[{"Rank": 0, "Code": 1, "Probability": 0.7319912830360842}, {"Rank": 1, "Code": 24, "Probability": 0.7237412454676788}, {"Rank": 2, "Code": 6, "Probability": 0.690933062696474}, {"Rank": 3, "Code": 2, "Probability": 0.6707643380763944}, {"Rank": 4, "Code": 20, "Probability": 0.6705458953198785}, {"Rank": 5, "Code": 10, "Probability": 0.6620299309870776}, {"Rank": 6, "Code": 4, "Probability": 0.6571856666509835}, {"Rank": 7, "Code": 14, "Probability": 0.6559818978791346}, {"Rank": 8, "Code": 11, "Probability": 0.6557062507594769}, {"Rank": 9, "Code": 22, "Probability": 0.6482066229172825}, {"Rank": 10, "Code": 18, "Probability": 0.6385373249308246}, {"Rank": 11, "Code": 16, "Probability": 0.6331842888028629}, {"Rank": 12, "Code": 23, "Probability": 0.5999012812402619}, {"Rank": 13, "Code": 15, "Probability": 0.5904667512621038}, {"Rank": 14, "Code": 9, "Probability": 0.5897505357686892}, {"Rank": 15, "Code": 13, "Probability": 0.5838569826471143}, {"Rank": 16, "Code": 21, "Probability": 0.5303252562162508}, {"Rank": 17, "Code": 3, "Probability": 0.509593979838897}, {"Rank": 18, "Code": 19, "Probability": 0.47752849255029617}, {"Rank": 19, "Code": 8, "Probability": 0.4731278442416299}, {"Rank": 20, "Code": 5, "Probability": 0.45595399287330174}, {"Rank": 21, "Code": 7, "Probability": 0.45395082248997}, {"Rank": 22, "Code": 0, "Probability": 0.39229744755645835}, {"Rank": 23, "Code": 17, "Probability": 0.3546069013980633}, {"Rank": 24, "Code": 12, "Probability": 0.2680087169639157}]