Altitude Pace Conversion Calculator — Any Two Elevations

Convert your pace from one altitude to another

Enter a pace at one elevation and get its equivalent at another: Flagstaff 2,106 m to sea level, Kunming 1,892 m to your race city. 5K to marathon.

:
Elevation
m

Where you run this pace now

m

Where you want the equivalent

Advanced: where you have been until now

How to convert a pace between two elevations

  1. Enter the pace you run now, and say what it is

    Type minutes and seconds per kilometre or per mile, then pick the effort: easy or long run, tempo, 5K, 10K, half marathon or marathon. The effort changes the answer, so it is worth getting right.

  2. Set the two places

    Search the From and To boxes for an altitude training base, a marathon city or a point-to-point race start line, or type an elevation straight in, in metres or feet. The swap button reverses the direction.

  3. Say how long you will have been there

    Choose just arrived, 1 to 2 weeks, 3 or more weeks, or that you live there. The advanced panel holds the same setting for the starting side, which defaults to living there.

  4. Read the pace, then the range

    You get the equivalent pace, the seconds-per-kilometre change, a likely range, the same pace read as six different efforts, a ladder of elevations with a chart, an acclimatisation timeline once the higher side is above 800 m, and a panel showing every step of the calculation.

What this converts

A runner living in Flagstaff at 2,106 m whose marathon pace is 5:30/km would run about 5:13/km at sea level for the same effort: 17 seconds per kilometre faster, or 5.3%, with a likely range of 5:08 to 5:18.

The trip is not symmetric: sea level to Flagstaff on arrival day costs a marathon effort 11.2%, while the return as a resident gives back 5.3%, because a resident has already absorbed half of what a visitor is about to feel.

Getting the direction and the settings right

Enter the pace you actually run today, at the place you actually run it: if you train in Boulder and race in Chicago, Boulder is the From side. That side assumes you are adapted to where you train, which is right for almost everyone. Change it in the advanced panel only if the pace you typed is one you ran while visiting somewhere higher than home.

  • Race start lines are their own entries. A point-to-point course is converted at its start, not at the town it finishes in: the REVEL Mt Charleston start sits at 2,316 m, Las Vegas below it at 610 m.
  • The range is the answer. Two runners at the same elevation can differ by more than the penalty itself, so open at its slow end.

What altitude costs per kilometre, by distance

Each column uses its own reference pace: 4:00/km for the 5K, 4:30 for the 10K, 5:00 for the half, 5:30 for the marathon. The figures are for a sea-level runner on arrival day.

Elevation5K, from 4:00/km10K, from 4:30/kmHalf, from 5:00/kmMarathon, from 5:30/km
500 m+2 s/km (1.0%)+3 s/km (1.1%)+4 s/km (1.2%)+4 s/km (1.2%)
1,000 m+9 s/km (3.6%)+11 s/km (4.1%)+13 s/km (4.3%)+14 s/km (4.3%)
1,500 m+15 s/km (6.2%)+19 s/km (7.0%)+22 s/km (7.4%)+25 s/km (7.5%)
2,000 m+21 s/km (8.9%)+27 s/km (10.0%)+32 s/km (10.6%)+35 s/km (10.6%)
2,500 m+28 s/km (11.5%)+35 s/km (12.9%)+41 s/km (13.7%)+45 s/km (13.7%)
3,000 m+34 s/km (14.1%)+43 s/km (15.9%)+50 s/km (16.8%)+56 s/km (16.8%)

The penalty grows with distance because the longer the race, the more of it your aerobic system carries alone. A review of four decades of altitude research found the impairment of submaximal exercise proportional to both the elevation and the duration of the effort (Fulco 1998), and across 132,104 elite track performances, events over 800 m lost 2 to 4% above 1,000 m while sprints above 1,500 m, the hurdles aside, ran 0.3 to 0.7% faster (Hamlin and colleagues, 2015).

A few weeks there cuts these to roughly 61% of the table, our model's estimate rather than a measured curve: at 2,000 m the marathon penalty drops from 35 seconds per kilometre to about 21.

Altitude training bases and what they cost

The bases in the search box, with the band the calculator assigns each one: low is 500 to 2,000 m, moderate is 2,000 to 3,000 m.

