{"exportedAt":"2026-09-02T21:22:15.712Z","range":"1w","source":"Polymarket public API via PolyView","market":{"id":"2166691","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"세르반 마테이","slug":"will-erban-matei-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"Șerban Matei가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Șerban Matei be the next Prime Minister of Romania?","description":"이 시장은 2027년 12월 31일 오후 11시 59분(동부 표준시)까지 루마니아 총리 직을 공식적으로 맡는 다음 인물에게 정산됩니다.\n\n정산에 포함되려면 해당 인물이 루마니아 대통령에 의해 정식으로 임명되고 의회의 신임 투표를 받아 새로운 정부가 공식적으로 구성되어야 합니다. 의회의 신임 투표를 받지 못한 임시 또는 과도기 총리는 이 시장의 정산에 포함되지 않습니다.\n\n2027년 12월 31일 오후 11시 59분(동부 표준시)까지 그러한 총리가 취임하지 않으면 이 시장은 '기타'로 정산됩니다.\n\n이 시장의 주요 정산 출처는 루마니아 정부의 공식 정보이며, 신뢰할 수 있는 보도의 합의도 사용될 수 있습니다.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"society","tags":[],"status":"open","probability":0.0055,"noProbability":0.9945,"change1h":null,"change24h":0.0005,"change1w":null,"change1m":-0.0005,"volume":76654.301661,"volume24h":0,"liquidity":17752.03147,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"6423899890429690546658486015379929117273321571705099000047804207767517158538","sourceUpdatedAt":"2026-09-02T13:50:33.063584Z","translated":true,"history":[{"timestamp":"2026-08-26T14:00:18.000Z","probability":0.005},{"timestamp":"2026-08-26T15:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-26T16:00:25.000Z","probability":0.005},{"timestamp":"2026-08-26T17:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-26T18:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-26T19:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-26T20:00:19.000Z","probability":0.005},{"timestamp":"2026-08-26T21:00:21.000Z","probability":0.005},{"timestamp":"2026-08-26T22:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-26T23:00:22.000Z","probability":0.005},{"timestamp":"2026-08-27T00:00:27.000Z","probability":0.005},{"timestamp":"2026-08-27T01:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-27T02:00:30.000Z","probability":0.0045},{"timestamp":"2026-08-27T03:00:20.000Z","probability":0.005},{"timestamp":"2026-08-27T04:00:19.000Z","probability":0.005},{"timestamp":"2026-08-27T05:00:17.000Z","probability":0.0045},{"timestamp":"2026-08-27T06:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-27T07:00:39.000Z","probability":0.0045},{"timestamp":"2026-08-27T08:00:18.000Z","probability":0.005},{"timestamp":"2026-08-27T09:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-27T10:00:15.000Z","probability":0.0045},{"timestamp":"2026-08-27T11:00:20.000Z","probability":0.005},{"timestamp":"2026-08-27T12:00:41.000Z","probability":0.0045},{"timestamp":"2026-08-27T13:00:17.000Z","probability":0.005},{"timestamp":"2026-08-27T14:00:18.000Z","probability":0.0055},{"timestamp":"2026-08-27T15:00:20.000Z","probability":0.005},{"timestamp":"2026-08-27T16:00:35.000Z","probability":0.005},{"timestamp":"2026-08-27T17:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-27T18:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-27T19:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-27T20:00:18.000Z","probability":0.005},{"timestamp":"2026-08-27T21:00:19.000Z","probability":0.005},{"timestamp":"2026-08-27T22:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-27T23:00:32.000Z","probability":0.0045},{"timestamp":"2026-08-28T00:00:28.000Z","probability":0.005},{"timestamp":"2026-08-28T01:00:31.000Z","probability":0.005},{"timestamp":"2026-08-28T02:00:18.000Z","probability":0.005},{"timestamp":"2026-08-28T03:00:16.000Z","probability":0.005},{"timestamp":"2026-08-28T04:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-28T05:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T06:00:36.000Z","probability":0.005},{"timestamp":"2026-08-28T07:00:23.000Z","probability":0.0045},{"timestamp":"2026-08-28T08:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T09:00:38.000Z","probability":0.005},{"timestamp":"2026-08-28T10:00:15.000Z","probability":0.0045},{"timestamp":"2026-08-28T11:00:17.000Z","probability":0.005},{"timestamp":"2026-08-28T12:00:27.000Z","probability":0.0045},{"timestamp":"2026-08-28T13:00:22.000Z","probability":0.0045},{"timestamp":"2026-08-28T14:00:14.000Z","probability":0.005},{"timestamp":"2026-08-28T15:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-28T16:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-28T17:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T18:00:25.000Z","probability":0.005},{"timestamp":"2026-08-28T19:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-28T20:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-28T21:00:37.000Z","probability":0.0045},{"timestamp":"2026-08-28T22:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T23:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-29T00:00:28.000Z","probability":0.0045},{"timestamp":"2026-08-29T01:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-29T02:00:16.000Z","probability":0.0045},{"timestamp":"2026-08-29T03:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-29T04:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-29T05:00:20.000Z","probability":0.005},{"timestamp":"2026-08-29T06:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-29T07:00:23.000Z","probability":0.005},{"timestamp":"2026-08-29T08:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-29T09:00:23.000Z","probability":0.0045},{"timestamp":"2026-08-29T10:00:36.000Z","probability":0.0045},{"timestamp":"2026-08-29T11:00:17.000Z","probability":0.005},{"timestamp":"2026-08-29T12:00:27.000Z","probability":0.005},{"timestamp":"2026-08-29T13:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-29T14:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-29T15:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-29T16:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-29T17:00:32.000Z","probability":0.0055},{"timestamp":"2026-08-29T18:00:21.000Z","probability":0.005},{"timestamp":"2026-08-29T19:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-29T20:00:31.000Z","probability":0.005},{"timestamp":"2026-08-29T21:00:25.000Z","probability":0.005},{"timestamp":"2026-08-29T22:00:20.000Z","probability":0.005},{"timestamp":"2026-08-29T23:00:18.000Z","probability":0.005},{"timestamp":"2026-08-30T00:00:27.000Z","probability":0.005},{"timestamp":"2026-08-30T01:00:19.000Z","probability":0.0055},{"timestamp":"2026-08-30T02:00:33.000Z","probability":0.005},{"timestamp":"2026-08-30T03:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-30T04:00:28.000Z","probability":0.005},{"timestamp":"2026-08-30T06:00:16.000Z","probability":0.005},{"timestamp":"2026-08-30T07:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-30T08:00:18.000Z","probability":0.005},{"timestamp":"2026-08-30T09:00:23.000Z","probability":0.0055},{"timestamp":"2026-08-30T10:00:31.000Z","probability":0.005},{"timestamp":"2026-08-30T11:00:14.000Z","probability":0.0055},{"timestamp":"2026-08-30T12:00:27.000Z","probability":0.005},{"timestamp":"2026-08-30T13:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-30T14:00:19.000Z","probability":0.005},{"timestamp":"2026-08-30T15:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-30T16:00:18.000Z","probability":0.005},{"timestamp":"2026-08-30T17:00:17.000Z","probability":0.0045},{"timestamp":"2026-08-30T18:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-30T19:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-30T20:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-30T21:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-30T22:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-30T23:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T00:00:24.000Z","probability":0.0045},{"timestamp":"2026-08-31T01:00:17.000Z","probability":0.0045},{"timestamp":"2026-08-31T02:00:12.000Z","probability":0.0045},{"timestamp":"2026-08-31T03:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T04:00:15.000Z","probability":0.005},{"timestamp":"2026-08-31T05:00:28.000Z","probability":0.005},{"timestamp":"2026-08-31T06:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T07:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T08:00:15.000Z","probability":0.005},{"timestamp":"2026-08-31T09:00:20.000Z","probability":0.005},{"timestamp":"2026-08-31T10:00:33.000Z","probability":0.005},{"timestamp":"2026-08-31T11:00:16.000Z","probability":0.005},{"timestamp":"2026-08-31T12:00:28.000Z","probability":0.005},{"timestamp":"2026-08-31T13:00:15.000Z","probability":0.005},{"timestamp":"2026-08-31T14:00:20.000Z","probability":0.005},{"timestamp":"2026-08-31T15:00:30.000Z","probability":0.005},{"timestamp":"2026-08-31T16:00:17.000Z","probability":0.005},{"timestamp":"2026-08-31T17:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T18:00:21.000Z","probability":0.005},{"timestamp":"2026-08-31T19:00:16.000Z","probability":0.005},{"timestamp":"2026-08-31T20:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T21:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T22:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T23:00:17.000Z","probability":0.005},{"timestamp":"2026-09-01T00:00:38.000Z","probability":0.005},{"timestamp":"2026-09-01T01:00:16.000Z","probability":0.005},{"timestamp":"2026-09-01T02:00:24.000Z","probability":0.005},{"timestamp":"2026-09-01T03:00:20.000Z","probability":0.005},{"timestamp":"2026-09-01T04:00:21.000Z","probability":0.005},{"timestamp":"2026-09-01T05:00:18.000Z","probability":0.005},{"timestamp":"2026-09-01T06:00:22.000Z","probability":0.005},{"timestamp":"2026-09-01T07:00:17.000Z","probability":0.005},{"timestamp":"2026-09-01T08:00:16.000Z","probability":0.0055},{"timestamp":"2026-09-01T09:00:23.000Z","probability":0.0055},{"timestamp":"2026-09-01T10:00:21.000Z","probability":0.005},{"timestamp":"2026-09-01T11:00:17.000Z","probability":0.0055},{"timestamp":"2026-09-01T12:00:28.000Z","probability":0.005},{"timestamp":"2026-09-01T13:00:16.000Z","probability":0.005},{"timestamp":"2026-09-01T14:00:30.000Z","probability":0.005},{"timestamp":"2026-09-01T15:00:21.000Z","probability":0.005},{"timestamp":"2026-09-01T16:00:18.000Z","probability":0.004},{"timestamp":"2026-09-01T17:00:35.000Z","probability":0.0045},{"timestamp":"2026-09-01T18:00:22.000Z","probability":0.0045},{"timestamp":"2026-09-01T19:00:23.000Z","probability":0.0045},{"timestamp":"2026-09-01T20:00:17.000Z","probability":0.0045},{"timestamp":"2026-09-01T21:00:25.000Z","probability":0.0045},{"timestamp":"2026-09-01T22:00:19.000Z","probability":0.004},{"timestamp":"2026-09-02T00:00:25.000Z","probability":0.0045},{"timestamp":"2026-09-02T01:00:16.000Z","probability":0.0045},{"timestamp":"2026-09-02T02:00:19.000Z","probability":0.005},{"timestamp":"2026-09-02T03:00:20.000Z","probability":0.005},{"timestamp":"2026-09-02T04:00:30.000Z","probability":0.005},{"timestamp":"2026-09-02T05:00:19.000Z","probability":0.005},{"timestamp":"2026-09-02T06:00:18.000Z","probability":0.005},{"timestamp":"2026-09-02T07:00:16.000Z","probability":0.005},{"timestamp":"2026-09-02T08:00:13.000Z","probability":0.005},{"timestamp":"2026-09-02T09:00:25.000Z","probability":0.0055},{"timestamp":"2026-09-02T10:00:30.000Z","probability":0.0055},{"timestamp":"2026-09-02T11:00:33.000Z","probability":0.0055},{"timestamp":"2026-09-02T12:00:45.000Z","probability":0.0055},{"timestamp":"2026-09-02T13:00:19.000Z","probability":0.0055},{"timestamp":"2026-09-02T13:55:15.000Z","probability":0.0055}],"analysis":null,"news":[],"eventMarkets":[{"id":"2166692","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"알렉산드루 