At each observed event time, the calculation updates the probability of remaining event-free, producing a horizontal segment until the next event changes the estimate. This creates the characteristic stepwise appearance rather than a continuously changing line. The approach therefore links each visible drop to an observed event while incorporating follow-up information from participants who have not experienced one.
Censored observations preserve information about how long a participant was followed without the event, even though they do not supply an observed event time. This matters when participants leave the study or reach the end of follow-up event-free. Kaplan-Meier analysis can therefore accommodate unequal follow-up durations instead of requiring every participant to be observed for the same length of time.
Kaplan-Meier curves describe estimated event-free outcomes over time for one or more groups, whereas the log-rank test assesses whether survival differs between those groups. Used together, they provide both a visual and statistical comparison. In medical studies, this pairing can help evaluate whether observed differences in outcomes between treatment or patient groups are supported by the analysis.
The analysis requires follow-up information showing when each participant experienced the selected event or, if no event was observed, when that participant became censored. Researchers then calculate survival probabilities at each observed event and display those estimates over time. This workflow supports endpoints such as relapse, mortality, recovery, overall survival, or disease-free survival.
Researchers use this approach when medical outcomes occur at different times and follow-up is not identical for all participants. It can support treatment comparisons and estimate outcomes such as overall survival, disease-free survival, relapse, mortality, or recovery. Because the method incorporates censored follow-up, it is useful for studies in which some participants remain event-free when observation ends.
Separate curves can summarize the event-free experience of different treatment or patient groups across follow-up. Researchers can examine how the estimated probabilities change over time and then apply the log-rank test to assess whether survival differs between groups. This provides a structured way to evaluate medical outcomes without restricting the analysis to participants observed for identical durations.