Sports

Marathon Finish Time Calculator

Predict a marathon time from a shorter race, and see the pace each segment needs.

Last updated · View algorithm, constants and default inputs (JSON)

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Predicted finish time 3:38:55
Results

About this calculator

This Riegel-model estimate scales a recent race time by distance raised to the selected exponent. Use a representative, recent effort; training, endurance, course, weather, pacing and health can make actual marathon performance differ substantially. It is a planning estimate, not a guarantee.

Worked example

calculated with the default values below

Recent race distance 21.1 km · Race time — hours 1 h · Race time — minutes 45 min · Fatigue exponent 1.06 · Target distance Marathon Predicted finish time 3:38:55 · Predicted time 218.9 min · Required pace 5:11 · Required pace 8:21 · Halfway split 1:49:28

General background references

Disclaimer

These calculators give general mathematical results. They suit study, planning and estimation — verify anything that feeds a graded submission, a published figure or a financial commitment.

Maintained by: CalcDelta

Implementation source

This record describes the implementation used by this page. It is not independent validation. External references, when available, support only the stated formula or definition; estimates and custom rules retain their own assumptions.

View algorithm, constants and default inputs (JSON)

Formula and variables

t₂ = t₁ × (D₂ ÷ D₁)^e

t₂
predicted time for target distance, min
t₁
recent race time, min = 60h + m
D₁
recent race distance, km
D₂
target distance, km
e
fatigue exponent (≈1.06)

Riegel estimate: t₂ = t₁ × (D₂ ÷ D₁)^e; the default exponent 1.06 is a model parameter, not an individual guarantee. Actual performance depends on preparation and conditions.

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Frequently asked questions

How does the Riegel estimate scale a half-marathon time to a marathon?

It multiplies the shorter time by (target distance ÷ recent distance) raised to the selected exponent. With exponent 1.06, doubling the distance multiplies time by about 2.09, not 2.11. The result is a model estimate and depends on representative recent performance and endurance preparation.