나자레","slug":"will-alexandru-nazare-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"알렉산드루 나자레가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Alexandru Nazare be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.5225,"noProbability":0.4775,"change1h":0.0005,"change24h":0.0615,"change1w":0.056,"change1m":-0.01,"volume":232907.573364,"volume24h":3715.5910019999997,"liquidity":53088.04007,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"53608778687946526087931275341829969687544820721765237719012884473441162777718","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166671","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"소린 그린데아누","slug":"will-sorin-grindeanu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"소린 그린데아누가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Sorin Grindeanu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.2065,"noProbability":0.7935,"change1h":null,"change24h":0.127,"change1w":0.043,"change1m":0.037,"volume":451869.04870299995,"volume24h":2163.8399999999997,"liquidity":31406.61249,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"80691587128531722325788759109439099893286278054858729922746237563588185080855","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166699","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"에우제니 토막","slug":"will-eugen-tomac-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"에우제니 토막이 루마니아의 차기 총리가 될까요?","originalTitle":"Will Eugen Tomac be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0585,"noProbability":0.9415,"change1h":-0.001,"change24h":-0.256,"change1w":0.0415,"change1m":0.041,"volume":280961.39863400004,"volume24h":6383.820000000001,"liquidity":19013.76868,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"73073237485169728419225645332288899509584114415364903557818008231922464600397","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166690","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"라두 부르네테","slug":"will-radu-burnete-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"라두 부르네테가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Radu Burnete be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0505,"noProbability":0.9495,"change1h":0.0065,"change24h":-0.008,"change1w":-0.0005,"change1m":0.0115,"volume":101809.65144700003,"volume24h":619.259604,"liquidity":8884.02342,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"65386538369948765816004949659825885700972541105389268417679519047915823649199","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166673","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"일리예 볼로잔","slug":"will-ilie-bolojan-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"일리예 볼로잔이 루마니아의 차기 총리가 될까요?","originalTitle":"Will Ilie Bolojan be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0455,"noProbability":0.9545,"change1h":null,"change24h":0.0005,"change1w":-0.0105,"change1m":0.008,"volume":171597.45744400006,"volume24h":223.456986,"liquidity":18572.29079,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"103087129495427243022578878812208950075078058836234494129444144779046981391969","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166700","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"지그프리트 무레샤누","slug":"will-siegfried-murean-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"지그프리트 무레샤누가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Siegfried Mureșan be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0135,"noProbability":0.9865,"change1h":0.002,"change24h":-0.0005,"change1w":-0.0005,"change1m":-0.0115,"volume":12281.564712,"volume24h":0,"liquidity":15595.68132,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"51094600077031478170101815103525387770124931083820912522524225389464653526485","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166697","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"빅토르 폰타","slug":"will-victor-ponta-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"빅토르 폰타가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Victor Ponta be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.011,"noProbability":0.989,"change1h":null,"change24h":0.0085,"change1w":0.0065,"change1m":0.0075,"volume":71751.988063,"volume24h":12734.166000000001,"liquidity":27863.61437,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"11635903871773499660352103301961790074302945379527615887941504332800862968892","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166696","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"단 모트레아누","slug":"will-dan-motreanu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"단 모트레아누가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Dan Motreanu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.007,"noProbability":0.993,"change1h":null,"change24h":-0.0005,"change1w":-0.003,"change1m":-0.0025,"volume":76997.621208,"volume24h":0,"liquidity":17696.49342,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"82070797904471082074228027579044009955942983240596949890378784206949001777790","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166686","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"델리아 벨쿨레스쿠","slug":"will-delia-velculescu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"델리아 벨쿨레스쿠가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Delia Velculescu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0055,"noProbability":0.9945,"change1h":null,"change24h":-0.0005,"change1w":-0.0025,"change1m":-0.0095,"volume":106203.26110100001,"volume24h":0,"liquidity":22043.53635,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"113992457031021947717468012335422301827996225912296603744029820511970417495057","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166691","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"세르반 마테이","slug":"will-erban-matei-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"세르반 마테이가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Șerban Matei be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0055,"noProbability":0.9945,"change1h":null,"change24h":0.0005,"change1w":0.0005,"change1m":-0.0005,"volume":76654.301661,"volume24h":0,"liquidity":17752.03147,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"6423899890429690546658486015379929117273321571705099000047804207767517158538","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166672","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"조르주 시미온","slug":"will-george-simion-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"조르주 시미온이 루마니아의 차기 총리가 될까요?","originalTitle":"Will George Simion be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.005,"noProbability":0.995,"change1h":null,"change24h":-0.0005,"change1w":-0.004,"change1m":-0.0015,"volume":61573.95594000001,"volume24h":0,"liquidity":16267.63049,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"37042058471109785665100537482988528077810476791954068375720209043048687976155","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166685","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"루치안 크로이토루","slug":"will-lucian-croitoru-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"루치안 크로이토루가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Lucian Croitoru be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0045,"noProbability":0.9955,"change1h":null,"change24h":null,"change1w":-0.003,"change1m":-0.0035,"volume":49663.234287,"volume24h":0,"liquidity":19911.80165,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"73724308339844712068049973366433637767793979862794229987430995864162120317930","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166683","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"도미니크 프리츠","slug":"will-dominic-fritz-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"도미니크 프리츠가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Dominic Fritz be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.004,"noProbability":0.996,"change1h":null,"change24h":null,"change1w":0.0025,"change1m":0.0025,"volume":58635.45052000001,"volume24h":0,"liquidity":15145.42803,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"47152680478125658073974135880553872840479085805240380755340210096386243627473","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166695","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"트라이안 바세스쿠","slug":"will-traian-basescu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"트라이안 바세스쿠가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Traian Basescu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.004,"noProbability":0.996,"change1h":null,"change24h":null,"change1w":-0.007,"change1m":-0.0005,"volume":60840.70572199999,"volume24h":0,"liquidity":18039.97752,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"52963691020951353136436224815049145216734199250994028791150664790538782829532","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166668","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"안카 드라구","slug":"will-anca-dragu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"안카 드라구가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Anca Dragu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0035,"noProbability":0.9965,"change1h":null,"change24h":0.0005,"change1w":0.0005,"change1m":-0.0005,"volume":68814.78366,"volume24h":173.9,"liquidity":17502.99119,"endDate":"2026-05-31T00:00:00Z","outcome":null,"tokenId":"55770769849392417059043784827550977697008190646960780994525353077574699714492","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166688","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"후노르 켈레만","slug":"will-hunor-kelemen-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"후노르 켈레만이 루마니아의 차기 총리가 될까요?","originalTitle":"Will Hunor Kelemen be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0035,"noProbability":0.9965,"change1h":null,"change24h":null,"change1w":-0.001,"change1m":-0.002,"volume":84078.12218699999,"volume24h":0,"liquidity":24146.6843,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"30275601326637196976833534377038159854491004252880344209320499134555309564042","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166694","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"드라고스 피슬라루","slug":"will-drago-pslaru-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"드라고스 피슬라루가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Dragoș Pîslaru be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0035,"noProbability":0.9965,"change1h":null,"change24h":null,"change1w":-0.003,"change1m":-0.0065,"volume":73480.713857,"volume24h":0,"liquidity":16116.44409,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"5396729559300321027160175106390002856831900934578376822085555538044963697912","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166670","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"커털린 프레도이우","slug":"will-ctlin-predoiu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"커털린 프레도이우가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Cătălin