20% 勝率,不是五場內必勝一場A 20% win probability does not promise one win in five races20% 胜率,不是五场内必胜一场
20% 勝率表示:在大量條件相近、定義一致的預測中,長期約有五分之一會勝出。它同時表示單次落敗的機會約為 80%,所以一場賽果不能證明概率正確或錯誤。真正要檢查的是同類預測累積後,實際勝率是否接近預期概率。A 20% win probability means that, across a large set of comparable and consistently defined forecasts, about one in five should win over time. It also means that any one runner has about an 80% chance of losing. One result therefore cannot prove the probability right or wrong; the test is whether many comparable forecasts win at roughly the predicted rate.20% 胜率表示:在大量条件相近、定义一致的预测中,长期约有五分之一会胜出。它同时表示单次落败的机会约为 80%,所以一场赛果不能证明概率正确或错误。真正要检查的是同类预测累积后,实际胜率是否接近所报概率。
In a 12-runner race on 2 November 2025, the normalized market probabilities totalled 100%. Runner 11 won with a probability of 19.99%; runner 4, the highest-probability runner at 23.42%, did not. That does not make 19.99% more accurate than 23.42%. It shows that one of several possible outcomes was realised on the day.
A 20% probability must not be read as a guaranteed win within five races. If the five forecasts involve different fields, conditions and data cut-offs, they may not even belong to one directly comparable group.
Single-race probability example
Runner no.
Win odds
Normalized market probability
Result
4
3.5
23.42%
Did not win
11
4.1
19.99%
Winner
1
4.4
18.63%
Did not win
Three runners are shown for illustration; the full field contained 12.
The meaning of 20% appears only over time
If a method repeatedly assigns probabilities near 20%, and roughly 20% of those runners win across a sufficiently large comparable sample, that band is broadly calibrated. One winner does not turn 20% into 100%, and one loser does not turn it into zero.
Comparable means that the prediction target and information boundary stay consistent. Win probabilities cannot be mixed with place probabilities, and a pre-race forecast cannot be mixed with an estimate that already uses post-race sectionals. A complete sample matters more than a handful of memorable races.
Across 21,123 runners, the direction is useful but imperfect
The historical market dataset contains 21,123 runners across 1,712 races. Each runner's win odds were converted to market probability and normalized so the field totalled 100%. Actual win rates generally rose with the probability bands, but mean market probability and observed win rate did not match perfectly. This checks historical market probabilities; it is not a report of Sigma model performance.
The 15–20% band averaged 17.22% market probability and won 18.69% of the time, a 1.47-point gap. The 30%+ band was 40.23% versus 42.71%, a 2.48-point gap. Sampling variation, band construction and odds timing may all affect the differences, so they should not be presented as fixed mispricing.
Historical market probability and actual win rate
Probability band
Runner records
Mean market probability
Actual win rate
0–5%
10,037
2.23%
2.00%
5–10%
5,337
7.22%
6.76%
10–15%
2,526
12.28%
12.75%
15–20%
1,316
17.22%
18.69%
20–30%
1,249
24.09%
24.34%
30%+
658
40.23%
42.71%
Market probabilities are normalized within each race; these gaps are not betting returns.
Higher market probability usually meant a higher win rate—not a perfect match
Historical market data
Six normalized probability bands across 21,123 runners and 1,712 races. Compare the market estimate with the realised win frequency in each band.
Mean market probability
Actual win rate
0–5%Mean market probability2.23%
2.23%
n = 10,037 runner records
0–5%Actual win rate2.00%
2.00%
-0.23 pp
5–10%Mean market probability7.22%
7.22%
n = 5,337 runner records
5–10%Actual win rate6.76%
6.76%
-0.45 pp
10–15%Mean market probability12.28%
12.28%
n = 2,526 runner records
10–15%Actual win rate12.75%
12.75%
+0.47 pp
15–20%Mean market probability17.22%
17.22%
n = 1,316 runner records
15–20%Actual win rate18.69%
18.69%
+1.47 pp
20–30%Mean market probability24.09%
24.09%
n = 1,249 runner records
20–30%Actual win rate24.34%
24.34%
+0.24 pp
30%+Mean market probability40.23%
40.23%
n = 658 runner records
30%+Actual win rate42.71%
42.71%
+2.48 pp
View the six-band data table
Higher market probability usually meant a higher win rate—not a perfect match
Probability band
Runner records
Mean market probability
Actual win rate
Actual minus market
0–5%
10,037
2.23%
2.00%
-0.23 pp
5–10%
5,337
7.22%
6.76%
-0.45 pp
10–15%
2,526
12.28%
12.75%
+0.47 pp
15–20%
1,316
17.22%
18.69%
+1.47 pp
20–30%
1,249
24.09%
24.34%
+0.24 pp
30%+
658
40.23%
42.71%
+2.48 pp
Align the target, timestamp and full field
A win probability answers whether the runner wins. A place probability describes a different event because several runners can place. Normalized win probabilities should total about 100% across the field. In a race where the first three finishers qualify for place dividends, the field's place probabilities should total about 300%. A model ranking is not necessarily a probability either.
Pre-race information changes with withdrawals, going, weights and market updates. Before comparing two probabilities, check the race, prediction target, data cut-off and model version. An early model estimate and a later market price can use different information; their gap is not automatically an extra signal.
Three checks before reading any win rate
First, identify the event: win, place or something else. Second, identify the number: normalized probability, unnormalized score or a market probability derived from odds. Third, record the data cut-off. Forecasts become comparable only when their definitions and timing match.
Probability is useful because it makes uncertainty recordable and testable, not because it makes one race feel certain. Preserving every forecast before the result is known provides stronger evidence than publishing only the successful examples afterwards.