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Target-Trial Protocols · Tutorial 84 of 699

The Seven Components Of A Target Trial

Learn to specify the seven components of a target trial and see how their alignment determines whether an observational analysis answers a clear causal question.

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What You'll Learn

  • Name the seven protocol components and distinguish their roles.
  • Define time zero as the common point of eligibility, strategy assignment, and follow-up.
  • Separate an intended assignment mechanism from observed treatment in an observational study.
  • Connect the analysis plan to a precisely defined causal contrast.
  • Identify when future-based treatment classification creates immortal-time bias—and when it does not.
  • Diagnose protocol weaknesses that threaten causal interpretation.

Why Specify a Target Trial?

An observational data set records what happened under care as it was delivered. A causal question, however, asks what would happen under alternative treatment strategies. A target trial makes that comparison concrete by stating the trial one would ideally conduct, including who could enter, what strategies would be compared, and how outcomes would be measured. An observational analysis can then be designed to emulate that trial as closely as the data allow.

The protocol is not a guarantee that an observational estimate is causal. It makes the intended comparison explicit, exposes ambiguities, and helps reveal where data or assumptions are inadequate. Seven components organize this work: eligibility, treatment strategies, assignment, time zero, follow-up, outcomes, and analysis. They must fit together: a treatment contrast that depends on future information, for example, can conflict with the start of outcome follow-up.

Definition: A target trial protocol is a specification of a hypothetical randomized trial whose causal question an observational analysis aims to answer. Its seven components are (1) eligibility criteria, (2) treatment strategies, (3) assignment procedures, (4) time zero, (5) follow-up, (6) outcomes, and (7) the analysis plan. In an emulation, the protocol specifies the intended trial; the observational data supply the eligible people, treatment records, and outcomes. The emulation does not turn observed treatment into randomized assignment.

The Seven Components and Their Connections

1. Eligibility criteria say which people could enter the target trial. Eligibility should be defined using information available at entry, rather than later events that are consequences of treatment or follow-up. The criteria determine the population to which the question applies. They should be specific enough that a person’s eligibility can be assessed at the trial’s entry point.

2. Treatment strategies state what participants would be assigned to do. Each strategy needs a sufficiently clear definition to distinguish it from the alternative. A comparison of “start treatment A at enrollment” with “start treatment B at enrollment” is more interpretable than a comparison of vague labels such as “treated” and “untreated.” Strategies may include rules about continued care, but those rules must be specified if they are part of the causal question.

3. Assignment procedures state how the trial would allocate eligible participants to strategies. In a randomized target trial, this includes the randomization procedure and allocation ratio. In an observational emulation, treatment received is generally not randomly assigned. The analyst must describe how the observed treatment groups arose and address the possibility that participant characteristics influenced both treatment and outcome. Assignment in the hypothetical trial and treatment selection in the data are different concepts.

4. Time zero is the common start point for eligibility, assignment, and follow-up. At that point, a participant must be eligible, their assigned strategy must be determined, and outcome observation must begin according to the protocol. Aligning these events helps ensure that the groups are compared from a common point, rather than giving one group a different opportunity to accumulate outcomes.

5. Follow-up specifies how long participants are observed and how observation ends—for example, at a fixed horizon, an outcome, death, or loss of data. A fixed horizon makes the timing of the outcome comparison explicit. If observation ends early for some people, the analysis must account for incomplete outcome information under assumptions appropriate to the censoring process.

6. Outcomes define the events or measurements used to assess the consequences of the strategies. The protocol should make clear what counts as an outcome and when it is assessed. The same outcome definition and observation window should be applied across strategies; otherwise apparent differences may reflect measurement or ascertainment rather than treatment.

7. Analysis specifies the causal contrast of interest and the procedure for estimating it. For example, a protocol might target the difference between the one-year risks under two strategies in the eligible population. Let \(Y^a\) denote the outcome that would be observed under strategy \(a\). A risk-difference estimand can be written \(E[Y^1]-E[Y^0]\), with the population over which the expectation is taken stated explicitly. The analysis plan also states how observed data will be used to estimate that contrast and how uncertainty will be quantified.

