[{"Rank": 0, "Code": 1, "Probability": 0.7679947438532222}, {"Rank": 1, "Code": 2, "Probability": 0.7611189580441429}, {"Rank": 2, "Code": 10, "Probability": 0.7562345037967003}, {"Rank": 3, "Code": 18, "Probability": 0.7533243179947717}, {"Rank": 4, "Code": 23, "Probability": 0.7430962557563348}, {"Rank": 5, "Code": 6, "Probability": 0.7384870519185781}, {"Rank": 6, "Code": 24, "Probability": 0.7349009687053808}, {"Rank": 7, "Code": 5, "Probability": 0.7329525906887407}, {"Rank": 8, "Code": 21, "Probability": 0.7317362929717065}, {"Rank": 9, "Code": 22, "Probability": 0.7082918427444769}, {"Rank": 10, "Code": 20, "Probability": 0.7032352448148371}, {"Rank": 11, "Code": 9, "Probability": 0.7011547895363333}, {"Rank": 12, "Code": 4, "Probability": 0.6970450487674003}, {"Rank": 13, "Code": 14, "Probability": 0.6965847298350254}, {"Rank": 14, "Code": 16, "Probability": 0.6845308832655361}, {"Rank": 15, "Code": 15, "Probability": 0.6736465288477433}, {"Rank": 16, "Code": 11, "Probability": 0.6602826258666986}, {"Rank": 17, "Code": 13, "Probability": 0.6502451433600316}, {"Rank": 18, "Code": 3, "Probability": 0.6391924096839559}, {"Rank": 19, "Code": 8, "Probability": 0.6245882870735744}, {"Rank": 20, "Code": 19, "Probability": 0.5872589830946107}, {"Rank": 21, "Code": 7, "Probability": 0.4806939967455014}, {"Rank": 22, "Code": 17, "Probability": 0.42568285959760443}, {"Rank": 23, "Code": 0, "Probability": 0.36607637504950874}, {"Rank": 24, "Code": 12, "Probability": 0.23200525614677792}]