  The structure of quantum mechanics forbids a bipartite scenario for masking
quantum information, however, it allows multipartite maskers. The Latin squares
are found to be closely related to a series of tripartite maskers. This adds
another item, significantly different from the original no-cloning theorem, to
the no-go theorems. On the other hand, anyonic excitations in two dimensions
exhibit exotic collective behaviors of quantum physics, and open the avenue of
fault-tolerant topological quantum computing. Here, we give the Latin-square
construction of Abelian and Ising anyons %of in the Kitaev model and study the
maskable space configuration in anyonic space. The circling and braiding of
Kitaev anyons are masking operations on extended hyperdisks in anyonic space.
We also realize quantum information masking in a teleportation way in the
Kitaev Ising anyon model.
