Advertising Media Planning & Buying

Chapter 13
Measurement, Attribution, and Incrementality

Graduate Program in Marketing Management
Advertising Media Planning & Buying   •   Graduate

Measurement, Attribution, and Incrementality

Introduction

Advertising media planning increasingly involves a difficult question: when sales, leads, or brand outcomes improve after media exposure, how much of the improvement was actually caused by advertising? This question is more demanding than reporting impressions, clicks, or conversions. A conversion may have occurred because of advertising, but it may also have occurred because of existing brand preference, seasonality, pricing, distribution, competitor activity, or a customer’s prior intention to buy.

Measurement therefore has two related but distinct purposes. First, it describes what happened: delivery, engagement, conversions, revenue, and efficiency. Second, it explains why it happened by estimating causal impact. The distinction between description and causation is central to advanced media planning. A platform dashboard may report that exposed users converted at a higher rate than unexposed users, but this difference is not necessarily incremental. People who are more likely to buy may also be more likely to receive or notice advertising.

A robust measurement framework combines controlled experiments, observational models, data infrastructure, and managerial judgment. No single method is universally superior. Randomized experiments provide strong causal identification but may be expensive or operationally difficult. Marketing-mix modeling can evaluate long-term and aggregate effects across channels, but it depends on assumptions and data quality. Multi-touch attribution offers granular user-level allocation, yet is vulnerable to selection bias, identity loss, and arbitrary credit rules. Triangulation—using several methods whose weaknesses differ—is therefore the most defensible approach.

Learning Objectives

By the end of this chapter, students should be able to:

  1. Distinguish descriptive measurement, attribution, and causal incrementality.
  2. Design experiments, lift studies, geo-tests, and conversion-data systems.
  3. Explain first-touch, last-touch, multi-touch, and algorithmic attribution.
  4. Interpret marketing-mix models and incremental return on advertising spend.
  5. Diagnose confounding, selection bias, interference, and measurement error.
  6. Construct a triangulated measurement framework for managerial decisions.
  7. Evaluate privacy, governance, ethical, and regulatory implications.

1. The Measurement Problem in Advertising

A useful measurement system separates four layers:

LayerCore questionTypical outputs
DeliveryDid the planned media reach the intended audience?Reach, frequency, viewability, spend
ResponseWhat did people do after exposure?Clicks, visits, leads, conversions
AttributionWhich touchpoints receive credit?Channel or campaign credit
IncrementalityWhat outcomes occurred because of advertising?Incremental conversions, sales, profit

Delivery and response metrics are necessary but insufficient. Suppose a campaign reaches 1 million people and produces 20,000 recorded conversions. These figures do not reveal how many conversions would have occurred without the campaign. Incrementality attempts to estimate that counterfactual.

For person or unit i, let Yᵢ(1) represent the outcome if the unit receives advertising and Yᵢ(0) the outcome if it does not. The individual causal effect is:

τᵢ = Yᵢ(1) − Yᵢ(0)

Only one of these potential outcomes is observed for each unit. The other is the counterfactual. The average treatment effect (ATE) is:

ATE = E[Y(1) − Y(0)] = E[Y(1)] − E[Y(0)]

Here, E denotes the population mean and treatment refers to the advertising exposure or intervention. The formula applies when treatment and outcome are clearly defined and the comparison population is appropriate. Outcomes must use the same unit—for example, conversions per eligible person, or revenue per household.

For a randomized test with treatment and control groups, the estimated effect is commonly:

Δ̂ = ȲT − ȲC

where Ȳ_T is the average outcome in the treatment group and Ȳ_C is the average outcome in the control group. Randomization makes the groups comparable in expectation, so the difference can be interpreted causally under adequate compliance and no material interference between groups.

The incremental conversion rate may be written as:

Lift = pT − pC

where p_T and p_C are conversion rates in treatment and control. Relative lift is:

Relative lift = (pT − pC) ÷ pC

Relative lift should not be confused with percentage-point lift. If treatment conversion is 3% and control conversion is 2%, absolute lift is 1 percentage point, while relative lift is 50%.

