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Attribution models

Markov chain attribution

Markov chain attribution models customer journeys as a probabilistic graph of transitions between channel states, ending in conversion or null. Each channel's credit is derived from its 'removal effect' — how much the overall conversion probability falls if that channel (and its transitions) are removed from the graph. It is a leading algorithmic alternative to Shapley-based attribution.

Partially verified

What this means

A Markov chain represents the journey as states (start, each channel, conversion, null) with transition probabilities estimated from observed paths. The model assumes the next state depends on the current state (the Markov property). Once the transition matrix is built, you compute the baseline conversion probability of the whole graph.

Then, for each channel, you compute the 'removal effect': delete that channel's state and re-route its transitions, recompute the conversion probability, and measure how much it dropped. Channels whose removal causes a large drop are credited more.

Strengths and caveats

Markov attribution captures sequence and interaction effects without arbitrary positional weights, and the removal-effect framing maps naturally to 'what would we lose without this channel?' It is widely implemented in open-source tooling and marketing-science workflows.

Its caveats mirror other data-driven models: it needs sufficient path volume to estimate transitions reliably, the first-order Markov assumption can oversimplify long journeys, and undertracked channels (offline, walled-garden, consent-blocked) bias the graph. As with Shapley, correlation-based credit is not proof of causation — pair it with incrementality testing for causal claims.

How it appears in analytics and logs

Credit derived from how much conversions drop when a channel is hypothetically removed indicates a Markov model; high removal-effect channels are bottlenecks the journey depends on.

Diagnostic use case

Use Markov chain attribution when you want a data-driven credit split that captures transition patterns between channels and quantifies each channel's importance by removal effect.

What WebmasterID can help detect

WebmasterID's first-party path data — ordered source/medium touchpoints — is the transition input a Markov model consumes, letting you reason about channel removal effects on your own journeys.

Common mistakes

Privacy and accuracy notes

Markov attribution works on aggregated transition counts between channel states, not on individual identity. It estimates probabilities over paths rather than profiling people.

Related pages

Sources and verification notes

Last reviewed 2026-06-24. Facts are checked against primary/official sources where available; uncertain specifics are marked “Data not yet verified” rather than guessed.