Key distinction: A protocol defines the trial question; an estimator is a procedure for using data to answer it. A precisely computed estimate cannot repair a mismatch between the protocol’s intended comparison and the way participants, treatment, or outcomes were actually classified.

Assumptions Behind Causal Interpretation

The protocol clarifies the question, but causal interpretation of an observational estimate also requires assumptions. For a simple comparison of two strategies, the potential outcomes \(Y^1\) and \(Y^0\) represent each person’s outcomes under the respective strategies. Only one is observed for a person, so the unobserved counterfactual must be inferred from other participants and the design assumptions.

  • Consistency: for a person who follows strategy \(a\), the observed outcome equals \(Y^a\). This is difficult to interpret if a strategy is too vague to identify which versions of treatment it includes.
  • Conditional exchangeability: after conditioning on measured pre-treatment covariates \(X\), treatment choice is independent of the potential outcomes. In potential-outcome notation, this is \((Y^1,Y^0)\perp A\mid X\). It is an assumption, not something established merely by adjusting for a list of covariates.
  • Positivity: within relevant covariate strata in the target population, each strategy has a positive probability of being received: \(0<P(A=a\mid X=x)<1\) for both strategies \(a\).
  • No interference: one person’s outcome under a strategy does not depend on other people’s treatment assignments, unless such dependence is explicitly part of the treatment strategies and estimand.

These assumptions are not interchangeable. A clear eligibility rule does not ensure exchangeability, and adjustment for confounding does not resolve a lack of treatment overlap. Likewise, a protocol cannot make an ambiguous treatment strategy satisfy consistency by naming it more carefully after the data have been analyzed.

Worked Example: A One-Year Treatment Comparison

Hypothetical protocol. A research team wants to compare starting medicine A with starting medicine B for adults newly diagnosed with a condition. Eligibility is assessed at the treatment decision: adults with the diagnosis who have not previously used either medicine. Both strategies mean initiating the named medicine at that decision. In the ideal trial, eligible participants would be randomly assigned at that point. Time zero is the treatment decision, follow-up is 365 days, and the outcome is whether a stroke occurs during that period. The analysis targets the one-year risk difference for the eligible population.

Suppose, purely for illustration, the hypothetical trial has 100 participants assigned to each strategy. By 365 days, 8 assigned to A and 12 assigned to B have had a stroke. The corresponding risks are:

$$ \hat{R}_A=\frac{8}{100}=0.08,\qquad \hat{R}_B=\frac{12}{100}=0.12. $$

The estimated risk difference, defined as A minus B, is:

$$ \widehat{RD}=\hat{R}_A-\hat{R}_B =0.08-0.12=-0.04. $$

In this hypothetical comparison, the estimated one-year stroke risk under assignment to A is 4 percentage points lower than under assignment to B. The calculation alone does not establish a causal effect: causal interpretation would depend on the trial’s assignment and conduct, and an observational emulation would additionally require justified assumptions such as exchangeability and positivity. The example shows how the seven components locate the meaning of the number: it is a one-year risk contrast, for a defined eligible population, between specified strategies, from a shared time zero.

Time Zero and Future-Based Treatment Classification

Time-zero alignment deserves particular attention when treatment is defined using information recorded after follow-up begins. Suppose a study classifies participants as “treated” if they receive a prescription within 30 days after diagnosis, but counts deaths starting on the diagnosis date. A person classified as treated must be alive and observable until their actual prescription date. A person who dies before any prescription cannot later be classified as treated under this rule. Thus, the groups are defined using future information, and early deaths are necessarily excluded from the eventual-treated group.