Predoiu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0025,"noProbability":0.9975,"change1h":null,"change24h":null,"change1w":-0.006,"change1m":-0.009,"volume":153267.70287100002,"volume24h":0,"liquidity":24341.7764,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"85809456241059244412179341065978090917861259273567129087652308105773712019870","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166677","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"이오누트 두미트루","slug":"will-ionu-dumitru-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"이오누트 두미트루가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Ionuț Dumitru be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0025,"noProbability":0.9975,"change1h":-0.0005,"change24h":null,"change1w":-0.007,"change1m":-0.0065,"volume":71615.17226200001,"volume24h":0,"liquidity":20997.38727,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"101069208114763396944648230573350306218556259422850055617824422514275179255900","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166689","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"칼린 조르제스쿠","slug":"will-calin-georgescu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"칼린 조르제스쿠가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Calin Georgescu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0025,"noProbability":0.9975,"change1h":null,"change24h":null,"change1w":null,"change1m":-0.0035,"volume":62031.949946999994,"volume24h":0,"liquidity":21692.79676,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"1338378344666055006866591376483904132096932568968013182341730620266773676204","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166701","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"아드리안 베스테아","slug":"will-adrian-vetea-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"아드리안 베스테아가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Adrian Veștea be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0025,"noProbability":0.9975,"change1h":null,"change24h":-0.0005,"change1w":-0.002,"change1m":-0.0035,"volume":205249.35228300007,"volume24h":0,"liquidity":26348.972,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"34195803886940357406940920219714481753734035035376798012658450308573013652524","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166666","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"무구르 이사레스쿠","slug":"will-mugur-isrescu-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"무구르 이사레스쿠가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Mugur Isărescu be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0015,"noProbability":0.9985,"change1h":null,"change24h":null,"change1w":null,"change1m":null,"volume":49079.236018999996,"volume24h":2.7,"liquidity":22269.9565,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"16533807722963468351189200742140766678249269178141698853822800072598533537236","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166667","eventId":"452161","eventTitle":"루마니아의 차기 총리는 누구일까요?","optionLabel":"미르체아 게오아너","slug":"will-mircea-geoan-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"미르체아 게오아나가 루마니아의 차기 총리가 될까요?","originalTitle":"Will Mircea Geoană be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0015,"noProbability":0.9985,"change1h":null,"change24h":null,"change1w":null,"change1m":null,"volume":56293.354036000004,"volume24h":0,"liquidity":22115.54368,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"87346193323207371716611986181907152791553911485834635240027021174812937229435","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":true},{"id":"2166669","eventId":"452161","eventTitle":"Next Prime Minister of Romania?","optionLabel":"Lucian Isar","slug":"will-lucian-isar-be-the-next-prime-minister-of-romania","imageUrl":"https://polymarket-upload.s3.us-east-2.amazonaws.com/next-prime-minister-of-romania-party-LQ77lH2izZmR.png","title":"Will Lucian Isar be the next Prime Minister of Romania?","originalTitle":"Will Lucian Isar be the next Prime Minister of Romania?","description":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","originalDescription":"This market will resolve to the next individual who officially assumes the office of Prime Minister of Romania by December 31, 2027, 11:59 PM ET.\n\nTo count for resolution, the individual must be formally appointed by the President of Romania and receive a vote of confidence from Parliament, resulting in the official formation of a new government. Any interim or caretaker Prime Minister who does not receive a parliamentary vote of confidence will not count toward the resolution of this market.\n\nIf no such Prime Minister takes office by December 31, 2027, 11:59 PM ET, this market will resolve to “Other”.\n\nThe primary resolution source for this market will be official information from the Government of Romania; however, a consensus of credible reporting may also be used.","category":"politics","tags":["Politics","Main Election","Global Elections","Elections","Romania","Bolojat","Romania Government"],"status":"open","probability":0.0015,"noProbability":0.9985,"change1h":null,"change24h":null,"change1w":-0.0005,"change1m":-0.0025,"volume":59517.038876000006,"volume24h":0,"liquidity":19384.84975,"endDate":"2026-12-31T00:00:00Z","outcome":null,"tokenId":"30008453957152642057210578247783716935618509087234498452963356769810811742305","sourceUpdatedAt":"2026-09-02T13:54:33.064751Z","translated":false}],"eventHistory":[{"marketId":"2166692","label":"알렉산드루 나자레","points":[{"timestamp":"2026-08-26T14:00:17.000Z","probability":0.4665},{"timestamp":"2026-08-26T15:00:20.000Z","probability":0.4665},{"timestamp":"2026-08-26T16:00:24.000Z","probability":0.4665},{"timestamp":"2026-08-26T17:00:19.000Z","probability":0.4665},{"timestamp":"2026-08-26T18:00:21.000Z","probability":0.4665},{"timestamp":"2026-08-26T19:00:20.000Z","probability":0.4665},{"timestamp":"2026-08-26T20:00:18.000Z","probability":0.4665},{"timestamp":"2026-08-26T21:00:19.000Z","probability":0.4665},{"timestamp":"2026-08-26T22:00:19.000Z","probability":0.4665},{"timestamp":"2026-08-26T23:00:21.000Z","probability":0.4665},{"timestamp":"2026-08-27T00:00:25.000Z","probability":0.4665},{"timestamp":"2026-08-27T01:00:20.000Z","probability":0.4665},{"timestamp":"2026-08-27T02:00:29.000Z","probability":0.4665},{"timestamp":"2026-08-27T03:00:19.000Z","probability":0.4665},{"timestamp":"2026-08-27T04:00:19.000Z","probability":0.4665},{"timestamp":"2026-08-27T05:00:17.000Z","probability":0.4665},{"timestamp":"2026-08-27T06:00:18.000Z","probability":0.4675},{"timestamp":"2026-08-27T07:00:38.000Z","probability":0.4675},{"timestamp":"2026-08-27T08:00:18.000Z","probability":0.4675},{"timestamp":"2026-08-27T09:00:20.000Z","probability":0.4665},{"timestamp":"2026-08-27T10:00:14.000Z","probability":0.4655},{"timestamp":"2026-08-27T11:00:19.000Z","probability":0.466},{"timestamp":"2026-08-27T12:00:40.000Z","probability":0.4655},{"timestamp":"2026-08-27T13:00:17.000Z","probability":0.4655},{"timestamp":"2026-08-27T14:00:18.000Z","probability":0.4655},{"timestamp":"2026-08-27T15:00:19.000Z","probability":0.4655},{"timestamp":"2026-08-27T16:00:35.000Z","probability":0.464},{"timestamp":"2026-08-27T17:00:17.000Z","probability":0.4645},{"timestamp":"2026-08-27T18:00:21.000Z","probability":0.463},{"timestamp":"2026-08-27T19:00:20.000Z","probability":0.4635},{"timestamp":"2026-08-27T20:00:17.000Z","probability":0.463},{"timestamp":"2026-08-27T21:00:18.000Z","probability":0.4635},{"timestamp":"2026-08-27T22:00:17.000Z","probability":0.4625},{"timestamp":"2026-08-27T23:00:29.000Z","probability":0.4635},{"timestamp":"2026-08-28T00:00:26.000Z","probability":0.4625},{"timestamp":"2026-08-28T01:00:30.000Z","probability":0.4635},{"timestamp":"2026-08-28T02:00:17.000Z","probability":0.463},{"timestamp":"2026-08-28T03:00:15.000Z","probability":0.4635},{"timestamp":"2026-08-28T04:00:18.000Z","probability":0.463},{"timestamp":"2026-08-28T05:00:17.000Z","probability":0.4635},{"timestamp":"2026-08-28T06:00:34.000Z","probability":0.463},{"timestamp":"2026-08-28T07:00:21.000Z","probability":0.4635},{"timestamp":"2026-08-28T08:00:17.000Z","probability":0.463},{"timestamp":"2026-08-28T09:00:36.000Z","probability":0.4635},{"timestamp":"2026-08-28T10:00:14.000Z","probability":0.4635},{"timestamp":"2026-08-28T11:00:17.000Z","probability":0.463},{"timestamp":"2026-08-28T12:00:25.000Z","probability":0.4695},{"timestamp":"2026-08-28T13:00:21.000Z","probability":0.4745},{"timestamp":"2026-08-28T14:00:14.000Z","probability":0.4755},{"timestamp":"2026-08-28T15:00:18.000Z","probability":0.4755},{"timestamp":"2026-08-28T16:00:19.000Z","probability":0.476},{"timestamp":"2026-08-28T17:00:18.000Z","probability":0.476},{"timestamp":"2026-08-28T18:00:23.000Z","probability":0.4755},{"timestamp":"2026-08-28T19:00:19.000Z","probability":0.4755},{"timestamp":"2026-08-28T20:00:18.000Z","probability":0.4755},{"timestamp":"2026-08-28T21:00:36.000Z","probability":0.469},{"timestamp":"2026-08-28T22:00:18.000Z","probability":0.471},{"timestamp":"2026-08-28T23:00:19.000Z","probability":0.471},{"timestamp":"2026-08-29T00:00:26.000Z","probability":0.471},{"timestamp":"2026-08-29T01:00:18.000Z","probability":0.471},{"timestamp":"2026-08-29T02:00:16.000Z","probability":0.471},{"timestamp":"2026-08-29T03:00:19.000Z","probability":0.471},{"timestamp":"2026-08-29T04:00:19.000Z","probability":0.472},{"timestamp":"2026-08-29T05:00:19.000Z","probability":0.472},{"timestamp":"2026-08-29T06:00:20.000Z","probability":0.472},{"timestamp":"2026-08-29T07:00:22.000Z","probability":0.472},{"timestamp":"2026-08-29T08:00:20.000Z","probability":0.473},{"timestamp":"2026-08-29T09:00:22.000Z","probability":0.473},{"timestamp":"2026-08-29T10:00:35.000Z","probability":0.4725},{"timestamp":"2026-08-29T11:00:17.000Z","probability":0.4725},{"timestamp":"2026-08-29T12:00:25.000Z","probability":0.4725},{"timestamp":"2026-08-29T13:00:16.000Z","probability":0.4725},{"timestamp":"2026-08-29T14:00:17.000Z","probability":0.4725},{"timestamp":"2026-08-29T15:00:21.000Z","probability":0.4715},{"timestamp":"2026-08-29T16:00:16.000Z","probability":0.4715},{"timestamp":"2026-08-29T17:00:29.000Z","probability":0.4715},{"timestamp":"2026-08-29T18:00:20.000Z","probability":0.469},{"timestamp":"2026-08-29T19:00:21.000Z","probability":0.4705},{"timestamp":"2026-08-29T20:00:30.000Z","probability":0.4685},{"timestamp":"2026-08-29T21:00:24.000Z","probability":0.468},{"timestamp":"2026-08-29T22:00:19.000Z","probability":0.468},{"timestamp":"2026-08-29T23:00:17.000Z","probability":0.4675},{"timestamp":"2026-08-30T00:00:25.000Z","probability":0.468},{"timestamp":"2026-08-30T01:00:18.000Z","probability":0.4675},{"timestamp":"2026-08-30T02:00:32.000Z","probability":0.4675},{"timestamp":"2026-08-30T03:00:21.000Z","probability":0.4675},{"timestamp":"2026-08-30T04:00:27.000Z","probability":0.4675},{"timestamp":"2026-08-30T06:00:15.000Z","probability":0.4675},{"timestamp":"2026-08-30T07:00:19.000Z","probability":0.4675},{"timestamp":"2026-08-30T08:00:17.000Z","probability":0.4675},{"timestamp":"2026-08-30T09:00:22.000Z","probability":0.4675},{"timestamp":"2026-08-30T10:00:29.000Z","probability":0.4665},{"timestamp":"2026-08-30T11:00:13.000Z","probability":0.4665},{"timestamp":"2026-08-30T12:00:25.000Z","probability":0.4665},{"timestamp":"2026-08-30T13:00:16.000Z","probability":0.466},{"timestamp":"2026-08-30T14:00:18.000Z","probability":0.466},{"timestamp":"2026-08-30T15:00:21.000Z","probability":0.466},{"timestamp":"2026-08-30T16:00:17.000Z","probability":0.466},{"timestamp":"2026-08-30T17:00:17.000Z","probability":0.466},{"timestamp":"2026-08-30T18:00:18.000Z","probability":0.466},{"timestamp":"2026-08-30T19:00:17.000Z","probability":0.466},{"timestamp":"2026-08-30T20:00:18.000Z","probability":0.466},{"timestamp":"2026-08-30T21:00:20.000Z","probability":0.4645},{"timestamp":"2026-08-30T22:00:18.000Z","probability":0.464},{"timestamp":"2026-08-30T23:00:18.000Z","probability":0.464},{"timestamp":"2026-08-31T00:00:23.000Z","probability":0.464},{"timestamp":"2026-08-31T01:00:17.000Z","probability":0.4625},{"timestamp":"2026-08-31T02:00:12.000Z","probability":0.4625},{"timestamp":"2026-08-31T03:00:17.000Z","probability":0.4625},{"timestamp":"2026-08-31T04:00:15.000Z","probability":0.4625},{"timestamp":"2026-08-31T05:00:25.000Z","probability":0.4625},{"timestamp":"2026-08-31T06:00:19.000Z","probability":0.4625},{"timestamp":"2026-08-31T07:00:17.000Z","probability":0.4625},{"timestamp":"2026-08-31T08:00:14.000Z","probability":0.4625},{"timestamp":"2026-08-31T09:00:18.000Z","probability":0.4625},{"timestamp":"2026-08-31T10:00:30.000Z","probability":0.4625},{"timestamp":"2026-08-31T11:00:15.000Z","probability":0.4625},{"timestamp":"2026-08-31T12:00:27.000Z","probability":0.4625},{"timestamp":"2026-08-31T13:00:15.000Z","probability":0.4625},{"timestamp":"2026-08-31T14:00:19.000Z","probability":0.4625},{"timestamp":"2026-08-31T15:00:27.000Z","probability":0.4625},{"timestamp":"2026-08-31T16:00:16.000Z","probability":0.462},{"timestamp":"2026-08-31T17:00:18.000Z","probability":0.4615},{"timestamp":"2026-08-31T18:00:20.000Z","probability":0.4615},{"timestamp":"2026-08-31T19:00:15.000Z","probability":0.461},{"timestamp":"2026-08-31T20:00:18.000Z","probability":0.461},{"timestamp":"2026-08-31T21:00:18.000Z","probability":0.461},{"timestamp":"2026-08-31T22:00:17.000Z","probability":0.4615},{"timestamp":"2026-08-31T23:00:16.000Z","probability":0.4615},{"timestamp":"2026-09-01T00:00:36.000Z","probability":0.4615},{"timestamp":"2026-09-01T01:00:15.000Z","probability":0.4615},{"timestamp":"2026-09-01T02:00:22.000Z","probability":0.4615},{"timestamp":"2026-09-01T03:00:19.000Z","probability":0.4615},{"timestamp":"2026-09-01T04:00:20.000Z","probability":0.461},{"timestamp":"2026-09-01T05:00:17.000Z","probability":0.461},{"timestamp":"2026-09-01T06:00:21.000Z","probability":0.461},{"timestamp":"2026-09-01T07:00:17.000Z","probability":0.461},{"timestamp":"2026-09-01T08:00:16.000Z","probability":0.4615},{"timestamp":"2026-09-01T09:00:22.000Z","probability":0.461},{"timestamp":"2026-09-01T10:00:21.000Z","probability":0.461},{"timestamp":"2026-09-01T11:00:17.000Z","probability":0.4615},{"timestamp":"2026-09-01T12:00:27.000Z","probability":0.461},{"timestamp":"2026-09-01T13:00:16.000Z","probability":0.461},{"timestamp":"2026-09-01T14:00:29.000Z","probability":0.461},{"timestamp":"2026-09-01T15:00:20.000Z","probability":0.461},{"timestamp":"2026-09-01T16:00:17.000Z","probability":0.461},{"timestamp":"2026-09-01T17:00:34.000Z","probability":0.461},{"timestamp":"2026-09-01T18:00:21.000Z","probability":0.461},{"timestamp":"2026-09-01T19:00:22.000Z","probability":0.461},{"timestamp":"2026-09-01T20:00:17.000Z","probability":0.461},{"timestamp":"2026-09-01T21:00:24.000Z","probability":0.461},{"timestamp":"2026-09-01T22:00:18.000Z","probability":0.461},{"timestamp":"2026-09-02T00:00:24.000Z","probability":0.461},{"timestamp":"2026-09-02T01:00:16.000Z","probability":0.4605},{"timestamp":"2026-09-02T02:00:18.000Z","probability":0.4605},{"timestamp":"2026-09-02T03:00:19.000Z","probability":0.4605},{"timestamp":"2026-09-02T04:00:29.000Z","probability":0.4605},{"timestamp":"2026-09-02T05:00:18.000Z","probability":0.4605},{"timestamp":"2026-09-02T06:00:17.000Z","probability":0.48},{"timestamp":"2026-09-02T07:00:15.000Z","probability":0.4805},{"timestamp":"2026-09-02T08:00:13.000Z","probability":0.492},{"timestamp":"2026-09-02T09:00:24.000Z","probability":0.5205},{"timestamp":"2026-09-02T10:00:27.000Z","probability":0.5215},{"timestamp":"2026-09-02T11:00:32.000Z","probability":0.522},{"timestamp":"2026-09-02T12:00:43.000Z","probability":0.522},{"timestamp":"2026-09-02T13:00:18.000Z","probability":0.522},{"timestamp":"2026-09-02T13:55:14.000Z","probability":0.5225}]},{"marketId":"2166671","label":"소린 그린데아누","points":[{"timestamp":"2026-08-26T14:00:14.000Z","probability":0.1635},{"timestamp":"2026-08-26T15:00:15.000Z","probability":0.164},{"timestamp":"2026-08-26T16:00:21.000Z","probability":0.1645},{"timestamp":"2026-08-26T17:00:15.000Z","probability":0.165},{"timestamp":"2026-08-26T18:00:16.000Z","probability":0.1655},{"timestamp":"2026-08-26T19:00:17.000Z","probability":0.165},{"timestamp":"2026-08-26T20:00:14.000Z","probability":0.165},{"timestamp":"2026-08-26T21:00:15.000Z","probability":0.1655},{"timestamp":"2026-08-26T22:00:15.000Z","probability":0.166},{"timestamp":"2026-08-26T23:00:17.000Z","probability":0.1665},{"timestamp":"2026-08-27T00:00:19.000Z","probability":0.1665},{"timestamp":"2026-08-27T01:00:15.000Z","probability":0.1635},{"timestamp":"2026-08-27T02:00:27.000Z","probability":0.1635},{"timestamp":"2026-08-27T03:00:14.000Z","probability":0.1635},{"timestamp":"2026-08-27T04:00:15.000Z","probability":0.163},{"timestamp":"2026-08-27T05:00:14.000Z","probability":0.1635},{"timestamp":"2026-08-27T06:00:15.000Z","probability":0.1625},{"timestamp":"2026-08-27T07:00:32.000Z","probability":0.1625},{"timestamp":"2026-08-27T08:00:14.000Z","probability":0.163},{"timestamp":"2026-08-27T09:00:15.000Z","probability":0.1635},{"timestamp":"2026-08-27T10:00:11.000Z","probability":0.1625},{"timestamp":"2026-08-27T11:00:15.000Z","probability":0.163},{"timestamp":"2026-08-27T12:00:33.000Z","probability":0.163},{"timestamp":"2026-08-27T13:00:14.000Z","probability":0.1625},{"timestamp":"2026-08-27T14:00:15.000Z","probability":0.1625},{"timestamp":"2026-08-27T15:00:14.000Z","probability":0.1615},{"timestamp":"2026-08-27T16:00:31.000Z","probability":0.162},{"timestamp":"2026-08-27T17:00:14.000Z","probability":0.162},{"timestamp":"2026-08-27T18:00:16.000Z","probability":0.1625},{"timestamp":"2026-08-27T19:00:17.000Z","probability":0.1625},{"timestamp":"2026-08-27T20:00:14.000Z","probability":0.1625},{"timestamp":"2026-08-27T21:00:13.000Z","probability":0.1625},{"timestamp":"2026-08-27T22:00:14.000Z","probability":0.1625},{"timestamp":"2026-08-27T23:00:17.000Z","probability":0.1585},{"timestamp":"2026-08-28T00:00:18.000Z","probability":0.1575},{"timestamp":"2026-08-28T01:00:27.000Z","probability":0.157},{"timestamp":"2026-08-28T02:00:14.000Z","probability":0.157},{"timestamp":"2026-08-28T03:00:11.000Z","probability":0.157},{"timestamp":"2026-08-28T04:00:15.000Z","probability":0.1565},{"timestamp":"2026-08-28T05:00:14.000Z","probability":0.156},{"timestamp":"2026-08-28T06:00:29.000Z","probability":0.156},{"timestamp":"2026-08-28T07:00:15.000Z","probability":0.1555},{"timestamp":"2026-08-28T08:00:14.000Z","probability":0.1555},{"timestamp":"2026-08-28T09:00:30.000Z","probability":0.153},{"timestamp":"2026-08-28T10:00:11.000Z","probability":0.1535},{"timestamp":"2026-08-28T11:00:13.000Z","probability":0.1535},{"timestamp":"2026-08-28T12:00:16.000Z","probability":0.153},{"timestamp":"2026-08-28T13:00:15.000Z","probability":0.153},{"timestamp":"2026-08-28T14:00:10.000Z","probability":0.1515},{"timestamp":"2026-08-28T15:00:11.000Z","probability":0.1515},{"timestamp":"2026-08-28T16:00:15.000Z","probability":0.1505},{"timestamp":"2026-08-28T17:00:14.000Z","probability":0.1505},{"timestamp":"2026-08-28T18:00:16.000Z","probability":0.149},{"timestamp":"2026-08-28T19:00:15.000Z","probability":0.148},{"timestamp":"2026-08-28T20:00:14.000Z","probability":0.148},{"timestamp":"2026-08-28T21:00:29.000Z","probability":0.098},{"timestamp":"2026-08-28T22:00:14.000Z","probability":0.117},{"timestamp":"2026-08-28T23:00:14.000Z","probability":0.0915},{"timestamp":"2026-08-29T00:00:19.000Z","probability":0.0875},{"timestamp":"2026-08-29T01:00:16.000Z","probability":0.084},{"timestamp":"2026-08-29T02:00:13.000Z","probability":0.0835},{"timestamp":"2026-08-29T03:00:15.000Z","probability":0.0835},{"timestamp":"2026-08-29T04:00:15.000Z","probability":0.0825},{"timestamp":"2026-08-29T05:00:16.000Z","probability":0.0825},{"timestamp":"2026-08-29T06:00:15.000Z","probability":0.0825},{"timestamp":"2026-08-29T07:00:16.000Z","probability":0.0825},{"timestamp":"2026-08-29T08:00:16.000Z","probability":0.083},{"timestamp":"2026-08-29T09:00:16.000Z","probability":0.083},{"timestamp":"2026-08-29T10:00:32.000Z","probability":0.059},{"timestamp":"2026-08-29T11:00:14.000Z","probability":0.0555},{"timestamp":"2026-08-29T12:00:18.000Z","probability":0.0545},{"timestamp":"2026-08-29T13:00:14.000Z","probability":0.0545},{"timestamp":"2026-08-29T14:00:14.000Z","probability":0.0365},{"timestamp":"2026-08-29T15:00:15.000Z","probability":0.0345},{"timestamp":"2026-08-29T16:00:13.000Z","probability":0.0315},{"timestamp":"2026-08-29T17:00:18.000Z","probability":0.0315},{"timestamp":"2026-08-29T18:00:16.000Z","probability":0.0255},{"timestamp":"2026-08-29T19:00:17.000Z","probability":0.0245},{"timestamp":"2026-08-29T20:00:27.000Z","probability":0.0325},{"timestamp":"2026-08-29T21:00:18.000Z","probability":0.0325},{"timestamp":"2026-08-29T22:00:15.000Z","probability":0.0325},{"timestamp":"2026-08-29T23:00:14.000Z","probability":0.0325},{"timestamp":"2026-08-30T00:00:18.000Z","probability":0.0325},{"timestamp":"2026-08-30T01:00:16.000Z","probability":0.05},{"timestamp":"2026-08-30T02:00:29.000Z","probability":0.05},{"timestamp":"2026-08-30T03:00:16.000Z","probability":0.05},{"timestamp":"2026-08-30T04:00:24.000Z","probability":0.049},{"timestamp":"2026-08-30T05:00:58.000Z","probability":0.049},{"timestamp":"2026-08-30T06:00:11.000Z","probability":0.049},{"timestamp":"2026-08-30T07:00:14.000Z","probability":0.049},{"timestamp":"2026-08-30T08:00:14.000Z","probability":0.049},{"timestamp":"2026-08-30T09:00:15.000Z","probability":0.049},{"timestamp":"2026-08-30T10:00:16.000Z","probability":0.049},{"timestamp":"2026-08-30T11:00:10.000Z","probability":0.049},{"timestamp":"2026-08-30T12:00:17.000Z","probability":0.049},{"timestamp":"2026-08-30T13:00:14.000Z","probability":0.0505},{"timestamp":"2026-08-30T14:00:15.000Z","probability":0.0535},{"timestamp":"2026-08-30T15:00:15.000Z","probability":0.0535},{"timestamp":"2026-08-30T16:00:13.000Z","probability":0.0545},{"timestamp":"2026-08-30T17:00:13.000Z","probability":0.054},{"timestamp":"2026-08-30T18:00:13.000Z","probability":0.0565},{"timestamp":"2026-08-30T19:00:14.000Z","probability":0.05},{"timestamp":"2026-08-30T20:00:14.000Z","probability":0.0455},{"timestamp":"2026-08-30T21:00:16.000Z","probability":0.0365},{"timestamp":"2026-08-30T22:00:13.000Z","probability":0.035},{"timestamp":"2026-08-30T23:00:13.000Z","probability":0.035},{"timestamp":"2026-08-31T00:00:18.000Z","probability":0.0355},{"timestamp":"2026-08-31T01:00:15.000Z","probability