桥楚 发表于 2026-6-9 17:13:52

视频号、抖音种草投放测试记录

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
满足七处三词的前提下,目前分2个阶段:
一阶:A1-A2(有互动行为:点赞/关注/评论/。。。。),A2-A3(多次互动后询盘/加购物车次数);
二阶:A3-A4(购买);
素材思路:
一阶:入口是一个流量议题(包括流量词(比方说”波浪理论“、”缠论“),提出流量词的痛点、痒点后,产品词(宽论、概率的朋友、桥博士)给解决方案收口
二阶:硬广,挂车广告推送,系统寻找具有此类标签的人群,召回一阶人群。
统计方法:
一阶:统计同一用户的互动累计次数,即可反应一阶人群规模大小是否随投放次数增多而增加;统计同时期店铺单个SKU被加购物车次数是否有增加
二阶:统计原本无法跑动的ROI出价下的计划,是否消耗情况有变化。

桥楚 发表于 2026-6-9 17:14:54

A1-A4
页: [1]
查看完整版本: 视频号、抖音种草投放测试记录