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How Doctors Judge Whether a Medical Study Can Be Trusted

1The Clinical Question and Why Study Design Follows From It2Randomization, Allocation, and the Logic of Comparison3Blinding, Follow-Up, and Who Actually Got Analyzed4Reading the Result: Effect Size, Uncertainty, and Significance5Applicability: Does This Result Fit My Patient?6Combining Studies and Forming a Verdict
Randomization, Allocation, and the Logic of Comparison

Why Randomization Makes Groups Comparable

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Watch the two arms fill up. On the left, patients arrive carrying different prognostic burdens — some high risk, some low. When assignment is random, those burdens scatter across both arms, so the two columns end up looking alike even on factors no one measured. Switch to the non-random path and the same patients sort by a rule that tracks prognosis, so the high-risk patients pile into one arm. That pile-up is confounding, and it is why the comparison stops being fair.
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Randomization is the deliberate use of a chance mechanism — a random number sequence, a computer-generated list, or similar — to decide which treatment each enrolled participant receives. Its purpose is not fairness in a moral sense but comparability: it distributes every characteristic that could influence the outcome, whether or not the researchers thought to measure it, roughly evenly across the groups.

Consider a trial of a new drug for heart failure. Prognosis depends on age, ejection fraction, kidney function, diabetes, and a long list of factors clinicians recognize, plus others nobody has named. If we assign patients by any rule that correlates with prognosis — the day of the week they arrived, the ward they were admitted to, the clinician's judgment — the groups will differ systematically. Randomization breaks that correlation. Because assignment is independent of every patient characteristic, the expected difference between groups in any prognostic factor is zero, and the actual difference shrinks as the sample grows.

This is what makes the groups exchangeable: if we swapped the labels of the two arms, the results should be statistically indistinguishable. Exchangeability is the property that licenses the simple comparison of outcomes between arms. It is also why randomization addresses confounding — a confounder is a factor associated with both treatment and outcome, and randomization removes the association with treatment by construction. Observational designs can adjust for measured confounders, but only randomization handles the unmeasured ones.

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