":0.0795},{"timestamp":"2026-08-31T02:00:09.000Z","probability":0.068},{"timestamp":"2026-08-31T03:00:13.000Z","probability":0.0555},{"timestamp":"2026-08-31T04:00:12.000Z","probability":0.057},{"timestamp":"2026-08-31T05:00:16.000Z","probability":0.057},{"timestamp":"2026-08-31T06:00:15.000Z","probability":0.0675},{"timestamp":"2026-08-31T07:00:13.000Z","probability":0.061},{"timestamp":"2026-08-31T08:00:11.000Z","probability":0.061},{"timestamp":"2026-08-31T09:00:13.000Z","probability":0.061},{"timestamp":"2026-08-31T10:00:19.000Z","probability":0.061},{"timestamp":"2026-08-31T11:00:12.000Z","probability":0.087},{"timestamp":"2026-08-31T12:00:18.000Z","probability":0.1135},{"timestamp":"2026-08-31T13:00:12.000Z","probability":0.1725},{"timestamp":"2026-08-31T14:00:17.000Z","probability":0.1495},{"timestamp":"2026-08-31T15:00:16.000Z","probability":0.148},{"timestamp":"2026-08-31T16:00:13.000Z","probability":0.149},{"timestamp":"2026-08-31T17:00:15.000Z","probability":0.1435},{"timestamp":"2026-08-31T18:00:15.000Z","probability":0.1695},{"timestamp":"2026-08-31T19:00:12.000Z","probability":0.1865},{"timestamp":"2026-08-31T20:00:15.000Z","probability":0.183},{"timestamp":"2026-08-31T21:00:13.000Z","probability":0.1605},{"timestamp":"2026-08-31T22:00:14.000Z","probability":0.1605},{"timestamp":"2026-08-31T23:00:13.000Z","probability":0.076},{"timestamp":"2026-09-01T00:00:29.000Z","probability":0.075},{"timestamp":"2026-09-01T01:00:13.000Z","probability":0.076},{"timestamp":"2026-09-01T02:00:15.000Z","probability":0.062},{"timestamp":"2026-09-01T03:00:14.000Z","probability":0.054},{"timestamp":"2026-09-01T04:00:17.000Z","probability":0.0505},{"timestamp":"2026-09-01T05:00:13.000Z","probability":0.059},{"timestamp":"2026-09-01T06:00:17.000Z","probability":0.064},{"timestamp":"2026-09-01T07:00:14.000Z","probability":0.064},{"timestamp":"2026-09-01T08:00:13.000Z","probability":0.074},{"timestamp":"2026-09-01T09:00:15.000Z","probability":0.0765},{"timestamp":"2026-09-01T10:00:17.000Z","probability":0.0765},{"timestamp":"2026-09-01T11:00:13.000Z","probability":0.079},{"timestamp":"2026-09-01T12:00:19.000Z","probability":0.079},{"timestamp":"2026-09-01T13:00:13.000Z","probability":0.0795},{"timestamp":"2026-09-01T14:00:26.000Z","probability":0.0795},{"timestamp":"2026-09-01T15:00:15.000Z","probability":0.0795},{"timestamp":"2026-09-01T16:00:13.000Z","probability":0.0795},{"timestamp":"2026-09-01T17:00:31.000Z","probability":0.0795},{"timestamp":"2026-09-01T18:00:15.000Z","probability":0.0795},{"timestamp":"2026-09-01T19:00:15.000Z","probability":0.12},{"timestamp":"2026-09-01T20:00:13.000Z","probability":0.1175},{"timestamp":"2026-09-01T21:00:16.000Z","probability":0.1295},{"timestamp":"2026-09-01T22:00:15.000Z","probability":0.133},{"timestamp":"2026-09-02T00:00:17.000Z","probability":0.131},{"timestamp":"2026-09-02T01:00:13.000Z","probability":0.1305},{"timestamp":"2026-09-02T02:00:15.000Z","probability":0.131},{"timestamp":"2026-09-02T03:00:14.000Z","probability":0.131},{"timestamp":"2026-09-02T04:00:27.000Z","probability":0.131},{"timestamp":"2026-09-02T05:00:15.000Z","probability":0.0655},{"timestamp":"2026-09-02T06:00:14.000Z","probability":0.221},{"timestamp":"2026-09-02T07:00:12.000Z","probability":0.1885},{"timestamp":"2026-09-02T08:00:10.000Z","probability":0.1845},{"timestamp":"2026-09-02T09:00:18.000Z","probability":0.1825},{"timestamp":"2026-09-02T10:00:14.000Z","probability":0.18},{"timestamp":"2026-09-02T11:00:29.000Z","probability":0.181},{"timestamp":"2026-09-02T12:00:35.000Z","probability":0.2065},{"timestamp":"2026-09-02T13:00:15.000Z","probability":0.2065},{"timestamp":"2026-09-02T13:55:12.000Z","probability":0.2065}]},{"marketId":"2166699","label":"에우제니 토막","points":[{"timestamp":"2026-08-26T14:00:14.000Z","probability":0.0255},{"timestamp":"2026-08-26T15:00:14.000Z","probability":0.0215},{"timestamp":"2026-08-26T16:00:20.000Z","probability":0.021},{"timestamp":"2026-08-26T17:00:15.000Z","probability":0.0225},{"timestamp":"2026-08-26T18:00:15.000Z","probability":0.0215},{"timestamp":"2026-08-26T19:00:16.000Z","probability":0.023},{"timestamp":"2026-08-26T20:00:14.000Z","probability":0.023},{"timestamp":"2026-08-26T21:00:14.000Z","probability":0.024},{"timestamp":"2026-08-26T22:00:14.000Z","probability":0.025},{"timestamp":"2026-08-26T23:00:17.000Z","probability":0.024},{"timestamp":"2026-08-27T00:00:17.000Z","probability":0.0215},{"timestamp":"2026-08-27T01:00:15.000Z","probability":0.0215},{"timestamp":"2026-08-27T02:00:26.000Z","probability":0.021},{"timestamp":"2026-08-27T03:00:13.000Z","probability":0.021},{"timestamp":"2026-08-27T04:00:15.000Z","probability":0.0205},{"timestamp":"2026-08-27T05:00:13.000Z","probability":0.021},{"timestamp":"2026-08-27T06:00:14.000Z","probability":0.0205},{"timestamp":"2026-08-27T07:00:31.000Z","probability":0.0205},{"timestamp":"2026-08-27T08:00:13.000Z","probability":0.0205},{"timestamp":"2026-08-27T09:00:14.000Z","probability":0.0205},{"timestamp":"2026-08-27T10:00:11.000Z","probability":0.021},{"timestamp":"2026-08-27T11:00:14.000Z","probability":0.021},{"timestamp":"2026-08-27T12:00:31.000Z","probability":0.0195},{"timestamp":"2026-08-27T13:00:13.000Z","probability":0.0195},{"timestamp":"2026-08-27T14:00:14.000Z","probability":0.0195},{"timestamp":"2026-08-27T15:00:14.000Z","probability":0.0195},{"timestamp":"2026-08-27T16:00:30.000Z","probability":0.0195},{"timestamp":"2026-08-27T17:00:13.000Z","probability":0.0195},{"timestamp":"2026-08-27T18:00:15.000Z","probability":0.021},{"timestamp":"2026-08-27T19:00:16.000Z","probability":0.021},{"timestamp":"2026-08-27T20:00:14.000Z","probability":0.021},{"timestamp":"2026-08-27T21:00:12.000Z","probability":0.021},{"timestamp":"2026-08-27T22:00:13.000Z","probability":0.021},{"timestamp":"2026-08-27T23:00:15.000Z","probability":0.021},{"timestamp":"2026-08-28T00:00:16.000Z","probability":0.021},{"timestamp":"2026-08-28T01:00:26.000Z","probability":0.021},{"timestamp":"2026-08-28T02:00:13.000Z","probability":0.021},{"timestamp":"2026-08-28T03:00:10.000Z","probability":0.021},{"timestamp":"2026-08-28T04:00:14.000Z","probability":0.021},{"timestamp":"2026-08-28T05:00:13.000Z","probability":0.021},{"timestamp":"2026-08-28T06:00:27.000Z","probability":0.021},{"timestamp":"2026-08-28T07:00:14.000Z","probability":0.021},{"timestamp":"2026-08-28T08:00:13.000Z","probability":0.021},{"timestamp":"2026-08-28T09:00:29.000Z","probability":0.026},{"timestamp":"2026-08-28T10:00:10.000Z","probability":0.0265},{"timestamp":"2026-08-28T11:00:12.000Z","probability":0.028},{"timestamp":"2026-08-28T12:00:13.000Z","probability":0.0415},{"timestamp":"2026-08-28T13:00:14.000Z","probability":0.0775},{"timestamp":"2026-08-28T14:00:10.000Z","probability":0.0795},{"timestamp":"2026-08-28T15:00:10.000Z","probability":0.083},{"timestamp":"2026-08-28T16:00:14.000Z","probability":0.141},{"timestamp":"2026-08-28T17:00:13.000Z","probability":0.0845},{"timestamp":"2026-08-28T18:00:15.000Z","probability":0.0795},{"timestamp":"2026-08-28T19:00:14.000Z","probability":0.0965},{"timestamp":"2026-08-28T20:00:14.000Z","probability":0.104},{"timestamp":"2026-08-28T21:00:28.000Z","probability":0.1505},{"timestamp":"2026-08-28T22:00:13.000Z","probability":0.17},{"timestamp":"2026-08-28T23:00:14.000Z","probability":0.1785},{"timestamp":"2026-08-29T00:00:17.000Z","probability":0.18},{"timestamp":"2026-08-29T01:00:15.000Z","probability":0.1775},{"timestamp":"2026-08-29T02:00:13.000Z","probability":0.184},{"timestamp":"2026-08-29T03:00:14.000Z","probability":0.18},{"timestamp":"2026-08-29T04:00:15.000Z","probability":0.161},{"timestamp":"2026-08-29T05:00:16.000Z","probability":0.167},{"timestamp":"2026-08-29T06:00:14.000Z","probability":0.1745},{"timestamp":"2026-08-29T07:00:15.000Z","probability":0.172},{"timestamp":"2026-08-29T08:00:15.000Z","probability":0.1855},{"timestamp":"2026-08-29T09:00:15.000Z","probability":0.1715},{"timestamp":"2026-08-29T10:00:32.000Z","probability":0.1835},{"timestamp":"2026-08-29T11:00:13.000Z","probability":0.1895},{"timestamp":"2026-08-29T12:00:16.000Z","probability":0.187},{"timestamp":"2026-08-29T13:00:13.000Z","probability":0.187},{"timestamp":"2026-08-29T14:00:13.000Z","probability":0.195},{"timestamp":"2026-08-29T15:00:14.000Z","probability":0.283},{"timestamp":"2026-08-29T16:00:13.000Z","probability":0.2745},{"timestamp":"2026-08-29T17:00:16.000Z","probability":0.282},{"timestamp":"2026-08-29T18:00:15.000Z","probability":0.3335},{"timestamp":"2026-08-29T19:00:16.000Z","probability":0.386},{"timestamp":"2026-08-29T20:00:26.000Z","probability":0.3065},{"timestamp":"2026-08-29T21:00:17.000Z","probability":0.3075},{"timestamp":"2026-08-29T22:00:14.000Z","probability":0.321},{"timestamp":"2026-08-29T23:00:13.000Z","probability":0.2285},{"timestamp":"2026-08-30T00:00:16.000Z","probability":0.201},{"timestamp":"2026-08-30T01:00:15.000Z","probability":0.244},{"timestamp":"2026-08-30T02:00:28.000Z","probability":0.194},{"timestamp":"2026-08-30T03:00:14.000Z","probability":0.2095},{"timestamp":"2026-08-30T04:00:23.000Z","probability":0.21},{"timestamp":"2026-08-30T05:00:57.000Z","probability":0.21},{"timestamp":"2026-08-30T06:00:10.000Z","probability":0.2245},{"timestamp":"2026-08-30T07:00:12.000Z","probability":0.1835},{"timestamp":"2026-08-30T08:00:13.000Z","probability":0.178},{"timestamp":"2026-08-30T09:00:14.000Z","probability":0.1965},{"timestamp":"2026-08-30T10:00:13.000Z","probability":0.2255},{"timestamp":"2026-08-30T11:00:09.000Z","probability":0.1525},{"timestamp":"2026-08-30T12:00:16.000Z","probability":0.1905},{"timestamp":"2026-08-30T13:00:13.000Z","probability":0.1905},{"timestamp":"2026-08-30T14:00:14.000Z","probability":0.1905},{"timestamp":"2026-08-30T15:00:14.000Z","probability":0.1745},{"timestamp":"2026-08-30T16:00:12.000Z","probability":0.206},{"timestamp":"2026-08-30T17:00:13.000Z","probability":0.1435},{"timestamp":"2026-08-30T18:00:12.000Z","probability":0.135},{"timestamp":"2026-08-30T19:00:13.000Z","probability":0.134},{"timestamp":"2026-08-30T20:00:13.000Z","probability":0.1545},{"timestamp":"2026-08-30T21:00:14.000Z","probability":0.1735},{"timestamp":"2026-08-30T22:00:12.000Z","probability":0.1735},{"timestamp":"2026-08-30T23:00:12.000Z","probability":0.173},{"timestamp":"2026-08-31T00:00:17.000Z","probability":0.173},{"timestamp":"2026-08-31T01:00:15.000Z","probability":0.1755},{"timestamp":"2026-08-31T02:00:09.000Z","probability":0.173},{"timestamp":"2026-08-31T03:00:12.000Z","probability":0.173},{"timestamp":"2026-08-31T04:00:12.000Z","probability":0.173},{"timestamp":"2026-08-31T05:00:13.000Z","probability":0.173},{"timestamp":"2026-08-31T06:00:15.000Z","probability":0.174},{"timestamp":"2026-08-31T07:00:11.000Z","probability":0.174},{"timestamp":"2026-08-31T08:00:11.000Z","probability":0.174},{"timestamp":"2026-08-31T09:00:11.000Z","probability":0.174},{"timestamp":"2026-08-31T10:00:16.000Z","probability":0.174},{"timestamp":"2026-08-31T11:00:11.000Z","probability":0.1785},{"timestamp":"2026-08-31T12:00:16.000Z","probability":0.2685},{"timestamp":"2026-08-31T13:00:12.000Z","probability":0.23},{"timestamp":"2026-08-31T14:00:16.000Z","probability":0.2945},{"timestamp":"2026-08-31T15:00:13.000Z","probability":