Kaplan–Meier Curve
A step plot of the probability of remaining event-free over time that properly handles censoring.
A non-parametric estimate of the survival function. The curve steps DOWN at each event; participants with incomplete follow-up are CENSORED (shown as tick marks) and contribute data up to the moment they leave.
Treatment curve (plum) stays above control (grey); the vertical gap is the treatment effect, ticks mark censored patients.
Two survival curves — treatment versus control — descending over time, with censoring ticks along each. The vertical gap between the curves at any time is the treatment effect; the treatment curve here stays consistently above control, so more treated patients remain event-free.
The y-axis is the probability of still being event-free and starts at 1.0; each downward step is an event. Ticks mark censored patients (lost to follow-up or event-free at the end), not events. Compare the whole curves over time — never just survival at one arbitrary point.
Time-to-event outcomes — death, ROSC, re-attendance — are the currency of many EM and critical-care trials. KM shows when events happen, not just how many, and uses all available follow-up rather than discarding patients with incomplete data.
Steps down = events · ticks = censored- Compare curves with the
log-rank test - Reads survival over time, not a single endpoint
PARAMEDIC-2 (NEJM 2018) — 8007 out-of-hospital cardiac arrests, adrenaline 1 mg vs placebo. 30-day survival was higher with adrenaline: 3.2% vs 2.4% (adjusted OR 1.47, 95% CI 1.09–1.97). But favourable neurological outcome at discharge did not differ: 2.2% vs 1.9% — more survivors in the adrenaline arm had severe neurological impairment. A survival difference on a KM curve says nothing about the quality of survival — always report patient-important outcomes (here, neurological status), not just time-to-event.
- Ignoring censoring — treating censored patients as if they had the event (or as if lost data didn’t exist).
- Comparing survival at a single time point instead of the whole curve.
- Assuming proportional hazards when the curves cross.
Quick check
Two KM curves cross midway through follow-up — is a single hazard ratio appropriate?
Answer: No — crossing curves signal non-proportional hazards, so one HR is misleading; report time-specific effects instead.
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