2. From Attribution to Causal Measurement

Attribution

Attribution allocates observed outcomes among touchpoints. It answers, “How should recorded credit be distributed?” It does not automatically answer, “What would have happened without the touchpoint?” A user who clicks a retargeting advertisement immediately before purchase may receive last-click credit even though the advertisement changed little or nothing about the purchase decision.

Incrementality

Incrementality estimates the additional outcome caused by advertising. It is concerned with the difference between an observed treated outcome and a credible counterfactual. Incrementality can be expressed in conversions, revenue, profit, or customer lifetime value.

If incremental revenue is Rᵢ and incremental advertising cost is C, incremental return on advertising spend is:

iROAS = Rᵢ ÷ C

This ratio is meaningful only when Rᵢ is genuinely incremental and revenue is measured consistently. For profit-based evaluation, incremental return on investment is preferable:

Incremental ROI = (Incremental profit − C) ÷ C

Costs may include media, creative, technology, incentives, and measurement costs, depending on the decision being evaluated.

Correlation and causation

A correlation indicates that two variables move together. Causation requires a defensible explanation that changing one variable produces a change in the other. Common threats include:

  • Confounding: a third variable affects both advertising exposure and outcome.
  • Selection bias: exposed and unexposed audiences differ systematically.
  • Reverse causality: purchase intent causes ad exposure rather than the reverse.
  • Survivorship bias: analysis excludes people who left, churned, or were never measurable.
  • Adstock and lag: advertising effects persist beyond the exposure period.
  • Interference: one person’s treatment affects another person’s outcome.
  • Cannibalization: an advertised product gains sales while another product loses them.

A statistically significant association can still be managerially misleading if the design does not identify the causal effect.

3. Experimental Measurement

Randomized controlled experiments

The strongest standard design randomly assigns eligible units to treatment and control. Treatment receives the planned advertising; control receives no advertising or a suitable public-service or placebo message. Randomization balances both observed and unobserved characteristics on average.

A basic experiment requires:

  1. A clearly defined eligible population.
  2. A stable treatment definition.
  3. A control condition that represents the counterfactual.
  4. A pre-specified primary outcome and measurement window.
  5. A sufficient sample size.
  6. Rules for noncompliance, exclusions, and missing data.
  7. Protection against contamination between groups.

The treatment effect can be calculated for binary outcomes such as purchase, continuous outcomes such as revenue, or rate outcomes such as applications per eligible household. For binary conversion data, uncertainty is often summarized with a confidence interval. Approximate standard error for the difference in two independent proportions is:

SE(Δ̂) = √[pT(1 − pT) ÷ nT + pC(1 − pC) ÷ nC]

where n_T and n_C are group sizes. This approximation assumes independent observations and sufficiently large samples. Clustered designs, repeated observations, and geographic experiments require methods that account for within-cluster dependence.

A 95% approximate confidence interval is:

Δ̂ ± 1.96 × SE(Δ̂)

The interval describes sampling uncertainty under the model; it does not correct for poor randomization, biased outcome measurement, or multiple unplanned analyses.

Holdout and public-service-control designs

A holdout withholds advertising from a randomly selected eligible group. A public-service announcement can prevent the control group from receiving an empty impression, but it may not be neutral if the message itself changes behavior. The choice depends on whether the research question concerns no advertising, a particular creative alternative, or a competing media strategy.

Conversion lift studies

A conversion lift study compares conversion outcomes in exposed and control groups. It should distinguish “assigned to treatment” from “actually exposed.” The intention-to-treat effect compares people assigned to treatment and control and preserves the benefits of randomization. A treatment-on-the-treated estimate focuses on actual exposure but requires additional assumptions and careful handling of compliance.