BaseElevationBandWhy runners go
Mammoth Lakes, USA2,402 mModerateMammoth Track Club base, with lower ground near Bishop for faster work
Iten, Kenya2,400 mModerateThe Kamariny dirt track and the High Altitude Training Centre
Addis Ababa, Ethiopia2,355 mModerateEthiopia's centre of gravity; the Sululta camp belt above it sits at 2,613 m
Kaptagat, Kenya2,341 mModerateEliud Kipchoge's NN Running Team camp, on forest trails around 2,400 to 2,500 m
Sierra Nevada, Spain2,320 mModerateSpain's high-altitude centre, with lower ground around Granada for faster sessions
Park City, USA2,134 mModerateUtah Olympic Park campus, 40 minutes above Salt Lake City
Flagstaff, USA2,106 mModerateHOKA NAZ Elite and NAU base; Lake Mary Road and Buffalo Park
Eldoret, Kenya2,095 mModerateRift Valley hub and airport, with camps along the Eldoret to Iten road
Kunming Haigeng, China1,892 mLowone of China's longest-running altitude camps, on the shore of Dianchi lake
Font-Romeu, France1,850 mLowFrench national altitude centre, built for the 1968 Mexico City Games
Colorado Springs, USA1,839 mLowUnited States Olympic and Paralympic Training Center, the original US campus
St. Moritz, Switzerland1,822 mLowEurope's classic camp: a 400 m track plus the Stazerwald forest loops
Livigno, Italy1,816 mLowAlpine valley with a synthetic track and heavy summer camp traffic
Boulder, USA1,655 mLowDense professional-runner community, with Magnolia Road at about 2,600 m above town
Albuquerque, USA1,619 mLowYear-round dry altitude; the Sandia foothills add 300 to 600 m
Potchefstroom, South Africa1,350 mLowNorth-West University High Performance Institute, a southern-hemisphere winter camp

The same box holds marathon host cities and race start lines too, so you can convert straight from the camp to the race you entered.

Converting workout paces, not just race times

Three rules cover almost every session:

  • Easy and long runs. Keep the effort and accept the slower number.
  • Intervals of five minutes or longer. Use the tempo or 5K row of the effort table in the result.
  • Short reps. No adjustment at all, on Jack Daniels' own guidance.

A 4:30/km tempo at sea level becomes about 4:48/km at Flagstaff after three weeks there, 18 seconds per kilometre slower, range 4:42 to 4:53. The effort table splits the entered pace six ways, but the coefficients separating those rows are assumptions of this calculator, not measured values.

Heart rate will not tell you whether the altitude is biting. Maximum heart rate falls only about 1.7 bpm per 1,000 m in a pooled analysis of 86 studies, roughly 4 to 5 bpm at 2,500 m, less than the 5 to 8 bpm your submaximal heart rate drifts from day to day. Your pace moves several percent while your heart rate zones barely move, which is why chasing the usual pace at the usual heart rate comes apart. Convert the pace, then build the week around it in the training pace calculator.

Why altitude costs you pace

At a given effort your pace follows the oxygen you can actually use, and in trained runners that ceiling falls roughly 6.3% per 1,000 m. For a 6:00/km marathon effort the first 1,000 m of elevation costs about 16 seconds per kilometre: 6:16 at 1,000 m, 6:38 at 2,000 m, on the day you arrive.

Running economy does not change at altitude, so a given pace costs the same oxygen it costs at home, and the thinner air gives almost nothing back: air resistance is only about 2% of the energy cost at marathon speed, so at 2,100 m the density credit for a 6:00/km runner works out at 0.12% against an aerobic-ceiling drop of about 11%.

What the model cannot give you is your own number: two trained athletes at the same elevation can land on opposite sides of the average. That is why the result is a range.

