We partition the total ratio effect (one minus the vaccine effect) from a vaccine trial into indirect (effects through antibodies) and direct effects (other effects). Identifying $p$, the proportion of the total effect due to the indirect effect, depends on a cross-world quantity, the potential outcome among vaccinated individuals with antibody levels as if given placebo, or vice versa. We review assumptions for identifying $p$, showing that, unless the effect of adding antibodies to the placebo arm is equal in magnitude to that of subtracting antibodies from the vaccine arm, there are two versions of $p$. We focus on the case when the placebo is unlikely to induce needed antibodies, and in that case if a standard assumption (given confounders, potential mediators and potential outcomes are independent) is true, only one version of $p$ is identifiable, and if not neither is identifiable. We propose alternatives for identifying and estimating the other version of $p$, without making the standard independence assumption and instead experimentally modeling to identify the formerly cross-world quantity. First, a three arm trial with the extra arm being passive immunization (administering monoclonal antibodies), and using a model of antibody level amongst vaccinees. Second, combining information from a placebo-controlled vaccine trial with a placebo-controlled passive immunization trial.
翻译:我们将疫苗试验的总比率效应(一减疫苗效应)分为间接效应(抗体效应)和直接效应(其他效应),确定美元,间接效应总影响的比例取决于跨世界的数量,接种抗体水平的人的潜在结果如给安慰剂一样,或反之亦然。我们审查确定1美元的假设,表明,除非将抗体添加到安慰剂手臂中的效果与从疫苗手臂中减去抗体的效果相等,有两种版本的美元。我们侧重于在安慰剂不大可能产生所需抗体的情况下,确定美元占总影响的比例,在这种情况下,如果标准假设(先是混合者、潜在调解人和潜在结果是独立的)是真实的,只有1种P美元可以识别,如果两者都无法确定。我们提出了确定和估计另一版本的美元的替代方案,但不作出标准独立假设,而是进行实验性模型,以确定以前跨世界的抗体数量。首先,进行3种抗臂试验,将额外手臂作为被动免疫(管理单一疫苗试验,将单一疫苗试验与受控的疫苗试验地点合并),使用一种受控的疫苗水平。