Brand lift studies

Brand lift measures intermediate outcomes such as awareness, consideration, favorability, or purchase intent. These outcomes may be valuable when sales are rare or delayed. However, brand lift is not equivalent to sales lift. A campaign can improve awareness without producing profitable demand, and a sales effect may occur without a detectable short-term survey change.

4. Geo-Testing and Synthetic Controls

Geo-testing assigns markets—regions, cities, postal areas, or stores—to treatment and control conditions. It is useful when user-level randomization is unavailable, when media buying is geographic, or when offline outcomes are important.

A simple geo-test compares changes from a pre-period to a test period. Let T₁ and T₀ be treatment outcomes after and before the intervention, and C₁ and C₀ the corresponding control outcomes. A difference-in-differences estimator is:

Δ̂DID = (T₁ − T₀) − (C₁ − C₀)

The key assumption is parallel trends: in the absence of treatment, treatment and control geographies would have changed similarly. This assumption should be examined with multiple pre-periods, not merely one pre-test observation.

Synthetic control methods construct a weighted combination of control geographies that approximates the treated geography before the intervention. The weights are selected to reproduce relevant pre-period outcomes and predictors. The post-period divergence is then interpreted as an estimated treatment effect, subject to the quality of the pre-period fit and the plausibility that untreated controls capture the treated market’s counterfactual.

Geo-tests face several challenges: spillover from media crossing geographic boundaries, unequal auction prices, regional shocks, small numbers of clusters, and concurrent promotions. Cluster-level randomization and pre-registration improve credibility. Inference should reflect the number of independent geographies rather than treating every individual customer as independent.

5. Attribution Models

Rule-based models

  • First-touch attribution: assigns all credit to the first recorded touchpoint. It emphasizes demand creation but ignores later influence.
  • Last-touch attribution: assigns all credit to the final touchpoint. It is simple and often over-rewards channels close to conversion.
  • Linear attribution: divides credit equally among recorded touchpoints.
  • Time-decay attribution: assigns more credit to recent touches according to a chosen decay rule.
  • Position-based attribution: gives fixed larger shares to selected positions, such as first and last touch.

These models are transparent but convention-driven. Their outputs can change substantially when lookback windows, identity resolution, or channel definitions change.

Algorithmic and multi-touch attribution

Multi-touch attribution (MTA) uses user- or household-level paths to allocate credit among exposures, clicks, visits, and other events. More advanced methods use regression, survival analysis, Markov chains, or machine learning. A Markov removal effect, for example, evaluates how predicted conversions change when a channel is removed from observed paths. Such models can be useful for descriptive optimization, but they do not become causal merely because they are technically sophisticated.

MTA is vulnerable to omitted variables, exposure targeting, cookie loss, walled gardens, cross-device ambiguity, nonrandom channel sequencing, and post-treatment variables. For example, adding “site visit after advertising” as a predictor may create bias if the visit is itself partly caused by advertising.

Attribution is most defensible when calibrated against experiments. An advertiser may use experiments to estimate channel-level lift and then use MTA to allocate patterns within a channel, provided the calibration assumptions are explicit.

6. Marketing-Mix Modeling

Marketing-mix modeling (MMM) uses aggregate time-series or panel data to estimate the relationship between marketing inputs and business outcomes. Typical variables include sales, media spend or impressions, price, distribution, promotions, seasonality, holidays, macroeconomic conditions, and competitor activity.

A stylized model is:

yt = α + β₁x₁,t + β₂x₂,t + … + βkxk,t + γᵀzt + εt

Here y_t is the outcome in period t, x variables represent marketing inputs, z_t represents control variables, α is an intercept, β coefficients measure conditional associations or response parameters, γ is a vector of control coefficients, and ε_t is an unexplained error term. Causal interpretation requires strong design and modeling assumptions; regression alone does not guarantee causality.

