  We study the entanglement entropy of a scalar filed in 2+1 spacetime where
space is modeled by a fuzzy sphere and a fuzzy disc. In both models we evaluate
numerically the resulting entropies and find that they are proportional to the
number of boundary degrees of freedom. In the Moyal plan limit of the fuzzy
disc the entanglement entropy per unit area (length) diverges if the ignored
region is of infinite size. The divergence is (interpreted) of IR-UV mixing
origin. In general we expect the entanglement entropy per unit area to be
finite on a non-commutative space if the ignored region is of finite size.
