[{"Rank": 0, "Code": 18, "Probability": 0.8365711893384045}, {"Rank": 1, "Code": 7, "Probability": 0.8194719701251005}, {"Rank": 2, "Code": 1, "Probability": 0.8032426487855568}, {"Rank": 3, "Code": 0, "Probability": 0.7972633569041185}, {"Rank": 4, "Code": 14, "Probability": 0.7884392862542559}, {"Rank": 5, "Code": 16, "Probability": 0.776472681556408}, {"Rank": 6, "Code": 4, "Probability": 0.7617277017522694}, {"Rank": 7, "Code": 15, "Probability": 0.7534657491580288}, {"Rank": 8, "Code": 24, "Probability": 0.7418451413150621}, {"Rank": 9, "Code": 6, "Probability": 0.7310250125022657}, {"Rank": 10, "Code": 11, "Probability": 0.728345636400122}, {"Rank": 11, "Code": 12, "Probability": 0.7244471517738559}, {"Rank": 12, "Code": 9, "Probability": 0.7174003514524356}, {"Rank": 13, "Code": 22, "Probability": 0.709610412261674}, {"Rank": 14, "Code": 20, "Probability": 0.7048913185087569}, {"Rank": 15, "Code": 3, "Probability": 0.6417369828082157}, {"Rank": 16, "Code": 23, "Probability": 0.6393739229243083}, {"Rank": 17, "Code": 13, "Probability": 0.6303241554790358}, {"Rank": 18, "Code": 10, "Probability": 0.5923140332279737}, {"Rank": 19, "Code": 2, "Probability": 0.5809896921937632}, {"Rank": 20, "Code": 21, "Probability": 0.5705266455387636}, {"Rank": 21, "Code": 17, "Probability": 0.4954401944673633}, {"Rank": 22, "Code": 19, "Probability": 0.48800787180413574}, {"Rank": 23, "Code": 8, "Probability": 0.47638451368794044}, {"Rank": 24, "Code": 5, "Probability": 0.16342881066159543}]