Media effects often involve carryover. A common geometric adstock transformation is:

st = xt + λst−1, 0 ≤ λ < 1

where x_t is current media input, s_t is effective media stock, and λ is the retention parameter. This is a modeling choice, not a universal law. It assumes a constant proportional carryover and should be validated against experimental or external evidence.

Diminishing returns may be represented by a saturating response function, such as:

f(s) = α × s^θ, 0 < θ < 1

where α is a scale parameter and θ controls curvature. The function is concave for the stated range, meaning each additional unit of effective media produces a smaller modeled response than the previous unit. Alternative functions, such as logistic or Hill curves, may be more appropriate when there are thresholds or asymptotic limits.

MMM strengths include broad channel coverage, compatibility with offline sales, and ability to model long-term patterns. Limitations include correlated media investments, limited variation, aggregation bias, structural breaks, omitted variables, and sensitivity to functional form. Bayesian MMM can express parameter uncertainty through prior distributions and posterior intervals, but Bayesian estimation does not remove identification problems.

7. Conversion APIs and Measurement Infrastructure

Browser-based pixels and cookies are increasingly incomplete because of consent restrictions, browser limitations, device fragmentation, and platform policies. Conversion APIs allow server-side transmission of conversion events, often with hashed or pseudonymous identifiers and event metadata.

A well-designed conversion system should specify:

  • Event names and business definitions.
  • Event time zone and timestamp standards.
  • Deduplication keys for browser and server events.
  • Attribution windows and eligibility rules.
  • Consent status and lawful processing basis.
  • Validation, error handling, and data-quality monitoring.
  • Offline conversion uploads and delayed outcomes.
  • Access controls, retention limits, and audit logs.

Server-side transmission improves completeness but does not prove causality. It may also increase privacy responsibility because the advertiser controls more direct data flows. Identity matching should be evaluated for false positives, false negatives, and differential performance across population groups.

A conversion pipeline should reconcile platform-reported events with first-party records. Differences may arise from time zones, deduplication, view-through rules, modeled conversions, cancellation timing, attribution windows, and consent-based loss. Reconciliation is not merely an engineering task; it affects budget decisions and must be documented.

8. Triangulation: A Decision Framework

Triangulation combines evidence from methods with different error structures. A practical framework may include:

  1. Operational reporting: validates delivery, pacing, reach, frequency, and data integrity.
  2. Platform and path analytics: describes journeys and supports tactical optimization.
  3. Incrementality experiments: estimates causal effects for selected channels or audiences.
  4. Geo-tests: evaluates market-level effects and offline outcomes.
  5. MMM: allocates aggregate effects across channels and estimates long-run response.
  6. Financial analysis: translates incremental outcomes into contribution margin and profit.

Agreement across methods increases confidence, but disagreement is informative. If last-click attribution shows strong paid-search performance while experiments show little incremental effect, the likely explanation may be brand-demand capture, not necessarily analytical failure. If MMM shows television effects but digital MTA does not, the methods may be observing different horizons and units of analysis.

A measurement governance document should record the estimand, population, treatment, outcome, time horizon, identification strategy, data sources, assumptions, uncertainty, and decision rule. It should also distinguish exploratory analysis from confirmatory analysis.

9. Worked Example: Incremental Profit from a Holdout Test

An online retailer randomly assigns 100,000 eligible customers to treatment and 100,000 to control. Treatment receives a retargeting campaign; control receives no retargeting. During the test, 3,000 treatment customers purchase and 2,400 control customers purchase.

Treatment conversion rate:

pT = 3,000 ÷ 100,000 = 0.03 = 3%

Control conversion rate:

pC = 2,400 ÷ 100,000 = 0.024 = 2.4%

Absolute lift is 0.6 percentage points. Estimated incremental conversions are:

100,000 × (0.03 − 0.024) = 600

Suppose average contribution margin per incremental order is $28 and media cost is $9,000. Incremental contribution is:

600 × $28 = $16,800

Incremental profit after media cost is $7,800. Incremental ROI is:

($16,800 − $9,000) ÷ $9,000 = 0.8667 ≈ 86.7%

This conclusion depends on valid randomization, accurate conversion measurement, no material spillover, and the assumption that the measured test-period margin represents the relevant economic value. If retargeting reduces full-price purchases or generates returns, those effects must be included.