This can create immortal-time bias for death: the interval before a person’s qualifying prescription is a period during which they must remain alive to be classified as treated. Counting deaths from diagnosis while assigning people retrospectively by future treatment can therefore make the eventual-treated group appear to have lower mortality, even if the strategy itself has no beneficial effect. The issue is not that every treated person must remain alive for the whole 30-day window. Someone prescribed on day 1 need not survive to day 30. The guaranteed interval is only up to that person’s actual prescription date.

Nor does future treatment classification mechanically guarantee an event-free interval for every outcome. A nonfatal event on day 10 does not necessarily prevent a prescription on day 20. If the protocol allows that person to qualify as treated, the person can have the event before treatment and still enter the eventual-treated group. Bias depends on the outcome and the precise treatment-classification rule: an earlier outcome creates a guaranteed event-free interval only when that outcome, or a rule requiring event-free survival, prevents later qualification for treatment.

A protocol should therefore make the time origin and treatment strategies coherent. For example, if the scientific question concerns initiation at diagnosis, define strategies that can be assigned at diagnosis and compare them from that time. If treatment is allowed to begin during a grace period, the analysis must respect the strategies and their timing rather than naively grouping people by future initiation. The suitable design and analysis depend on that specification.

Worked Example: Diagnosing a Future-Treatment Classification

Hypothetical data rule. In a cohort of 100 people, “treated” means receiving a prescription within 30 days of diagnosis. Death is counted from diagnosis. Twenty people receive a prescription during the 30 days; 80 do not. Of the 20 eventual initiators, 2 die after their prescription date. Of the 80 people without a prescription, 10 die during the first 30 days and 8 die later.

A naive comparison using these future-defined groups gives \(2/20=0.10\) deaths among eventual initiators and \((10+8)/80=18/80=0.225\) among noninitiators. The crude difference is:

$$ 0.10-0.225=-0.125. $$

That is a crude 12.5-percentage-point lower observed death proportion in the eventual-initiator group, not a valid estimate of the causal effect of starting treatment. The 10 early deaths necessarily fall into the no-prescription group: those individuals could not receive a prescription after death. Their inclusion from diagnosis in one group, while eventual initiators had to survive until their actual prescription dates, makes the time-zero and classification rules incompatible for a causal comparison.

Now change only the outcome to a nonfatal event that does not prevent a later prescription. A person could have that event on day 10 and still receive a prescription on day 20. The person would then count as treated under the stated rule despite having had the event before treatment. It would be incorrect to claim that the treated group must be event-free throughout the pre-prescription period. The protocol still needs careful alignment, but the particular immortal-time argument for death does not automatically apply to this outcome.

Putting the Components Together

The components are best checked as a connected design, not as seven unrelated fields to fill in. In particular, ask whether eligibility is known at time zero, whether the strategies could be assigned at that time, and whether outcome observation begins comparably in both groups. Then check whether the outcome and horizon answer the stated question, and whether the planned estimator targets the intended population and contrast.

1
State the eligible population.
Describe who can enter and the point at which eligibility is assessed.
2
Define both strategies and assignment.
Specify the alternatives and how assignment would occur in the target trial; distinguish that hypothetical process from observed treatment selection.
3
Align time zero and follow-up.
Check that eligibility, strategy assignment, and the start of outcome observation refer to a coherent common point.
4
Specify outcomes and analysis.
Define what is measured and when, name the causal contrast and target population, and state how observed data will estimate it.

Worked Example: Choosing a Horizon and a Contrast

Hypothetical question. A clinic is considering whether to offer a structured follow-up program or usual care to adults discharged after a first episode of a condition. The proposed target population is patients eligible at discharge. Time zero is the discharge date; the strategies are assignment to the program or usual care; the outcome is readmission within 90 days.