The evidence behind each coefficient
  • 6.3% per 1,000 m. Eight endurance-trained athletes ran to exhaustion at six simulated elevations from 300 to 2,800 m in a hypobaric chamber. VO2max fell linearly at 6.3% per 1,000 m, individual slopes 4.6 to 7.5%, and the drop was already measurable between 300 and 800 m (Wehrlin and Hallen 2006, doi 10.1007/s00421-005-0081-9). The exposure was acute.
  • Economy unchanged. A pooled analysis of 153 subjects across four research centres concluded that "exercise economy remains unchanged after acclimatization to high altitude" (Lundby and colleagues, 2007).
  • Air resistance. Wind-tunnel work put the energy cost of overcoming air resistance at 2% at marathon speed (5 m/s), 4% at middle-distance speed and 7.8% sprinting (Davies 1980). Pugh's earlier figures are about double these; we use the lower set, which leaves the conclusion that thin air does not rescue distance runners true either way.
  • Individual spread. At 580 m, trained cyclists lost 6.8% of VO2max on average, but individuals ranged from 1.2% better to 12.3% worse (Gore 1996). In the only real running race in this evidence base, 27 elite runners were 48.5 seconds slower over 3,000 m at 2,100 m, 48 hours after arriving; those who desaturated most lost 54.0 s and those who desaturated least 38.9 s (Chapman 2011, doi 10.1249/mss.0b013e318211bf45). The sea-level baseline time is not in the published abstract and the full paper is paywalled, so that gap cannot honestly be turned into a percentage here.
  • Acclimatisation. Staying longer improves what you can do, but it does not restore VO2max (Fulco, Rock and Cymerman 1998, PMID 9715971; Bärtsch and Saltin 2008). Our steps, 100%, 78%, 61% and 50% of the penalty remaining, are estimates taken from the performance column of a three-week study of elite cyclists at 2,340 m (Schuler 2007), with the resident value a judgement call.
  • Recreational runners lose less. Twelve recreational distance runners showed no significant VO2max loss at 914 m and a clear one at 1,219 m (Squires and Buskirk 1982), while trained cyclists lost measurably at 580 m (Gore 1996). If you are not racing at an elite level, read these figures as an upper bound.
  • Where the model stops. It is validated to 3,000 m and understates the loss above that. It models no heat, no humidity, no wind and no hills. The marathon output is the least trustworthy figure it produces, and the likely direction of the error is that it is too kind.

When to arrive

As early as you practically can. If that is only the evening before, that is genuinely fine.

The one study that tested this directly took 15 male adolescents to 1,700 m: a shuttle test came out about 37% below sea level six hours after arrival, 18% at 18 hours and 14% at 47 hours. It improved steadily, with no window worse than arrival day, and the authors concluded that "travel to moderate altitude should occur as early as is practical before competition" (Weston 2001).

Shaving it finer does not help: cyclists given only two hours of simulated 2,500 m before a time trial did no better than those who had spent the whole night in it, and "would not gain an advantage by delaying their arrival until a few hours before the competition" (Foss and Chapman 2017).

If you are going early, sleep at the altitude of the race rather than above it. Among 48 collegiate runners racing 3,000 m at 1,780 m, those living 300 to 1,000 m higher may run significantly slower on arrival, as the 2,454 m and 2,800 m groups did in that trial, and that arrangement may need up to 19 days to settle (Chapman 2016).

Not the same thing as elevation gain

This converter deals with barometric altitude: how much oxygen pressure the air holds where you are standing. It says nothing about whether the course goes up.

A flat 10K at 2,000 m and a sea-level 10K with 300 m of climbing are different problems, and only the first belongs here. For climbing, use the elevation gain and loss calculator, or the grade adjusted pace calculator.

Courses that do both are converted at their start line, where the air is thinnest and where the pacing decision gets made.

Frequently Asked Questions

How much slower do you run at altitude?

For a sea-level runner arriving on race day, a 6:00/km marathon effort becomes about 6:16 at 1,000 m, 6:38 at 2,000 m and 7:01 at 3,000 m.

The full ladder for that pace:

  • 500 m: 6:04
  • 1,000 m: 6:16
  • 1,500 m: 6:27
  • 2,000 m: 6:38
  • 2,500 m: 6:49
  • 3,000 m: 7:01
  • 3,500 m: 7:12 (above 3,000 m the model is extrapolated and likely too kind)

Faster runners lose the same percentage but fewer seconds, because the penalty is proportional. Time spent at the destination shrinks every one of these figures, and the acclimatisation setting shows by how much.

How do I convert a time from one altitude to another altitude?

Enter your pace, pick the two elevations and say how long you will have been at the destination. For race efforts the tool shows the finish time at both ends as well as the pace.

The arithmetic is a ratio rather than a subtraction. The model works out what the effort costs at each elevation and multiplies your pace by the ratio between them, which is why a camp-to-race conversion behaves the same way as a sea-level-to-altitude one, and why converting there and back with the settings reversed returns the pace you started with.

If you have a finish time rather than a pace, divide it by the distance first, or convert the pace and then carry it into the race time predictor.

If I live at altitude, how much faster will I run at sea level?

Less than you would lose going the other way. A Flagstaff resident at 2,106 m running marathon pace at 5:30/km converts to about 5:13/km at sea level, 17 seconds per kilometre or 5.3% faster, with a likely range of 5:08 to 5:18.

The asymmetry comes from how the model treats you: a resident is assumed to be carrying half of the acute penalty permanently, so coming down returns half of it, while a visitor going up on arrival day pays all of it. The same journey in reverse, sea level to Flagstaff, costs a marathon effort 11.2%.