10. Illustrative Case: Aurora Home Appliances

Background

Aurora Home Appliances, a fictional omnichannel retailer, invests in paid search, social video, connected television, email, and display retargeting. Its dashboard reports strong last-click return from search and retargeting, while television appears inefficient because it generates few directly tracked conversions.

Problem

Management must decide whether to move $2 million from television and retargeting into paid search. The decision is complicated by incomplete cross-device tracking, regional promotions, and a large number of branded searches.

Analysis

The measurement team defines the primary estimand as incremental contribution profit per dollar of media over a twelve-week period. It conducts three studies:

  • A randomized retargeting holdout.
  • A geo-randomized television test using matched regions.
  • A quarterly MMM using weekly sales, price, distribution, promotion, media inputs, and competitor controls.

The retargeting experiment shows that 70% of platform-attributed retargeting conversions would have occurred without the ads. Search produces high attributed ROAS, but a branded-keyword holdout reveals substantial baseline demand and a smaller incremental effect than last-click reporting suggests. The television geo-test shows modest short-term sales lift and stronger branded-search and direct-traffic effects. MMM indicates television has a longer carryover period than retargeting.

Approach and solution

Aurora rejects the proposed wholesale budget shift. It reduces low-incrementality retargeting, protects high-intent non-branded search, and maintains television at a controlled level. The company introduces quarterly geo-tests, a persistent randomized holdout for selected digital audiences, and a conversion API with consent-aware server-side events. It reports both attributed ROAS and experimentally estimated iROAS.

Outcome

The revised plan produces fewer reported conversions in the platform dashboard but higher incremental contribution profit. Management learns that dashboard efficiency and causal efficiency are different quantities. The result is not that one channel is universally superior; rather, the value of each channel depends on baseline demand, audience selection, time horizon, and the counterfactual.

Learning points

  1. High attributed performance can reflect demand capture rather than demand creation.
  2. Different methods answer different estimands.
  3. Offline and delayed effects require measurement beyond click-based attribution.
  4. Budget decisions should use incremental profit, not an isolated platform metric.
  5. Repeated testing is necessary because auction conditions, creative, and consumer behavior change.

11. Limitations, Ethics, and Governance

Measurement systems can reproduce inequity when identity resolution is less accurate for certain groups, when optimization excludes underserved audiences, or when conversion value is defined only by short-term revenue. Frequency optimization can also become intrusive, particularly when sensitive inferences are used for targeting.

Organizations should apply data minimization, purpose limitation, access controls, retention limits, consent requirements, and clear accountability. Hashed identifiers are not automatically anonymous; they may remain personal data when they can be linked or used for matching. Conversion APIs should not be used to evade privacy choices.

Experimentation requires ethical proportionality. Participants should not face unreasonable harm, discriminatory exclusion, or deceptive treatment. Sensitive outcomes require heightened safeguards. Governance should include documentation of treatment assignment, exclusions, model versions, data provenance, and approval responsibilities.

Common analytical failures include peeking at results until significance appears, changing the primary outcome after observing data, ignoring failed randomization, treating modeled conversions as observed facts, and presenting point estimates without uncertainty. Pre-registration, holdout integrity, sensitivity analysis, and independent review reduce these risks.

12. Contemporary Developments and Best Practices

Privacy-preserving measurement is shifting toward aggregated reporting, clean rooms, consent-aware first-party data, differential privacy, and modeled conversions. These tools can improve reach measurement while reducing individual-level visibility, but they create new requirements for validation and uncertainty communication.