0.255},{"timestamp":"2026-08-31T16:00:12.000Z","probability":0.303},{"timestamp":"2026-08-31T17:00:14.000Z","probability":0.247},{"timestamp":"2026-08-31T18:00:14.000Z","probability":0.234},{"timestamp":"2026-08-31T19:00:12.000Z","probability":0.2215},{"timestamp":"2026-08-31T20:00:14.000Z","probability":0.24},{"timestamp":"2026-08-31T21:00:13.000Z","probability":0.237},{"timestamp":"2026-08-31T22:00:13.000Z","probability":0.241},{"timestamp":"2026-08-31T23:00:12.000Z","probability":0.276},{"timestamp":"2026-09-01T00:00:27.000Z","probability":0.277},{"timestamp":"2026-09-01T01:00:12.000Z","probability":0.277},{"timestamp":"2026-09-01T02:00:13.000Z","probability":0.3},{"timestamp":"2026-09-01T03:00:13.000Z","probability":0.2865},{"timestamp":"2026-09-01T04:00:16.000Z","probability":0.2705},{"timestamp":"2026-09-01T05:00:12.000Z","probability":0.288},{"timestamp":"2026-09-01T06:00:16.000Z","probability":0.3015},{"timestamp":"2026-09-01T07:00:13.000Z","probability":0.299},{"timestamp":"2026-09-01T08:00:12.000Z","probability":0.299},{"timestamp":"2026-09-01T09:00:14.000Z","probability":0.279},{"timestamp":"2026-09-01T10:00:17.000Z","probability":0.268},{"timestamp":"2026-09-01T11:00:13.000Z","probability":0.2675},{"timestamp":"2026-09-01T12:00:17.000Z","probability":0.272},{"timestamp":"2026-09-01T13:00:12.000Z","probability":0.293},{"timestamp":"2026-09-01T14:00:25.000Z","probability":0.314},{"timestamp":"2026-09-01T15:00:13.000Z","probability":0.315},{"timestamp":"2026-09-01T16:00:12.000Z","probability":0.315},{"timestamp":"2026-09-01T17:00:30.000Z","probability":0.298},{"timestamp":"2026-09-01T18:00:14.000Z","probability":0.266},{"timestamp":"2026-09-01T19:00:14.000Z","probability":0.2545},{"timestamp":"2026-09-01T20:00:13.000Z","probability":0.228},{"timestamp":"2026-09-01T21:00:15.000Z","probability":0.2275},{"timestamp":"2026-09-01T22:00:14.000Z","probability":0.224},{"timestamp":"2026-09-02T00:00:15.000Z","probability":0.2025},{"timestamp":"2026-09-02T01:00:13.000Z","probability":0.2225},{"timestamp":"2026-09-02T02:00:15.000Z","probability":0.2195},{"timestamp":"2026-09-02T03:00:13.000Z","probability":0.2195},{"timestamp":"2026-09-02T04:00:26.000Z","probability":0.2195},{"timestamp":"2026-09-02T05:00:14.000Z","probability":0.2955},{"timestamp":"2026-09-02T06:00:13.000Z","probability":0.1925},{"timestamp":"2026-09-02T07:00:12.000Z","probability":0.1905},{"timestamp":"2026-09-02T08:00:09.000Z","probability":0.172},{"timestamp":"2026-09-02T09:00:17.000Z","probability":0.1145},{"timestamp":"2026-09-02T10:00:12.000Z","probability":0.113},{"timestamp":"2026-09-02T11:00:29.000Z","probability":0.0905},{"timestamp":"2026-09-02T12:00:33.000Z","probability":0.0555},{"timestamp":"2026-09-02T13:00:15.000Z","probability":0.059},{"timestamp":"2026-09-02T13:55:12.000Z","probability":0.0585}]},{"marketId":"2166690","label":"라두 부르네테","points":[{"timestamp":"2026-08-26T14:00:16.000Z","probability":0.0505},{"timestamp":"2026-08-26T15:00:18.000Z","probability":0.0485},{"timestamp":"2026-08-26T16:00:23.000Z","probability":0.0495},{"timestamp":"2026-08-26T17:00:18.000Z","probability":0.049},{"timestamp":"2026-08-26T18:00:19.000Z","probability":0.049},{"timestamp":"2026-08-26T19:00:19.000Z","probability":0.0485},{"timestamp":"2026-08-26T20:00:17.000Z","probability":0.049},{"timestamp":"2026-08-26T21:00:18.000Z","probability":0.0485},{"timestamp":"2026-08-26T22:00:18.000Z","probability":0.0485},{"timestamp":"2026-08-26T23:00:20.000Z","probability":0.0485},{"timestamp":"2026-08-27T00:00:23.000Z","probability":0.0485},{"timestamp":"2026-08-27T01:00:18.000Z","probability":0.049},{"timestamp":"2026-08-27T02:00:28.000Z","probability":0.049},{"timestamp":"2026-08-27T03:00:17.000Z","probability":0.0485},{"timestamp":"2026-08-27T04:00:17.000Z","probability":0.0495},{"timestamp":"2026-08-27T05:00:16.000Z","probability":0.0485},{"timestamp":"2026-08-27T06:00:17.000Z","probability":0.049},{"timestamp":"2026-08-27T07:00:36.000Z","probability":0.0495},{"timestamp":"2026-08-27T08:00:16.000Z","probability":0.049},{"timestamp":"2026-08-27T09:00:18.000Z","probability":0.0495},{"timestamp":"2026-08-27T10:00:13.000Z","probability":0.0495},{"timestamp":"2026-08-27T11:00:17.000Z","probability":0.049},{"timestamp":"2026-08-27T12:00:37.000Z","probability":0.0495},{"timestamp":"2026-08-27T13:00:16.000Z","probability":0.0495},{"timestamp":"2026-08-27T14:00:17.000Z","probability":0.0415},{"timestamp":"2026-08-27T15:00:17.000Z","probability":0.0415},{"timestamp":"2026-08-27T16:00:33.000Z","probability":0.0415},{"timestamp":"2026-08-27T17:00:16.000Z","probability":0.0415},{"timestamp":"2026-08-27T18:00:19.000Z","probability":0.0415},{"timestamp":"2026-08-27T19:00:19.000Z","probability":0.0415},{"timestamp":"2026-08-27T20:00:16.000Z","probability":0.0415},{"timestamp":"2026-08-27T21:00:16.000Z","probability":0.0415},{"timestamp":"2026-08-27T22:00:16.000Z","probability":0.049},{"timestamp":"2026-08-27T23:00:24.000Z","probability":0.049},{"timestamp":"2026-08-28T00:00:23.000Z","probability":0.0485},{"timestamp":"2026-08-28T01:00:29.000Z","probability":0.049},{"timestamp":"2026-08-28T02:00:16.000Z","probability":0.0495},{"timestamp":"2026-08-28T03:00:14.000Z","probability":0.049},{"timestamp":"2026-08-28T04:00:17.000Z","probability":0.0495},{"timestamp":"2026-08-28T05:00:16.000Z","probability":0.0495},{"timestamp":"2026-08-28T06:00:32.000Z","probability":0.044},{"timestamp":"2026-08-28T07:00:19.000Z","probability":0.048},{"timestamp":"2026-08-28T08:00:16.000Z","probability":0.0465},{"timestamp":"2026-08-28T09:00:34.000Z","probability":0.045},{"timestamp":"2026-08-28T10:00:13.000Z","probability":0.045},{"timestamp":"2026-08-28T11:00:15.000Z","probability":0.045},{"timestamp":"2026-08-28T12:00:21.000Z","probability":0.047},{"timestamp":"2026-08-28T13:00:19.000Z","probability":0.048},{"timestamp":"2026-08-28T14:00:12.000Z","probability":0.049},{"timestamp":"2026-08-28T15:00:16.000Z","probability":0.0485},{"timestamp":"2026-08-28T16:00:17.000Z","probability":0.047},{"timestamp":"2026-08-28T17:00:16.000Z","probability":0.0455},{"timestamp":"2026-08-28T18:00:21.000Z","probability":0.044},{"timestamp":"2026-08-28T19:00:17.000Z","probability":0.048},{"timestamp":"2026-08-28T20:00:17.000Z","probability":0.0475},{"timestamp":"2026-08-28T21:00:33.000Z","probability":0.0485},{"timestamp":"2026-08-28T22:00:16.000Z","probability":0.0485},{"timestamp":"2026-08-28T23:00:17.000Z","probability":0.0485},{"timestamp":"2026-08-29T00:00:23.000Z","probability":0.0485},{"timestamp":"2026-08-29T01:00:17.000Z","probability":0.048},{"timestamp":"2026-08-29T02:00:15.000Z","probability":0.049},{"timestamp":"2026-08-29T03:00:17.000Z","probability":0.047},{"timestamp":"2026-08-29T04:00:17.000Z","probability":0.048},{"timestamp":"2026-08-29T05:00:18.000Z","probability":0.0465},{"timestamp":"2026-08-29T06:00:18.000Z","probability":0.0445},{"timestamp":"2026-08-29T07:00:20.000Z","probability":0.0465},{"timestamp":"2026-08-29T08:00:18.000Z","probability":0.047},{"timestamp":"2026-08-29T09:00:19.000Z","probability":0.0475},{"timestamp":"2026-08-29T10:00:34.000Z","probability":0.0475},{"timestamp":"2026-08-29T11:00:15.000Z","probability":0.0475},{"timestamp":"2026-08-29T12:00:23.000Z","probability":0.0475},{"timestamp":"2026-08-29T13:00:15.000Z","probability":0.045},{"timestamp":"2026-08-29T14:00:15.000Z","probability":0.044},{"timestamp":"2026-08-29T15:00:19.000Z","probability":0.0405},{"timestamp":"2026-08-29T16:00:15.000Z","probability":0.04},{"timestamp":"2026-08-29T17:00:25.000Z","probability":0.04},{"timestamp":"2026-08-29T18:00:18.000Z","probability":0.038},{"timestamp":"2026-08-29T19:00:19.000Z","probability":0.033},{"timestamp":"2026-08-29T20:00:28.000Z","probability":0.0325},{"timestamp":"2026-08-29T21:00:22.000Z","probability":0.033},{"timestamp":"2026-08-29T22:00:17.000Z","probability":0.031},{"timestamp":"2026-08-29T23:00:16.000Z","probability":0.0345},{"timestamp":"2026-08-30T00:00:22.000Z","probability":0.033},{"timestamp":"2026-08-30T01:00:17.000Z","probability":0.033},{"timestamp":"2026-08-30T02:00:31.000Z","probability":0.033},{"timestamp":"2026-08-30T03:00:19.000Z","probability":0.033},{"timestamp":"2026-08-30T04:00:26.000Z","probability":0.033},{"timestamp":"2026-08-30T06:00:14.000Z","probability":0.0325},{"timestamp":"2026-08-30T07:00:17.000Z","probability":0.0325},{"timestamp":"2026-08-30T08:00:16.000Z","probability":0.032},{"timestamp":"2026-08-30T09:00:19.000Z","probability":0.032},{"timestamp":"2026-08-30T10:00:24.000Z","probability":0.032},{"timestamp":"2026-08-30T11:00:12.000Z","probability":0.032},{"timestamp":"2026-08-30T12:00:22.000Z","probability":0.032},{"timestamp":"2026-08-30T13:00:15.000Z","probability":0.032},{"timestamp":"2026-08-30T14:00:17.000Z","probability":0.032},{"timestamp":"2026-08-30T15:00:18.000Z","probability":0.032},{"timestamp":"2026-08-30T16:00:15.000Z","probability":0.032},{"timestamp":"2026-08-30T17:00:15.000Z","probability":0.032},{"timestamp":"2026-08-30T18:00:16.000Z","probability":0.0325},{"timestamp":"2026-08-30T19:00:16.000Z","probability":0.033},{"timestamp":"2026-08-30T20:00:16.000Z","probability":0.033},{"timestamp":"2026-08-30T21:00:18.000Z","probability":0.0335},{"timestamp":"2026-08-30T22:00:16.000Z","probability":0.0335},{"timestamp":"2026-08-30T23:00:16.000Z","probability":0.0335},{"timestamp":"2026-08-31T00:00:21.000Z","probability":0.0335},{"timestamp":"2026-08-31T01:00:16.000Z","probability":0.0445},{"timestamp":"2026-08-31T02:00:11.000Z","probability":0.043},{"timestamp":"2026-08-31T03:00:16.000Z","probability":0.043},{"timestamp":"2026-08-31T04:00:14.000Z","probability":0.043},{"timestamp":"2026-08-31T05:00:21.000Z","probability":0.043},{"timestamp":"2026-08-31T06:00:17.000Z","probability":0.043},{"timestamp":"2026-08-31T07:00:15.000Z","probability":0.043},{"timestamp":"2026-08-31T08:00:13.000Z","probability":0.043},{"timestamp":"2026-08-31T09:00:16.000Z","probability":0.043},{"timestamp":"2026-08-31T10:00:25.000Z","probability":0.043},{"timestamp":"2026-08-31T11:00:14.000Z","probability":0.043},{"timestamp":"2026-08-31T12:00:24.000Z","probability":0.042},{"timestamp":"2026-08-31T13:00:14.000Z","probability":0.0535},{"timestamp":"2026-08-31T14:00:18.000Z","probability":0.04},{"timestamp":"2026-08-31T15:00:23.000Z","probability":0.04},{"timestamp":"2026-08-31T16:00:15.000Z","probability":0.04},{"timestamp":"2026-08-31T17:00:17.000Z","probability":0.0535},{"timestamp":"2026-08-31T18:00:18.000Z","probability":0.0535},{"timestamp":"2026-08-31T19:00:14.000Z","probability":0.0535},{"timestamp":"2026-08-31T20:00:17.000Z","probability":0.0535},{"timestamp":"2026-08-31T21:00:16.000Z","probability":0.0535},{"timestamp":"2026-08-31T22:00:16.000Z","probability":0.061},{"timestamp":"2026-08-31T23:00:15.000Z","probability":0.0615},{"timestamp":"2026-09-01T00:00:34.000Z","probability":0.0615},{"timestamp":"2026-09-01T01:00:14.000Z","probability":0.0745},{"timestamp":"2026-09-01T02:00:20.000Z","probability":0.0645},{"timestamp":"2026-09-01T03:00:17.000Z","probability":0.064},{"timestamp":"2026-09-01T04:00:19.000Z","probability":0.0625},{"timestamp":"2026-09-01T05:00:15.000Z","probability":0.06},{"timestamp":"2026-09-01T06:00:19.000Z","probability":0.0625