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📊 Prediction Accuracy
70.0%
Within 2 Positions
1.5
Avg Position Diff
10
Total Participants
🏁 Actual Results
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1Northwestern University0.68+3.31vs Predicted
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2University of Wisconsin1.30+1.06vs Predicted
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30.68+1.18vs Predicted
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4University of Saint Thomas-0.03+1.66vs Predicted
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5University of Notre Dame1.23-1.91vs Predicted
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6Purdue University-0.49-0.53vs Predicted
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7University of Minnesota-0.55-0.16vs Predicted
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8Marquette University-1.43+0.40vs Predicted
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9University of Chicago-0.57-2.15vs Predicted
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10Washington University-0.80-2.86vs Predicted
🎯 Predicted Standings
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4.31Northwestern University0.6812.2%1st Place
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3.06University of Wisconsin1.3024.2%1st Place
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4.180.6813.2%1st Place
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5.66University of Saint Thomas-0.036.8%1st Place
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3.09University of Notre Dame1.2324.9%1st Place
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5.47Purdue University-0.496.9%1st Place
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6.84University of Minnesota-0.553.8%1st Place
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8.4Marquette University-1.431.2%1st Place
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6.85University of Chicago-0.573.3%1st Place
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7.14Washington University-0.803.4%1st Place
Expected Outcome Heatmap (per Skipper)
Skipper | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 |
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Nicholas Chesemore | 12.2% | 13.6% | 14.6% | 15.0% | 13.6% | 11.5% | 9.7% | 5.9% | 3.1% | 0.8% |
Quinn Kaiser | 24.2% | 22.0% | 17.8% | 14.5% | 10.3% | 6.2% | 3.2% | 1.2% | 0.4% | 0.1% |
Jack Homa | 13.2% | 14.4% | 14.1% | 15.2% | 14.5% | 11.4% | 8.5% | 5.7% | 2.5% | 0.4% |
Rakesh Dhiman | 6.8% | 7.8% | 7.8% | 11.0% | 12.5% | 13.2% | 13.2% | 11.8% | 11.1% | 4.8% |
Payden Pittman | 24.9% | 21.1% | 17.9% | 13.0% | 10.0% | 7.3% | 3.5% | 1.7% | 0.5% | 0.0% |
Nok In Chan | 6.9% | 7.8% | 9.7% | 11.8% | 12.0% | 12.7% | 14.9% | 12.8% | 8.2% | 3.0% |
Isaac Sparber | 3.8% | 3.4% | 5.7% | 6.0% | 8.5% | 10.7% | 13.6% | 17.4% | 18.3% | 12.7% |
John Riordan | 1.2% | 1.8% | 2.4% | 2.4% | 4.3% | 5.4% | 7.1% | 10.5% | 17.5% | 47.3% |
James Klancnik | 3.3% | 4.5% | 5.6% | 5.8% | 8.2% | 10.8% | 13.4% | 16.8% | 18.2% | 13.5% |
Jacob Hsia | 3.4% | 3.5% | 4.4% | 5.2% | 6.2% | 10.8% | 12.8% | 16.1% | 20.1% | 17.4% |
Heatmap showing P(finish = rank) for each skipper. Darker cells = higher probability.