We evaluate a large-scale set of interventions to increase demand for immunization in Haryana, India. The policies under consideration include the two most frequently discussed tools--reminders and incentives--as well as an intervention inspired by the networks literature. We cross-randomize whether (a) individuals receive SMS reminders about upcoming vaccination drives; (b) individuals receive incentives for vaccinating their children; (c) influential individuals (information hubs, trusted individuals, or both) are asked to act as "ambassadors" receiving regular reminders to spread the word about immunization in their community. By taking into account different versions (or "dosages") of each intervention, we obtain 75 unique policy combinations. We develop a new statistical technique--a smart pooling and pruning procedure--for finding a best policy from a large set, which also determines which policies are effective and the effect of the best policy. We proceed in two steps. First, we use a LASSO technique to collapse the data: we pool dosages of the same treatment if the data cannot reject that they had the same impact, and prune policies deemed ineffective. Second, using the remaining (pooled) policies, we estimate the effect of the best policy, accounting for the winner's curse. The key outcomes are (i) the number of measles immunizations and (ii) the number of immunizations per dollar spent. The policy that has the largest impact (information hubs, SMS reminders, incentives that increase with each immunization) increases the number of immunizations by 44% relative to the status quo. The most cost-effective policy (information hubs, SMS reminders, no incentives) increases the number of immunizations per dollar by 9.1%.
翻译:我们评估了印度哈里亚纳地区扩大免疫需求的大规模干预措施。审议中的政策包括两个最经常讨论的工具(或“剂量”)和激励机制,以及由网络文献启发的干预措施。我们交叉随机地确定是否(a) 个人收到关于即将开展的疫苗接种运动的短信提醒;(b) 个人获得疫苗接种儿童疫苗的奖励;(c) 具有影响力的个人(信息中心、受信任的个人或两者)被要求充当定期提醒其社区宣传免疫信息的“大使 ” 。考虑到每项干预措施的不同版本(或“剂量”)和激励机制,我们获得了75种独特的政策组合。我们开发了一个新的统计技术-智能集合和调整程序,以便从大系列中找到最佳政策,这也决定了哪些政策是有效的,以及最佳政策的效果。我们分两步走。首先,我们用一种LASSO技术来破坏数据:如果数据无法拒绝其同样的影响,我们收集了相同的治疗数据(如果数据不能拒绝其相应的影响,我们收集了相同的剂量,那么,我们得到了最大的免疫政策的效果会增加。第二, 使用美元政策中的最大结果(我们用美元政策的结果) 以美元计数来计算。