This is a conversion, not a training benefit. Whether living high has made you fitter than you were is a separate question the converter does not answer.

Should I adjust my threshold and interval paces at altitude?

Yes for anything five minutes or longer, no for short reps.

Jack Daniels puts the threshold and interval adjustment at "about 8-10 seconds PER MILE" at 5,000 feet and "15-18 seconds per mile" at 7,000 feet, and says plainly that "No adjustment is needed in Rep paces as the duration of rep runs are short enough to not need to adjust" (vdoto2.com, Ask a Coach, 2011).

Those numbers are additive seconds per mile, so they do not scale with your pace, and they sit below this calculator's race-pace conversions at the same elevations. That gap is expected: a threshold session is submaximal, and Daniels is writing for athletes who have already settled in. Use the tempo row of the effort table for a session you are running today, and treat his figures as the conservative cross-check.

At what altitude does running become difficult?

Lower than most runners assume, and gradually rather than at a line.

In endurance-trained runners tested in a hypobaric chamber, VO2max was already measurably lower between 300 and 800 m (Wehrlin and Hallen 2006). Recreational runners hold on longer: twelve of them showed no significant loss at 914 m but a clear one at 1,219 m (Squires and Buskirk 1982). At the sharp end, an analysis of 132,104 elite track performances found middle- and long-distance events impaired from as low as 150 to 299 m (Hamlin and colleagues, 2015).

In seconds, at 1,000 m a 6:00/km marathon effort becomes 6:16 on arrival day, a 4.4% penalty. The calculator labels the bands the way the BJSM position statement does: low from 500 to 2,000 m, moderate from 2,000 to 3,000 m, high above 3,000 m.

Does hot weather make my altitude effectively higher?

No. Density altitude is an aviation number, and it does not describe what your lungs get.

Heat does thin the air in one sense: barometric pressure, temperature and, to a lesser extent, humidity all feed into air density (BJSM position statement, 2013). But what limits you at elevation is the fall in barometric pressure, and with it the oxygen pressure pushing oxygen into your blood, and a hot day at 500 m does not lower the barometric pressure to what it is at 2,000 m.

Heat is a real cost, just a different one, and this converter does not model it. That is part of why the marathon figure it gives you is likely to be conservative on a hot day.

How long does acclimatisation take, and does partial acclimatisation help?

Partial acclimatisation helps a great deal, and most of what is available at moderate altitude arrives inside one to two weeks.

The BJSM position statement panel recommends 3 to 7 days for low altitude (500 to 2,000 m), 1 to 2 weeks for moderate altitude (2,000 to 3,000 m) and at least 2 weeks above 3,000 m. Our model assumes 78% of the penalty is still there after one to two weeks, 61% after three weeks and 50% for someone who lives there. Those steps are estimates: the first three come from a three-week study of elite cyclists at 2,340 m, and the resident figure is our judgement, none of them measured in runners.

What that looks like in pace: a 5:00/km 10K effort converts to 5:23 at Denver's 1,609 m on arrival day, 5:18 after one to two weeks, 5:14 after three weeks and 5:11 for a resident.

One caveat worth carrying: what improves is performance, not VO2max. Reviews of the field agree that maximal aerobic power does not come back with extended exposure even as what you can do with it does (Fulco 1998; Bärtsch and Saltin 2008).

Why does altitude hurt a marathon more than a 5K?

Because the longer the effort, the larger the share of it that has to come from oxygen.

A 5K carries a real anaerobic contribution, and altitude does not touch it: muscle strength, maximal power and anaerobic performance are unaffected as long as muscle mass is maintained (Fulco 1998). A marathon has almost no such cushion. At 2,000 m on arrival day the model puts the 5K penalty at 8.9% and the marathon at 10.6%.

The true gap is probably wider. Comparing the Mexico City Games at 2,240 m with Tokyo four years earlier, the winning 5,000 m was 2.0% slower and the winning marathon 6.2% slower. Those are single results from an altitude-prepared field rather than evidence, but they point the same way as everything the model cannot see: heat, dehydration and the fuel cost of running at a higher fraction of your ceiling all get worse with duration. Read the marathon output as the optimistic end.