AI can assist with anomaly detection, creative classification, forecasting, segmentation, and model comparison. It should not be treated as a causal identification strategy. A machine-learning model may predict who will convert without showing who was persuaded by advertising. The distinction between prediction and intervention remains fundamental.

Best practices include:

  • Define the causal question before choosing the metric.
  • Select an estimand aligned with the business decision.
  • Use randomization whenever operationally feasible.
  • Test pre-trends and spillovers in geo designs.
  • Calibrate attribution with lift experiments.
  • Use MMM for aggregate and long-term questions, not as automatic proof of causation.
  • Report uncertainty, assumptions, and data loss.
  • Reconcile platform, server, and business-system records.
  • Evaluate incremental profit and customer value, not only conversions.
  • Repeat studies as media systems and privacy conditions evolve.

Chapter Summary

Advertising measurement progresses from delivery reporting to response analysis, attribution, and causal incrementality. Attribution distributes observed credit, whereas incrementality estimates the additional outcome caused by advertising. The central challenge is the unobserved counterfactual: what would have happened without treatment?

Randomized experiments provide the strongest basis for causal inference when treatment, control, compliance, and interference are properly managed. Geo-tests and difference-in-differences designs extend experimentation to market-level and offline settings but depend on assumptions such as parallel trends. Rule-based and multi-touch attribution are useful descriptive tools but can reward channels that capture pre-existing demand. Marketing-mix modeling evaluates aggregate and potentially long-term effects, although its conclusions depend on variation, controls, functional form, and identification assumptions.

Conversion APIs improve event completeness but do not establish causality. A mature system triangulates operational data, experiments, geo-tests, MMM, attribution, and financial outcomes. Managerial decisions should be based on incremental contribution and profit, with uncertainty and ethical governance made explicit. The fundamental discipline is to distinguish prediction from persuasion, correlation from causation, and reported conversions from incremental value.

Key Terms

Attribution: Allocation of observed credit for an outcome among marketing touchpoints.

Average treatment effect (ATE): Mean causal difference between treatment and control potential outcomes.

Carryover: Persistence of advertising influence beyond the period of exposure.

Confounding: A variable-related distortion that affects both treatment assignment and outcome.

Control group: Units used to represent the counterfactual outcome without the focal treatment.

Conversion API: Server-side system for transmitting conversion events to a measurement or advertising platform.

Counterfactual: The unobserved outcome that would have occurred under an alternative treatment condition.

Difference-in-differences: Estimator comparing changes over time between treatment and control groups.

Geo-test: Experiment or quasi-experiment conducted across geographic markets.

Incrementality: Additional outcome caused by an intervention relative to its counterfactual.

Incremental ROI: Profit generated by incremental outcomes relative to incremental investment.

Intention-to-treat: Effect of assignment to treatment, regardless of actual compliance.

Marketing-mix modeling: Aggregate statistical modeling of business outcomes against marketing and contextual variables.

Multi-touch attribution: Allocation of conversion credit across multiple recorded interactions.

Parallel trends: Assumption that treatment and control units would have followed similar untreated trends.

Potential outcomes: Outcomes a unit would experience under alternative treatment states.

Selection bias: Distortion caused by systematic differences in who receives or is observed under treatment.

Synthetic control: Weighted combination of control units used to approximate a treated unit’s counterfactual.

Triangulation: Combining multiple measurement methods to strengthen inference.

View-through conversion: Conversion credited after an impression without a recorded click.

Review Questions

Short Answer Questions

  1. What is the difference between attribution and incrementality?
  2. Define a counterfactual in advertising measurement.
  3. Why can last-click attribution overstate retargeting effectiveness?
  4. State the parallel-trends assumption in a difference-in-differences design.
  5. Why does a conversion API improve measurement completeness without proving causality?

