  Elliptic divisibility sequences (EDSs) are generalizations of a class of
integer divisibility sequences called Lucas sequences. There has been much
interest in cases where the terms of Lucas sequences are squares or cubes. In
this work, using the Tate normal form having one parameter of elliptic curves
with torsion points, the general terms and periods of all elliptic divisibility
sequences with a zero term are given in terms of this parameter by means of
Mazur's theorem, and it is shown that which term of h_{n} of an EDS can be a
square or a cube by using the general terms of these sequences.