Suppose a hypothetical randomized trial assigns 120 patients to the program and 120 to usual care. Readmission occurs for 18 program-assigned patients and 30 usual-care patients. The risks and risk difference are:

$$ \hat{R}_{\text{program}}=\frac{18}{120}=0.15,\qquad \hat{R}_{\text{usual care}}=\frac{30}{120}=0.25, $$ $$ \widehat{RD}=0.15-0.25=-0.10. $$

The estimated 90-day readmission risk is 10 percentage points lower under assignment to the program in this hypothetical sample. That statement is tied to assignment, not necessarily to actually completing every program visit. If the intended question were instead the effect of adhering to the program, the strategies and analysis would need to target that different contrast. For an observational emulation, the analyst would also need to consider whether differences between patients offered or receiving the program and those receiving usual care are adequately addressed. The counts alone cannot settle that question.

Diagnostics, Alternatives, and Limits

Protocol diagnostics are checks for mismatches that can invalidate or change the question, rather than a single numerical test. Look for treatment status defined by future events, eligibility assessed after the start of outcome counting, different outcome ascertainment across groups, and an analysis population that differs from the population named in the estimand. In the observed data, also inspect whether both strategies occur across the relevant covariate patterns; if some types of eligible people almost always receive one strategy, positivity may be doubtful.

The main alternative is not simply “use regression instead.” A randomized target trial assigns strategies by design; an observational emulation must rely on measured data and assumptions to handle treatment selection. Propensity score methods and outcome-regression approaches are possible analytic tools for specified observational contrasts, but neither repairs a poorly defined protocol or unmeasured confounding by itself. The protocol is also distinct from a particular estimator: the same target contrast may be approached with different methods, each with its own requirements.

A target trial cannot recover information that was never recorded. If the data lack treatment timing, a required covariate, or a valid outcome measure, an emulation may be impossible or may answer a narrower question. Nor does a well-written protocol prove consistency, exchangeability, positivity, or correct outcome measurement. Its value is to make these requirements visible and to prevent a numerical result from being mistaken for an answer to a question the data did not support.

Common Mistakes

  • Mixing the hypothetical assignment with observed treatment. An observational study does not become randomized because its protocol describes random allocation. State what the target trial would do and separately explain how treatment arose in the data.
  • Starting outcome counting before future-based group classification is resolved. This can create an immortal interval for death or another outcome that prevents later treatment qualification. Assess the exact outcome and rule; do not claim that every outcome is mechanically event-free before treatment.
  • Calling an estimator an estimand. A model or matching procedure is a way to estimate a target, not a complete statement of the target. Name the population, strategies, outcome, horizon, and contrast.
  • Treating a protocol as proof of identification. Clear specifications improve design but do not establish the observational assumptions required for causal interpretation.
Key takeaway: The seven components are linked specifications of one causal question. Their alignment establishes who is compared, under which strategies, from what common time point, over which outcome horizon, and for which population-level contrast.

Check Your Understanding

Answer each question, then compare with the brief solutions below.

  1. What is the role of time zero, and which design elements should align with it?
  2. A study labels people treated if they start a drug within 14 days but counts deaths from day 0. Why might this bias a mortality comparison?
  3. Under the same treatment rule, must a person classified as treated be event-free before starting if the outcome is nonfatal and does not prevent later treatment? Explain.
  4. A target trial compares two strategies and estimates a 90-day risk difference of \(-0.03\), defined as strategy A minus strategy B. State the interpretation in context-neutral terms.
  5. Name two assumptions needed for causal interpretation of a basic observational comparison, and explain what each contributes.

Solutions. (1) Time zero is the common start point at which eligibility, assignment, and follow-up are aligned, so groups have a coherent origin for comparison. (2) Anyone classified as treated must survive and remain observable until their actual start date; deaths before then cannot occur in the eventual-treated group, potentially creating an immortal interval for death. (3) No. A nonfatal event may occur before treatment without preventing later initiation, so the classification rule does not require event-free survival for that outcome. (4) The estimated 90-day risk under A is 3 percentage points lower than under B in the population targeted by the estimand; this estimate alone does not establish causality. (5) Conditional exchangeability rules out residual confounding after conditioning on measured covariates, while positivity requires both strategies to be possible across relevant covariate patterns. Consistency and no interference are also commonly required.

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