Long Answer Questions

  1. Explain how a randomized advertising experiment should be designed, including treatment, control, outcomes, compliance, and interference.
  2. Compare rule-based attribution, multi-touch attribution, and marketing-mix modeling in terms of data requirements, strengths, and limitations.
  3. Explain how geo-testing and synthetic controls can be used when user-level randomization is not feasible.
  4. Discuss why high attributed ROAS may coexist with low incremental ROAS.
  5. Design a triangulated measurement framework for a national omnichannel retailer.

Analytical / Application Questions

  1. A campaign produces a 4% treatment conversion rate and a 3% control conversion rate among 50,000 units per group. Calculate absolute lift and estimated incremental conversions. Explain why relative lift should also be reported.
  2. A platform reports $500,000 in attributed revenue from a $100,000 campaign, but a holdout test estimates only $180,000 of incremental revenue. Calculate attributed ROAS and incremental ROAS, then interpret the difference.
  3. A television campaign is launched in five regions while five comparison regions are used. Pre-period trends are substantially different between the two sets. Explain why a simple difference-in-differences estimate may be unreliable and propose two remedies.

Multiple Choice Questions with Answers

Question 1

Which statement best distinguishes incrementality from attribution?

A. Incrementality allocates credit among touchpoints, while attribution estimates control-group outcomes.

B. Incrementality estimates the causal effect relative to a counterfactual, while attribution allocates observed credit.

C. Incrementality applies only to offline media, while attribution applies only to digital media.

D. Incrementality measures impressions, while attribution measures reach.

Correct Answer: B. Incrementality estimates the causal effect relative to a counterfactual, while attribution allocates observed credit.

Question 2

A treatment group converts at 3% and a control group at 2%. What is the absolute conversion lift?

A. 0.5 percentage points

B. 1 percentage point

C. 50 percentage points

D. 150 percentage points

Correct Answer: B. 1 percentage point

Question 3

Which assumption is central to a basic difference-in-differences design?

A. Treatment and control groups must have identical sample sizes.

B. All treated units must click the advertisement.

C. Treatment and control would have followed parallel trends without treatment.

D. The treatment outcome must be continuous.

Correct Answer: C. Treatment and control would have followed parallel trends without treatment.

Question 4

What is a principal strength of randomized controlled advertising experiments?

A. They eliminate the need to define an outcome.

B. They balance observed and unobserved characteristics in expectation.

C. They always measure long-term brand effects perfectly.

D. They require no control group.

Correct Answer: B. They balance observed and unobserved characteristics in expectation.

Question 5

Which attribution model assigns all recorded conversion credit to the final touchpoint?

A. First-touch attribution

B. Linear attribution

C. Last-touch attribution

D. Position-based attribution

Correct Answer: C. Last-touch attribution

Question 6

In marketing-mix modeling, adstock is intended to represent which phenomenon?

A. The legal ownership of advertising content

B. The persistence of media effects over time

C. The number of users who reject cookies

D. The percentage of impressions that are viewable

Correct Answer: B. The persistence of media effects over time

Question 7

A campaign has $120,000 of incremental revenue and costs $30,000. What is its incremental ROAS?

A. 0.25

B. 2

C. 4

D. 5

Correct Answer: C. 4

Question 8

Why does a conversion API not, by itself, establish causal impact?

A. It cannot transmit any conversion events.

B. It improves event transmission but does not create a counterfactual.

C. It is used only for television measurement.

D. It automatically assigns random treatment.

Correct Answer: B. It improves event transmission but does not create a counterfactual.

Question 9

Which issue occurs when people likely to purchase are also more likely to receive advertising?

A. Selection bias

B. Unit consistency

C. Adstock decay

D. Deduplication

Correct Answer: A. Selection bias

Question 10

Why is triangulation valuable in advertising measurement?

A. It guarantees that every model produces the same result.

B. It replaces the need for business judgment.

C. It combines methods with different strengths and error structures.

D. It ensures that attributed conversions equal incremental conversions.

Correct Answer: C. It combines methods with different strengths and error structures.

Advertising Media Planning & Buying
Chapter 13 of 15