Time of Death Calculator
Estimate post-mortem interval (PMI) using body temperature, ambient temperature, body weight, and clothing. Based on Newton's Law of Cooling.
About this calculator
This calculator estimates post-mortem interval (PMI) -- the time since death -- from a Newton's-Law-of-cooling model of body temperature decline. Real forensic practice most often cites the Henssge nomogram, a more elaborate double-exponential cooling curve with published correction factors for body weight, clothing, wind, and immersion; this tool implements a simpler single-exponential approximation of the same underlying physics (a body cools toward ambient temperature at a rate proportional to the temperature difference) rather than reproducing Henssge's exact equation. It starts from a normal body temperature of 98.6 deg F and a base cooling rate of about 1.5 deg F/hr for an average adult, then adjusts that rate for body weight (heavier bodies retain heat longer and cool more slowly) and clothing (insulation slows heat loss by roughly 20%, a commonly cited rule-of-thumb rather than a precise published coefficient).
Early in the post-mortem interval, before the body has cooled very far toward ambient, the model treats cooling as roughly linear; once the temperature drop becomes a larger share of the total gap to ambient, it switches to an exponential-decay estimate. Actual forensic PMI estimation also depends on factors this simplified model does not capture -- the body's core-vs-surface temperature gradient, air movement, moisture, and the specific Henssge correction factor -- which is why the confidence range widens from about +/-15% for short intervals to +/-30% for longer ones. Treat any result here as a rough estimate for educational purposes, not a substitute for an actual forensic pathologist's determination.
Inputs
Results
Estimated PMI
11.7 hrs
Confidence Range
9.9 – 13.5 hrs
How to Use This Calculator
- Enter Body Temperature, Ambient Temperature, and Body Weight.
- Set Clothed, No / Minimal, and Yes / Fully Clothed.
- Review Estimated PMI (hrs) and Confidence Range.
- Use Cooling Rate (°F/hr) to inform your decision.
- Use the chart to visualize the results and explore different scenarios by adjusting inputs.
How the result changes with Body Temperature
| Body Temperature | Estimated PMI | Confidence Range |
|---|---|---|
| 50 | N/A — body temperature at or below ambient | Not estimable — body temperature is at or below ambient, so this cooling-based method cannot bound a PMI here |
| 64 | N/A — body temperature at or below ambient | Not estimable — body temperature is at or below ambient, so this cooling-based method cannot bound a PMI here |
| 99 | 0 hrs | 0 – 0 hrs |
What each input means
- Body Temperature
- Rectal temperature of the deceased at time of examination.
- Ambient Temperature
- Environmental temperature where the body was found.
- Body Weight
- Estimated weight; heavier bodies cool more slowly.
- Clothed
- Clothing insulates the body and slows cooling by approximately 20%.
What each result means
- Estimated PMI
- Estimated hours since death based on body cooling.
- Cooling Rate
- Estimated temperature loss per hour.
- Confidence Range
- Estimated PMI range accounting for uncertainty.
How this is calculated
Worked example, using the default values
- Identify Input Parameters4 parametersBody Temperature = 85, Ambient Temperature = 70, Body Weight = 160, Clothed = 1 = 4 input(s) provided
- Calculate Estimated PMIEstimated PMI11.7 = 11.7
- Calculate Cooling RateCooling Rate1.16 = 1.16
Engine last updated . Checked against 3 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Does this calculator use the real Henssge nomogram forensic pathologists use?
No -- it uses a simpler single-exponential Newton's-Law-of-cooling approximation inspired by the same body-cooling physics, not the Henssge nomogram's exact double-exponential formula and published correction-factor tables. The Henssge method also incorporates factors like wind, moisture, and immersion that this calculator does not model. Treat this tool's output as an educational estimate, not a forensically validated result.
Why does a heavier body take longer to reach the same temperature drop?
A larger body has more thermal mass relative to its surface area, so it loses heat more slowly per pound. This calculator reduces the cooling rate as body weight increases, which is why entering a higher body weight produces a longer estimated post-mortem interval for the same measured temperature drop.
Why does the confidence range get wider for longer estimated intervals?
Cooling-based PMI estimates are most reliable in the first several hours, while the temperature-vs-ambient gap is still large and changing measurably. As the body approaches ambient temperature, small measurement errors translate into much larger swings in the estimated time since death, so this calculator widens the reported range from about +/-15% early on to +/-30% for longer estimated intervals.
Why does clothing change the estimated time of death?
Clothing acts as insulation, slowing the rate at which body heat escapes to the environment. This calculator reduces the estimated cooling rate by roughly 20% when the body is marked as clothed, which is a commonly used approximation rather than a measured coefficient for any specific fabric or coverage level -- real forensic correction factors vary by garment type and coverage.
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