100m wind calculator

Enter a 100m time, the wind reading and the altitude to get the time you would have run with no wind at sea level. The 200m and 100m/110m hurdles use a data-driven wind model.
0 wind, sea-level equivalent
–
Enter a time and a wind reading (tailwind +, headwind −)

How the 100m wind conversion works

The 100m uses the correction published by physicist J. R. Mureika (Eq. 13 of his paper). It models how much of a sprinter's effort goes into overcoming air drag, and how wind and thinner air at altitude change that drag:

t₀ = t × [1.027 − 0.027 × e^(−0.000125 × H) × (1 − w × t / 100)²]

t is the official time, w the wind in m/s (tailwind positive) and H the altitude in metres. The paper says it applies below about 2,300 m. We checked our implementation against the corrected times in the paper's four tables: 37 of 43 match to the hundredth, five differ by 0.01 s, and one entry (a 10.78 at 1,380 m) looks like a misprint. With no wind, a 10.00 run at 1,000 m gains 0.03 s from altitude alone.

The 200m and sprint hurdles use the formulas from Moinat, Fabius and Emanuel (2018), fitted to 150,169 real results from sea-level meets. Those formulas reproduce the paper's headline figures: a +2.0 m/s tailwind is worth 0.140 s in the 200m and 0.146 s in the hurdles.

200m: t₀ = t + 0.090w − 0.010w²
100m/110m hurdles: t₀ = t + 0.093w − 0.010w²
100m: t₀ = t − 0.0449w + 0.009459·t·w − 0.0042w²

For the 100m the calculator also shows the Moinat result, which ignores altitude and gives slower athletes a bigger wind effect (the paper puts it 69% larger for a 13-second runner than for a 10-second one).

Worked examples

Maurice Greene's 9.79 world record (+0.1 m/s, Athens, about 110 m altitude) corrects to 9.80. Obadele Thompson's wind-aided 9.69 (+5.7 m/s, El Paso, about 1,300 m) corrects to 9.91. Both match the values in Mureika's tables.

At sea level, Mureika's model makes a +2.0 m/s tailwind worth 0.10 s to a 10.00 run. The table shows what a 10.00 and an 11.00 would be with no wind, by wind reading:

Wind (m/s)10.00 run11.00 run11.00 run (Moinat)
-2.09.8810.8510.86
-1.09.9410.9310.94
+1.010.0511.0611.05
+2.010.1011.1211.10
+3.010.1411.1611.14

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Sources

  1. J. R. Mureika, “Back-of-the-envelope” wind and altitude correction for 100 metre sprint times, arXiv:physics/0006057 (2000), Eq. 13
  2. J. R. Mureika, The legality of wind and altitude assisted performances in the sprints, arXiv:physics/0102039 (2001)
  3. M. Moinat, O. Fabius & K. S. Emanuel, Data-driven quantification of the effect of wind on athletics performance, European Journal of Sport Science 18(9):1185–1190 (2018)
  4. Canadian Running, “Effect of wind on track performance: new formulas suggested” (reports the Moinat et al. correction formulas)
  5. World Athletics, Book C – Competition Rules & Technical Rules (TR 17 wind measurement, TR 19 timing, TR 39 / 53 combined events)