  Recently, Kavan Modi \emph{et al.} found that masking quantum information is
impossible in bipartite scenario in [Phys. Rev. Lett. \textbf{120}, 230501
(2018)]. This adds another item of the no-go theorems. In this paper, we
present some new schemes different from error correction codes, which show that
quantum states can be masked when more participants are allowed in the masking
process. Moreover, using a pair of mutually orthogonal Latin squares of
dimension $d$, we show that all the $d$ level quantum states can be masked into
tripartite quantum systems whose local dimensions are $d$ or $d+1$. This
highlight some difference between the no-masking theorem and the classical
no-cloning theorem or no-deleting theorem.
