Survivorship Bias
Drawing conclusions from a sample already filtered by success.
Survivorship bias is the error of reasoning from a sample that has been filtered by whatever process you are trying to study, so that the failures are missing from the data before you ever look at it. The conclusions look sound because the evidence is real — it is simply evidence about the survivors, not about the population that produced them.
The canonical case is Abraham Wald's wartime work on Allied bombers. In the standard telling, engineers wanted to reinforce the areas of returning aircraft most peppered with bullet holes, and Wald argued the opposite: those planes had survived hits there, so the pattern showed where a plane could be shot and still make it home. The panels worth armouring were the ones with no holes recorded on any returning aircraft, because a hit there meant the plane never returned to be counted. The Ground Truth was never in the sample — it was in the gap.
The confrontation itself is a later reconstruction. Wald's 1943 memoranda present a statistical method for estimating the vulnerability of an aircraft's parts from the damage survivors carried; they name no particular aircraft type and stage no argument against obtuse officers. The reasoning is his, the scene is not, and the version that survived retelling is the one with a villain in it — the bias at work on the history of the bias.
The general move Wald's analysis teaches is to ask what is missing from a dataset before asking what the data says, since a filtered sample is not a smaller version of the true population but a different, biased one. A postmortem built only from incidents that paged someone has the same shape: it describes what got noticed, not what went wrong. The same blind spot appears wherever Instrumentation only records the cases that reach it, which is one reason Streetlight Effect and survivorship bias so often compound each other, and why a specific case of it, Selection Bias, deserves separate treatment for the ways sampling itself can be non-random.
See also5
Hand-picked in the note itself — the neighbours worth reading next.
Truncation Bias
Reading a truncated result as if it were the whole result, so every counterexample is invisible.
Method26 connections
Fermi Estimation
Reaching a defensible order-of-magnitude answer by decomposing a question into estimable factors.
Method21 connections
Observability
How much of a system's internal state can be inferred from what it emits.
Method23 connections
Root Cause Analysis
Escalating past the visible symptom until you find the layer that actually produced it.
Method43 connections
Sensitivity and Specificity
The two error rates of a test, and why neither answers the question a person actually asks.
Method19 connections
Linked from5
Notes elsewhere in the wiki that reach for this one.
- Base Rate FallacyMethod
judging a specific case from vivid evidence while discounting how common the categories actually are.
- FlanderizationMeaning & Society
A recurring character reduced, across a long run, to a single exaggerated trait.
- Planned ObsolescenceMeaning & Society
designing or marketing a product for a shorter useful life than it could otherwise have.
- Selection BiasMethod
A sample distorted because inclusion in it was never random.
- Streetlight EffectMethod
Looking where the light is good rather than where the answer is.