In this paper, we study the time-bounded adaptive information coverage problem with myopic feedback (TBAIC) under a variant of the independent cascade (IC) model. In practical applications, time or deadline is a critical factor to evaluate the effectiveness of a strategy. Along this line, with considering deadline [Formula: see text], we sequentially select [Formula: see text] ([Formula: see text]) nodes as seed nodes, one at a time step, from a social network, and after a seed is selected at step [Formula: see text], it reveals the set of its activated neighbors, which will be valuable information for selecting subsequent seeds. On the other hand, during information propagation, if an active node fails to activate its neighbors, though not become active, those neighbors will know the information and may become active at a later step, we name them as covered nodes. In terms of information coverage, those covered nodes also make contributions. Therefore, our problem aims to choose a policy to maximize the expected cumulative number of both active and covered nodes throughout the time within deadline. We prove that our problem is adaptive monotone and adaptive submodular, which guarantees the adaptive greedy policy with myopic feedback to achieve an approximation ratio of [Formula: see text]. Additionally, we propose two algorithms to speed up the greedy policy.