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Forensic Medicine · Tools
Estimate post-mortem interval from body temperature using the Henssge nomogram approach.
Q = (T_rectal − T_ambient) ÷ (37.2 − T_ambient), Q = 1.25·e^(Bt) − 0.25·e^(5Bt)
Estimated post-mortem interval
12h 15m
Q = (30.0 − 20.0) / (37.2 − 20.0) = 0.581
Q is the standardised temperature: 1.0 at the moment of death, falling toward 0 as the body reaches ambient. The plateau in the first few hours is why the early interval is the least precise part of the curve.
Educational estimate only. Henssge's method assumes a single undisturbed cooling environment and a normal body temperature at death. Fever, hypothermia, a moved body, direct sun, or heating all invalidate it. Real casework combines cooling with rigor, livor, hypostasis, and scene evidence.
After death the body loses heat to its surroundings. That loss is not linear: there is an initial plateau of one to three hours while the core temperature holds, then a steep sigmoid fall, then a slow approach to ambient. Henssge's model captures this with a double exponential of the standardised temperature Q.
The corrective factor matters as much as the temperature reading. Clothing, bedding, still or moving air, and immersion all change the rate of loss, so the model works on a corrected body mass rather than raw weight. This calculator solves the equation numerically for t and reports the published confidence band, which widens as the body approaches ambient.