability":0.63},{"timestamp":"2025-12-07T00:00:29.000Z","probability":0.63},{"timestamp":"2025-12-08T00:00:28.000Z","probability":0.62},{"timestamp":"2025-12-09T00:00:26.000Z","probability":0.625},{"timestamp":"2025-12-10T00:00:14.000Z","probability":0.63},{"timestamp":"2025-12-11T00:00:14.000Z","probability":0.63},{"timestamp":"2025-12-12T00:00:15.000Z","probability":0.63},{"timestamp":"2025-12-13T00:00:17.000Z","probability":0.63},{"timestamp":"2025-12-14T00:00:17.000Z","probability":0.63},{"timestamp":"2025-12-15T00:00:19.000Z","probability":0.63},{"timestamp":"2025-12-16T00:00:16.000Z","probability":0.63},{"timestamp":"2025-12-17T00:00:13.000Z","probability":0.63},{"timestamp":"2025-12-17T00:00:35.000Z","probability":0.63},{"timestamp":"2025-12-18T00:00:24.000Z","probability":0.635},{"timestamp":"2025-12-19T00:00:15.000Z","probability":0.68},{"timestamp":"2025-12-20T00:00:15.000Z","probability":0.685},{"timestamp":"2025-12-21T00:00:15.000Z","probability":0.72},{"timestamp":"2025-12-22T00:00:15.000Z","probability":0.705},{"timestamp":"2025-12-23T00:00:17.000Z","probability":0.69},{"timestamp":"2025-12-24T00:00:17.000Z","probability":0.69},{"timestamp":"2025-12-25T00:00:26.000Z","probability":0.695},{"timestamp":"2025-12-26T00:00:12.000Z","probability":0.705},{"timestamp":"2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