Race Equivalency Calculator
Predict your finishing time at any race distance based on a recent result. Enter one race result and instantly see your equivalent 5K, 10K, half marathon, and marathon times using the proven Riegel formula.
Your Recent Race Result
Enter a result you’ve actually run to predict other distances
Your official or recorded finishing time for the distance above
All standard distances are shown below regardless — this highlights one specifically
Predicted Race Times
Based on the Riegel exponential fatigue formula
Enter a recent race distance and time, then click Predict My Race Times to see your equivalent times at every standard distance.
Standard Race Distances
Common race distances used in road running and their exact lengths in kilometres and miles.
| Race | Distance (km) | Distance (miles) | Typical Finish Time (recreational) |
|---|---|---|---|
| 1 Mile | 1.609 km | 1.000 mi | 6–10 min |
| 5K | 5.000 km | 3.107 mi | 22–35 min |
| 10K | 10.000 km | 6.214 mi | 45–70 min |
| 15K | 15.000 km | 9.321 mi | 70–105 min |
| 10 Miles | 16.093 km | 10.000 mi | 75–115 min |
| Half Marathon | 21.098 km | 13.109 mi | 1:40–2:30 |
| 30K | 30.000 km | 18.641 mi | 2:20–3:40 |
| Marathon | 42.195 km | 26.219 mi | 3:30–5:30 |
| 50K Ultra | 50.000 km | 31.069 mi | 4:30–7:30 |
Race Equivalency FAQ
Everything you need to know about predicting your race times across distances using proven running formulas.
A race equivalency calculator predicts what time you could run at one distance based on a recent performance at a different distance. For example, if you ran a 25-minute 5K, the calculator can estimate your equivalent 10K, half marathon, or marathon time. It is widely used by runners to set realistic goals and by coaches to assess relative fitness and training progress across distances without requiring a dedicated race at every distance.
The Riegel formula, developed by exercise physiologist Pete Riegel in 1977, predicts race time using the equation T2 = T1 × (D2/D1)^1.06, where T1 and D1 are your known time and distance, and T2 and D2 are the predicted time and target distance. The exponent of 1.06 accounts for the natural fatigue factor that occurs as race distance increases — you cannot simply maintain the same pace over double the distance, so the formula scales the predicted time up slightly more than linearly.
The Riegel formula is most accurate when predicting between distances that are relatively close together, such as 5K to 10K or 10K to half marathon. It becomes less reliable when predicting marathon times from short distances like a 5K, because marathon performance depends heavily on endurance-specific training, fuelling strategy, and pacing discipline that a 5K race simply doesn’t test. Use predictions from longer reference races for more reliable marathon estimates.
Marathon predictions from shorter distances can sometimes feel optimistic because the formula assumes consistent fatigue scaling, but the marathon involves additional factors like glycogen depletion (the famous “wall” around 20 miles / 32km), fuelling strategy, and pacing discipline that don’t appear in shorter races. Many runners find their actual marathon time ends up 5–15 minutes slower than the Riegel prediction unless they have completed marathon-specific endurance training including long runs and back-to-back training days.
Yes, but treat the Riegel prediction as an optimistic upper-bound rather than a guaranteed time. It works best as a fitness baseline derived from a recent shorter race. Combine the prediction with your actual long-run pace, weekly training mileage, and marathon-specific workouts (tempo runs and long runs at goal marathon pace) to set a more realistic and genuinely achievable race-day target.
Besides the Riegel formula, popular alternatives include the VDOT method developed by exercise physiologist Jack Daniels, which uses VO2 max-based lookup tables to predict performance across distances and also generates training paces, and the Cameron formula, which uses a more complex polynomial adjustment for fatigue. Race equivalency calculators like this one typically use Riegel because of its simplicity, transparency, and reasonably good accuracy across most common road race distances.
No. The Riegel formula is a pure mathematical relationship based only on distance and time — it assumes both races are run under comparable, flat, favourable conditions. It does not account for course elevation gain, weather conditions, altitude, wind, or technical terrain. If your goal race has significantly more elevation gain, hotter conditions, or rougher terrain compared to your reference race, you should add a time buffer to the predicted result.
