The advantages of proper
randomization in RCTs include: • "It eliminates bias in treatment assignment," specifically
selection bias and
confounding. • "It facilitates blinding (masking) of the identity of treatments from investigators, participants, and assessors." • "It permits the use of probability theory to express the likelihood that any difference in outcome between treatment groups merely indicates chance." There are two processes involved in randomizing patients to different interventions. First is choosing a
randomization procedure to generate an unpredictable sequence of allocations; this may be a simple random assignment of patients to any of the groups at equal probabilities, may be "restricted", or may be "adaptive." A second and more practical issue is
allocation concealment, which refers to the stringent precautions taken to ensure that the group assignment of patients are not revealed prior to definitively allocating them to their respective groups. Non-random "systematic" methods of group assignment, such as alternating subjects between one group and the other, can cause "limitless contamination possibilities" and can cause a breach of allocation concealment.
Procedures The treatment allocation is the desired proportion of patients in each treatment arm. An ideal randomization procedure would achieve the following goals: • Maximize
statistical power, especially in
subgroup analyses. Generally, equal group sizes maximize statistical power, however, unequal groups sizes may be more powerful for some analyses (e.g., multiple comparisons of placebo versus several doses using Dunnett's procedure ), and are sometimes desired for non-analytic reasons (e.g., patients may be more motivated to enroll if there is a higher chance of getting the test treatment, or regulatory agencies may require a minimum number of patients exposed to treatment). • Minimize selection bias. This may occur if investigators can consciously or unconsciously preferentially enroll patients between treatment arms. A good randomization procedure will be unpredictable so that investigators cannot guess the next subject's group assignment based on prior treatment assignments. The risk of selection bias is highest when previous treatment assignments are known (as in unblinded studies) or can be guessed (perhaps if a drug has distinctive side effects). • Minimize allocation bias (or confounding). This may occur when
covariates that affect the outcome are not equally distributed between treatment groups, and the treatment effect is confounded with the effect of the covariates (i.e., an "accidental bias"). If the randomization procedure causes an imbalance in covariates related to the outcome across groups, estimates of effect may be
biased if not adjusted for the covariates (which may be unmeasured and therefore impossible to adjust for). However, no single randomization procedure meets those goals in every circumstance, so researchers must select a procedure for a given study based on its advantages and disadvantages.
Simple This is a commonly used and intuitive procedure, similar to "repeated fair coin-tossing."
Restricted To balance group sizes in smaller RCTs, some form of
"restricted" randomization is recommended.
Allocation concealment "Allocation concealment" (defined as "the procedure for protecting the randomization process so that the treatment to be allocated is not known before the patient is entered into the study") is important in RCTs. In practice, clinical investigators in RCTs often find it difficult to maintain impartiality. Stories abound of investigators holding up sealed envelopes to lights or ransacking offices to determine group assignments in order to dictate the assignment of their next patient. Such practices introduce selection bias and
confounders (both of which should be minimized by randomization), possibly distorting the results of the study. On the other hand, a 2008 study of 146
meta-analyses concluded that the results of RCTs with inadequate or unclear allocation concealment tended to be biased toward beneficial effects only if the RCTs' outcomes were
subjective as opposed to
objective.
Sample size The number of treatment units (subjects or groups of subjects) assigned to control and treatment groups, affects an RCT's reliability. If the effect of the treatment is small, the number of treatment units in either group may be insufficient for rejecting the null hypothesis in the respective
statistical test. The failure to reject the
null hypothesis would imply that the treatment shows no statistically significant effect on the treated in a given test. But as the sample size increases, the same RCT may be able to demonstrate a significant effect of the treatment, even if this effect is small. == Blinding ==