},{"timestamp":"2026-09-01T07:00:15.000Z","probability":0.067},{"timestamp":"2026-09-01T08:00:14.000Z","probability":0.069},{"timestamp":"2026-09-01T09:00:20.000Z","probability":0.0705},{"timestamp":"2026-09-01T10:00:19.000Z","probability":0.0555},{"timestamp":"2026-09-01T11:00:15.000Z","probability":0.059},{"timestamp":"2026-09-01T12:00:24.000Z","probability":0.0585},{"timestamp":"2026-09-01T13:00:14.000Z","probability":0.0585},{"timestamp":"2026-09-01T14:00:28.000Z","probability":0.0585},{"timestamp":"2026-09-01T15:00:18.000Z","probability":0.0585},{"timestamp":"2026-09-01T16:00:16.000Z","probability":0.071},{"timestamp":"2026-09-01T17:00:33.000Z","probability":0.0695},{"timestamp":"2026-09-01T18:00:18.000Z","probability":0.0735},{"timestamp":"2026-09-01T19:00:19.000Z","probability":0.0695},{"timestamp":"2026-09-01T20:00:15.000Z","probability":0.0745},{"timestamp":"2026-09-01T21:00:21.000Z","probability":0.0765},{"timestamp":"2026-09-01T22:00:17.000Z","probability":0.073},{"timestamp":"2026-09-02T00:00:21.000Z","probability":0.0775},{"timestamp":"2026-09-02T01:00:15.000Z","probability":0.073},{"timestamp":"2026-09-02T02:00:17.000Z","probability":0.073},{"timestamp":"2026-09-02T03:00:17.000Z","probability":0.073},{"timestamp":"2026-09-02T04:00:28.000Z","probability":0.073},{"timestamp":"2026-09-02T05:00:17.000Z","probability":0.056},{"timestamp":"2026-09-02T06:00:16.000Z","probability":0.052},{"timestamp":"2026-09-02T07:00:14.000Z","probability":0.052},{"timestamp":"2026-09-02T08:00:12.000Z","probability":0.052},{"timestamp":"2026-09-02T09:00:22.000Z","probability":0.057},{"timestamp":"2026-09-02T10:00:22.000Z","probability":0.0545},{"timestamp":"2026-09-02T11:00:31.000Z","probability":0.044},{"timestamp":"2026-09-02T12:00:40.000Z","probability":0.044},{"timestamp":"2026-09-02T13:00:17.000Z","probability":0.044},{"timestamp":"2026-09-02T13:55:14.000Z","probability":0.0505}]},{"marketId":"2166673","label":"일리예 볼로잔","points":[{"timestamp":"2026-08-26T14:00:17.000Z","probability":0.056},{"timestamp":"2026-08-26T15:00:19.000Z","probability":0.0545},{"timestamp":"2026-08-26T16:00:24.000Z","probability":0.056},{"timestamp":"2026-08-26T17:00:19.000Z","probability":0.056},{"timestamp":"2026-08-26T18:00:20.000Z","probability":0.055},{"timestamp":"2026-08-26T19:00:20.000Z","probability":0.0565},{"timestamp":"2026-08-26T20:00:17.000Z","probability":0.0565},{"timestamp":"2026-08-26T21:00:19.000Z","probability":0.0555},{"timestamp":"2026-08-26T22:00:19.000Z","probability":0.052},{"timestamp":"2026-08-26T23:00:21.000Z","probability":0.0515},{"timestamp":"2026-08-27T00:00:24.000Z","probability":0.055},{"timestamp":"2026-08-27T01:00:19.000Z","probability":0.0535},{"timestamp":"2026-08-27T02:00:29.000Z","probability":0.0565},{"timestamp":"2026-08-27T03:00:18.000Z","probability":0.0565},{"timestamp":"2026-08-27T04:00:18.000Z","probability":0.0535},{"timestamp":"2026-08-27T05:00:16.000Z","probability":0.0535},{"timestamp":"2026-08-27T06:00:18.000Z","probability":0.0535},{"timestamp":"2026-08-27T07:00:37.000Z","probability":0.0535},{"timestamp":"2026-08-27T08:00:17.000Z","probability":0.0535},{"timestamp":"2026-08-27T09:00:19.000Z","probability":0.0535},{"timestamp":"2026-08-27T10:00:14.000Z","probability":0.0535},{"timestamp":"2026-08-27T11:00:19.000Z","probability":0.052},{"timestamp":"2026-08-27T12:00:39.000Z","probability":0.052},{"timestamp":"2026-08-27T13:00:16.000Z","probability":0.052},{"timestamp":"2026-08-27T14:00:17.000Z","probability":0.052},{"timestamp":"2026-08-27T15:00:18.000Z","probability":0.052},{"timestamp":"2026-08-27T16:00:34.000Z","probability":0.052},{"timestamp":"2026-08-27T17:00:17.000Z","probability":0.052},{"timestamp":"2026-08-27T18:00:20.000Z","probability":0.0525},{"timestamp":"2026-08-27T19:00:20.000Z","probability":0.052},{"timestamp":"2026-08-27T20:00:17.000Z","probability":0.052},{"timestamp":"2026-08-27T21:00:17.000Z","probability":0.052},{"timestamp":"2026-08-27T22:00:17.000Z","probability":0.052},{"timestamp":"2026-08-27T23:00:27.000Z","probability":0.046},{"timestamp":"2026-08-28T00:00:25.000Z","probability":0.0455},{"timestamp":"2026-08-28T01:00:29.000Z","probability":0.0455},{"timestamp":"2026-08-28T02:00:17.000Z","probability":0.0455},{"timestamp":"2026-08-28T03:00:15.000Z","probability":0.0455},{"timestamp":"2026-08-28T04:00:18.000Z","probability":0.0455},{"timestamp":"2026-08-28T05:00:17.000Z","probability":0.0455},{"timestamp":"2026-08-28T06:00:33.000Z","probability":0.0455},{"timestamp":"2026-08-28T07:00:20.000Z","probability":0.0455},{"timestamp":"2026-08-28T08:00:17.000Z","probability":0.0455},{"timestamp":"2026-08-28T09:00:36.000Z","probability":0.052},{"timestamp":"2026-08-28T10:00:14.000Z","probability":0.052},{"timestamp":"2026-08-28T11:00:16.000Z","probability":0.052},{"timestamp":"2026-08-28T12:00:23.000Z","probability":0.052},{"timestamp":"2026-08-28T13:00:20.000Z","probability":0.052},{"timestamp":"2026-08-28T14:00:13.000Z","probability":0.052},{"timestamp":"2026-08-28T15:00:17.000Z","probability":0.052},{"timestamp":"2026-08-28T16:00:18.000Z","probability":0.051},{"timestamp":"2026-08-28T17:00:17.000Z","probability":0.053},{"timestamp":"2026-08-28T18:00:22.000Z","probability":0.0795},{"timestamp":"2026-08-28T19:00:18.000Z","probability":0.0815},{"timestamp":"2026-08-28T20:00:17.000Z","probability":0.079},{"timestamp":"2026-08-28T21:00:35.000Z","probability":0.079},{"timestamp":"2026-08-28T22:00:17.000Z","probability":0.08},{"timestamp":"2026-08-28T23:00:18.000Z","probability":0.0785},{"timestamp":"2026-08-29T00:00:25.000Z","probability":0.079},{"timestamp":"2026-08-29T01:00:18.000Z","probability":0.0805},{"timestamp":"2026-08-29T02:00:15.000Z","probability":0.0785},{"timestamp":"2026-08-29T03:00:19.000Z","probability":0.078},{"timestamp":"2026-08-29T04:00:18.000Z","probability":0.078},{"timestamp":"2026-08-29T05:00:19.000Z","probability":0.079},{"timestamp":"2026-08-29T06:00:19.000Z","probability":0.0795},{"timestamp":"2026-08-29T07:00:21.000Z","probability":0.0795},{"timestamp":"2026-08-29T08:00:19.000Z","probability":0.0795},{"timestamp":"2026-08-29T09:00:21.000Z","probability":0.0795},{"timestamp":"2026-08-29T10:00:35.000Z","probability":0.0795},{"timestamp":"2026-08-29T11:00:16.000Z","probability":0.0795},{"timestamp":"2026-08-29T12:00:24.000Z","probability":0.08},{"timestamp":"2026-08-29T13:00:16.000Z","probability":0.0795},{"timestamp":"2026-08-29T14:00:16.000Z","probability":0.079},{"timestamp":"2026-08-29T15:00:20.000Z","probability":0.0795},{"timestamp":"2026-08-29T16:00:16.000Z","probability":0.079},{"timestamp":"2026-08-29T17:00:28.000Z","probability":0.08},{"timestamp":"2026-08-29T18:00:19.000Z","probability":0.072},{"timestamp":"2026-08-29T19:00:20.000Z","probability":0.068},{"timestamp":"2026-08-29T20:00:29.000Z","probability":0.062},{"timestamp":"2026-08-29T21:00:23.000Z","probability":0.0585},{"timestamp":"2026-08-29T22:00:19.000Z","probability":0.0565},{"timestamp":"2026-08-29T23:00:17.000Z","probability":0.0565},{"timestamp":"2026-08-30T00:00:24.000Z","probability":0.0565},{"timestamp":"2026-08-30T01:00:18.000Z","probability":0.0565},{"timestamp":"2026-08-30T02:00:32.000Z","probability":0.0565},{"timestamp":"2026-08-30T03:00:20.000Z","probability":0.0565},{"timestamp":"2026-08-30T04:00:27.000Z","probability":0.0565},{"timestamp":"2026-08-30T06:00:15.000Z","probability":0.0575},{"timestamp":"2026-08-30T07:00:18.000Z","probability":0.056},{"timestamp":"2026-08-30T08:00:17.000Z","probability":0.056},{"timestamp":"2026-08-30T09:00:21.000Z","probability":0.056},{"timestamp":"2026-08-30T10:00:27.000Z","probability":0.056},{"timestamp":"2026-08-30T11:00:12.000Z","probability":0.056},{"timestamp":"2026-08-30T12:00:24.000Z","probability":0.056},{"timestamp":"2026-08-30T13:00:16.000Z","probability":0.056},{"timestamp":"2026-08-30T14:00:18.000Z","probability":0.056},{"timestamp":"2026-08-30T15:00:20.000Z","probability":0.056},{"timestamp":"2026-08-30T16:00:16.000Z","probability":0.056},{"timestamp":"2026-08-30T17:00:16.000Z","probability":0.056},{"timestamp":"2026-08-30T18:00:17.000Z","probability":0.056},{"timestamp":"2026-08-30T19:00:16.000Z","probability":0.056},{"timestamp":"2026-08-30T20:00:17.000Z","probability":0.048},{"timestamp":"2026-08-30T21:00:20.000Z","probability":0.0475},{"timestamp":"2026-08-30T22:00:17.000Z","probability":0.0475},{"timestamp":"2026-08-30T23:00:17.000Z","probability":0.047},{"timestamp":"2026-08-31T00:00:23.000Z","probability":0.047},{"timestamp":"2026-08-31T01:00:17.000Z","probability":0.047},{"timestamp":"2026-08-31T02:00:11.000Z","probability":0.047},{"timestamp":"2026-08-31T03:00:17.000Z","probability":0.047},{"timestamp":"2026-08-31T04:00:14.000Z","probability":0.047},{"timestamp":"2026-08-31T05:00:24.000Z","probability":0.047},{"timestamp":"2026-08-31T06:00:18.000Z","probability":0.047},{"timestamp":"2026-08-31T07:00:16.000Z","probability":0.047},{"timestamp":"2026-08-31T08:00:14.000Z","probability":0.047},{"timestamp":"2026-08-31T09:00:18.000Z","probability":0.047},{"timestamp":"2026-08-31T10:00:28.000Z","probability":0.047},{"timestamp":"2026-08-31T11:00:15.000Z","probability":0.047},{"timestamp":"2026-08-31T12:00:26.000Z","probability":0.047},{"timestamp":"2026-08-31T13:00:14.000Z","probability":0.0445},{"timestamp":"2026-08-31T14:00:19.000Z","probability":0.0445},{"timestamp":"2026-08-31T15:00:25.000Z","probability":0.0445},{"timestamp":"2026-08-31T16:00:16.000Z","probability":0.0445},{"timestamp":"2026-08-31T17:00:17.000Z","probability":0.0445},{"timestamp":"2026-08-31T18:00:19.000Z","probability":0.0445},{"timestamp":"2026-08-31T19:00:15.000Z","probability":0.0445},{"timestamp":"2026-08-31T20:00:18.000Z","probability":0.0445},{"timestamp":"2026-08-31T21:00:17.000Z","probability":0.0445},{"timestamp":"2026-08-31T22:00:16.000Z","probability":0.0445},{"timestamp":"2026-08-31T23:00:15.000Z","probability":0.0445},{"timestamp":"2026-09-01T00:00:35.000Z","probability":0.0445},{"timestamp":"2026-09-01T01:00:15.000Z","probability":0.0445},{"timestamp":"2026-09-01T02:00:21.000Z","probability":0.0445},{"timestamp":"2026-09-01T03:00:18.000Z","probability":0.0445},{"timestamp":"2026-09-01T04:00:20.000Z","probability":0.0445},{"timestamp":"2026-09-01T05:00:16.000Z","probability":0.0445},{"timestamp":"2026-09-01T06:00:20.000Z","probability":0.0445},{"timestamp":"2026-09-01T07:00:16.000Z","probability":0.0445},{"timestamp":"2026-09-01T08:00:15.000Z","probability":0.0445},{"timestamp":"2026-09-01T09:00:21.000Z","probability":0.0445},{"timestamp":"2026-09-01T10:00:20.000Z","probability":0.0445},{"timestamp":"2026-09-01T11:00:16.000Z","probability":0.0445},{"timestamp":"2026-09-01T12:00:26.000Z","probability":0.0445},{"timestamp":"2026-09-01T13:00:15.000Z","probability":0.0445},{"timestamp":"2026-09-01T14:00:29.000Z","probability":0.0455},{"timestamp":"2026-09-01T15:00:19.000Z","probability":0.0455},{"timestamp":"2026-09-01T16:00:16.000Z","probability":0.0455},{"timestamp":"2026-09-01T17:00:34.000Z","probability":0.0455},{"timestamp":"2026-09-01T18:00:20.000Z","probability":0.0455},{"timestamp":"2026-09-01T19:00:21.000Z","probability":0.0455},{"timestamp":"2026-09-01T20:00:16.000Z","probability":0.0455},{"timestamp":"2026-09-01T21:00:22.000Z","probability":0.0455},{"timestamp":"2026-09-01T22:00:18.000Z","probability":0.0455},{"timestamp":"2026-09-02T00:00:23.000Z","probability":0.0455},{"timestamp":"2026-09-02T01:00:15.000Z","probability":0.0455},{"timestamp":"2026-09-02T02:00:18.000Z","probability":0.0455},{"timestamp":"2026-09-02T03:00:18.000Z","probability":0.0455},{"timestamp":"2026-09-02T04:00:29.000Z","probability":0.0455},{"timestamp":"2026-09-02T05:00:18.000Z","probability":0.045},{"timestamp":"2026-09-02T06:00:17.000Z","probability":0.0455},{"timestamp":"2026-09-02T07:00:15.000Z","probability":0.0455},{"timestamp":"2026-09-02T08:00:12.000Z","probability":0.0455},{"timestamp":"2026-09-02T09:00:23.000Z","probability":0.0455},{"timestamp":"2026-09-02T10:00:25.000Z","probability":0.0455},{"timestamp":"2026-09-02T11:00:32.000Z","probability":0.0455},{"timestamp":"2026-09-02T12:00:42.000Z","probability":0.0455},{"timestamp":"2026-09-02T13:00:18.000Z","probability":0.0455},{"timestamp":"2026-09-02T13:55:14.000Z","probability":0.0455}]},{"marketId":"2166691","label":"Șerban