References 19 peer-reviewed sources
  1. Wehrlin JP, Hallén J (2006). Linear decrease in .VO2max and performance with increasing altitude in endurance athletes. Eur J Appl Physiol. doi:10.1007/s00421-005-0081-9
  2. Squires RW, Buskirk ER (1982). Aerobic capacity during acute exposure to simulated altitude, 914 to 2286 meters. Med Sci Sports Exerc. doi:10.1249/00005768-198201000-00007
  3. Gore CJ, Hahn AG, Scroop GC, Watson DB, Norton KI, Wood RJ, Campbell DP, Emonson DL (1996). Increased arterial desaturation in trained cyclists during maximal exercise at 580 m altitude. J Appl Physiol (1985). doi:10.1152/jappl.1996.80.6.2204
  4. Clark SA, Bourdon PC, Schmidt W, Singh B, Cable G, Onus KJ, Woolford SM, Stanef T, Gore CJ, Aughey RJ (2007). The effect of acute simulated moderate altitude on power, performance and pacing strategies in well-trained cyclists. Eur J Appl Physiol. doi:10.1007/s00421-007-0554-0
  5. Fulco CS, Rock PB, Cymerman A (1998). Maximal and submaximal exercise performance at altitude. Aviat Space Environ Med. PMID:9715971
  6. Péronnet F, Thibault G, Cousineau DL (1991). A theoretical analysis of the effect of altitude on running performance. J Appl Physiol (1985). doi:10.1152/jappl.1991.70.1.399
  7. Hamlin MJ, Hopkins WG, Hollings SC (2015). Effects of altitude on performance of elite track-and-field athletes. Int J Sports Physiol Perform. doi:10.1123/ijspp.2014-0261
  8. Chapman RF, Stager JM, Tanner DA, Stray-Gundersen J, Levine BD (2011). Impairment of 3000-m run time at altitude is influenced by arterial oxyhemoglobin saturation. Med Sci Sports Exerc. doi:10.1249/mss.0b013e318211bf45
  9. Davies CT (1980). Effects of wind assistance and resistance on the forward motion of a runner. J Appl Physiol Respir Environ Exerc Physiol. doi:10.1152/jappl.1980.48.4.702
  10. Girard O, Amann M, Aughey R, Billaut F, Bishop DJ, Bourdon P, Buchheit M, Chapman R, D'Hooghe M, Garvican-Lewis LA, Gore CJ, Millet GP, Roach GD, Sargent C, Saunders PU, Schmidt W, Schumacher YO (2013). Position statement--altitude training for improving team-sport players' performance: current knowledge and unresolved issues. Br J Sports Med. doi:10.1136/bjsports-2013-093109
  11. Schuler B, Thomsen JJ, Gassmann M, Lundby C (2007). Timing the arrival at 2340 m altitude for aerobic performance. Scand J Med Sci Sports. doi:10.1111/j.1600-0838.2006.00611.x
  12. Weston AR, Mackenzie G, Tufts MA, Mars M (2001). Optimal time of arrival for performance at moderate altitude (1700 m). Med Sci Sports Exerc. doi:10.1097/00005768-200102000-00020
  13. Foss JL, Constantini K, Mickleborough TD, Chapman RF (2017). Short-term arrival strategies for endurance exercise performance at moderate altitude. J Appl Physiol (1985). doi:10.1152/japplphysiol.00314.2017
  14. Chapman RF, Karlsen T, Ge RL, Stray-Gundersen J, Levine BD (2016). Living altitude influences endurance exercise performance change over time at altitude. J Appl Physiol (1985). doi:10.1152/japplphysiol.00909.2015
  15. Bärtsch P, Saltin B (2008). General introduction to altitude adaptation and mountain sickness. Scand J Med Sci Sports. doi:10.1111/j.1600-0838.2008.00827.x
  16. Lundby C, Calbet JA, Sander M, van Hall G, Mazzeo RS, Stray-Gundersen J, Stager JM, Chapman RF, Saltin B, Levine BD (2007). Exercise economy does not change after acclimatization to moderate to very high altitude. Scand J Med Sci Sports. doi:10.1111/j.1600-0838.2006.00530.x
  17. Mourot L (2018). Limitation of Maximal Heart Rate in Hypoxia: Mechanisms and Clinical Importance. Front Physiol. doi:10.3389/fphys.2018.00972
  18. Chapman RF, Karlsen T, Resaland GK, Ge RL, Harber MP, Witkowski S, Stray-Gundersen J, Levine BD (2014). Defining the "dose" of altitude training: how high to live for optimal sea level performance enhancement. J Appl Physiol (1985). doi:10.1152/japplphysiol.00634.2013
  19. Pugh LG (1970). Oxygen intake in track and treadmill running with observations on the effect of air resistance. J Physiol. doi:10.1113/jphysiol.1970.sp009097