Matei","points":[{"timestamp":"2026-08-26T14:00:18.000Z","probability":0.005},{"timestamp":"2026-08-26T15:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-26T16:00:25.000Z","probability":0.005},{"timestamp":"2026-08-26T17:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-26T18:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-26T19:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-26T20:00:19.000Z","probability":0.005},{"timestamp":"2026-08-26T21:00:21.000Z","probability":0.005},{"timestamp":"2026-08-26T22:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-26T23:00:22.000Z","probability":0.005},{"timestamp":"2026-08-27T00:00:27.000Z","probability":0.005},{"timestamp":"2026-08-27T01:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-27T02:00:30.000Z","probability":0.0045},{"timestamp":"2026-08-27T03:00:20.000Z","probability":0.005},{"timestamp":"2026-08-27T04:00:19.000Z","probability":0.005},{"timestamp":"2026-08-27T05:00:17.000Z","probability":0.0045},{"timestamp":"2026-08-27T06:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-27T07:00:39.000Z","probability":0.0045},{"timestamp":"2026-08-27T08:00:18.000Z","probability":0.005},{"timestamp":"2026-08-27T09:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-27T10:00:15.000Z","probability":0.0045},{"timestamp":"2026-08-27T11:00:20.000Z","probability":0.005},{"timestamp":"2026-08-27T12:00:41.000Z","probability":0.0045},{"timestamp":"2026-08-27T13:00:17.000Z","probability":0.005},{"timestamp":"2026-08-27T14:00:18.000Z","probability":0.0055},{"timestamp":"2026-08-27T15:00:20.000Z","probability":0.005},{"timestamp":"2026-08-27T16:00:35.000Z","probability":0.005},{"timestamp":"2026-08-27T17:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-27T18:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-27T19:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-27T20:00:18.000Z","probability":0.005},{"timestamp":"2026-08-27T21:00:19.000Z","probability":0.005},{"timestamp":"2026-08-27T22:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-27T23:00:32.000Z","probability":0.0045},{"timestamp":"2026-08-28T00:00:28.000Z","probability":0.005},{"timestamp":"2026-08-28T01:00:31.000Z","probability":0.005},{"timestamp":"2026-08-28T02:00:18.000Z","probability":0.005},{"timestamp":"2026-08-28T03:00:16.000Z","probability":0.005},{"timestamp":"2026-08-28T04:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-28T05:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T06:00:36.000Z","probability":0.005},{"timestamp":"2026-08-28T07:00:23.000Z","probability":0.0045},{"timestamp":"2026-08-28T08:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T09:00:38.000Z","probability":0.005},{"timestamp":"2026-08-28T10:00:15.000Z","probability":0.0045},{"timestamp":"2026-08-28T11:00:17.000Z","probability":0.005},{"timestamp":"2026-08-28T12:00:27.000Z","probability":0.0045},{"timestamp":"2026-08-28T13:00:22.000Z","probability":0.0045},{"timestamp":"2026-08-28T14:00:14.000Z","probability":0.005},{"timestamp":"2026-08-28T15:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-28T16:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-28T17:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T18:00:25.000Z","probability":0.005},{"timestamp":"2026-08-28T19:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-28T20:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-28T21:00:37.000Z","probability":0.0045},{"timestamp":"2026-08-28T22:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-28T23:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-29T00:00:28.000Z","probability":0.0045},{"timestamp":"2026-08-29T01:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-29T02:00:16.000Z","probability":0.0045},{"timestamp":"2026-08-29T03:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-29T04:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-29T05:00:20.000Z","probability":0.005},{"timestamp":"2026-08-29T06:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-29T07:00:23.000Z","probability":0.005},{"timestamp":"2026-08-29T08:00:20.000Z","probability":0.0045},{"timestamp":"2026-08-29T09:00:23.000Z","probability":0.0045},{"timestamp":"2026-08-29T10:00:36.000Z","probability":0.0045},{"timestamp":"2026-08-29T11:00:17.000Z","probability":0.005},{"timestamp":"2026-08-29T12:00:27.000Z","probability":0.005},{"timestamp":"2026-08-29T13:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-29T14:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-29T15:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-29T16:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-29T17:00:32.000Z","probability":0.0055},{"timestamp":"2026-08-29T18:00:21.000Z","probability":0.005},{"timestamp":"2026-08-29T19:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-29T20:00:31.000Z","probability":0.005},{"timestamp":"2026-08-29T21:00:25.000Z","probability":0.005},{"timestamp":"2026-08-29T22:00:20.000Z","probability":0.005},{"timestamp":"2026-08-29T23:00:18.000Z","probability":0.005},{"timestamp":"2026-08-30T00:00:27.000Z","probability":0.005},{"timestamp":"2026-08-30T01:00:19.000Z","probability":0.0055},{"timestamp":"2026-08-30T02:00:33.000Z","probability":0.005},{"timestamp":"2026-08-30T03:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-30T04:00:28.000Z","probability":0.005},{"timestamp":"2026-08-30T06:00:16.000Z","probability":0.005},{"timestamp":"2026-08-30T07:00:21.000Z","probability":0.0055},{"timestamp":"2026-08-30T08:00:18.000Z","probability":0.005},{"timestamp":"2026-08-30T09:00:23.000Z","probability":0.0055},{"timestamp":"2026-08-30T10:00:31.000Z","probability":0.005},{"timestamp":"2026-08-30T11:00:14.000Z","probability":0.0055},{"timestamp":"2026-08-30T12:00:27.000Z","probability":0.005},{"timestamp":"2026-08-30T13:00:17.000Z","probability":0.0055},{"timestamp":"2026-08-30T14:00:19.000Z","probability":0.005},{"timestamp":"2026-08-30T15:00:22.000Z","probability":0.0055},{"timestamp":"2026-08-30T16:00:18.000Z","probability":0.005},{"timestamp":"2026-08-30T17:00:17.000Z","probability":0.0045},{"timestamp":"2026-08-30T18:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-30T19:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-30T20:00:18.000Z","probability":0.0045},{"timestamp":"2026-08-30T21:00:21.000Z","probability":0.0045},{"timestamp":"2026-08-30T22:00:19.000Z","probability":0.0045},{"timestamp":"2026-08-30T23:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T00:00:24.000Z","probability":0.0045},{"timestamp":"2026-08-31T01:00:17.000Z","probability":0.0045},{"timestamp":"2026-08-31T02:00:12.000Z","probability":0.0045},{"timestamp":"2026-08-31T03:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T04:00:15.000Z","probability":0.005},{"timestamp":"2026-08-31T05:00:28.000Z","probability":0.005},{"timestamp":"2026-08-31T06:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T07:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T08:00:15.000Z","probability":0.005},{"timestamp":"2026-08-31T09:00:20.000Z","probability":0.005},{"timestamp":"2026-08-31T10:00:33.000Z","probability":0.005},{"timestamp":"2026-08-31T11:00:16.000Z","probability":0.005},{"timestamp":"2026-08-31T12:00:28.000Z","probability":0.005},{"timestamp":"2026-08-31T13:00:15.000Z","probability":0.005},{"timestamp":"2026-08-31T14:00:20.000Z","probability":0.005},{"timestamp":"2026-08-31T15:00:30.000Z","probability":0.005},{"timestamp":"2026-08-31T16:00:17.000Z","probability":0.005},{"timestamp":"2026-08-31T17:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T18:00:21.000Z","probability":0.005},{"timestamp":"2026-08-31T19:00:16.000Z","probability":0.005},{"timestamp":"2026-08-31T20:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T21:00:19.000Z","probability":0.005},{"timestamp":"2026-08-31T22:00:18.000Z","probability":0.005},{"timestamp":"2026-08-31T23:00:17.000Z","probability":0.005},{"timestamp":"2026-09-01T00:00:38.000Z","probability":0.005},{"timestamp":"2026-09-01T01:00:16.000Z","probability":0.005},{"timestamp":"2026-09-01T02:00:24.000Z","probability":0.005},{"timestamp":"2026-09-01T03:00:20.000Z","probability":0.005},{"timestamp":"2026-09-01T04:00:21.000Z","probability":0.005},{"timestamp":"2026-09-01T05:00:18.000Z","probability":0.005},{"timestamp":"2026-09-01T06:00:22.000Z","probability":0.005},{"timestamp":"2026-09-01T07:00:17.000Z","probability":0.005},{"timestamp":"2026-09-01T08:00:16.000Z","probability":0.0055},{"timestamp":"2026-09-01T09:00:23.000Z","probability":0.0055},{"timestamp":"2026-09-01T10:00:21.000Z","probability":0.005},{"timestamp":"2026-09-01T11:00:17.000Z","probability":0.0055},{"timestamp":"2026-09-01T12:00:28.000Z","probability":0.005},{"timestamp":"2026-09-01T13:00:16.000Z","probability":0.005},{"timestamp":"2026-09-01T14:00:30.000Z","probability":0.005},{"timestamp":"2026-09-01T15:00:21.000Z","probability":0.005},{"timestamp":"2026-09-01T16:00:18.000Z","probability":0.004},{"timestamp":"2026-09-01T17:00:35.000Z","probability":0.0045},{"timestamp":"2026-09-01T18:00:22.000Z","probability":0.0045},{"timestamp":"2026-09-01T19:00:23.000Z","probability":0.0045},{"timestamp":"2026-09-01T20:00:17.000Z","probability":0.0045},{"timestamp":"2026-09-01T21:00:25.000Z","probability":0.0045},{"timestamp":"2026-09-01T22:00:19.000Z","probability":0.004},{"timestamp":"2026-09-02T00:00:25.000Z","probability":0.0045},{"timestamp":"2026-09-02T01:00:16.000Z","probability":0.0045},{"timestamp":"2026-09-02T02:00:19.000Z","probability":0.005},{"timestamp":"2026-09-02T03:00:20.000Z","probability":0.005},{"timestamp":"2026-09-02T04:00:30.000Z","probability":0.005},{"timestamp":"2026-09-02T05:00:19.000Z","probability":0.005},{"timestamp":"2026-09-02T06:00:18.000Z","probability":0.005},{"timestamp":"2026-09-02T07:00:16.000Z","probability":0.005},{"timestamp":"2026-09-02T08:00:13.000Z","probability":0.005},{"timestamp":"2026-09-02T09:00:25.000Z","probability":0.0055},{"timestamp":"2026-09-02T10:00:30.000Z","probability":0.0055},{"timestamp":"2026-09-02T11:00:33.000Z","probability":0.0055},{"timestamp":"2026-09-02T12:00:45.000Z","probability":0.0055},{"timestamp":"2026-09-02T13:00:19.000Z","probability":0.0055},{"timestamp":"2026-09-02T13:55:15.000Z","probability":0.0055}]}]}}