چكيده لاتين :
A first order expansion M = (M, <,+, ·, 0, 1, . . . ) of an ordered field is said to be definably
complete if every bounded definable subset of M has a least upper bound in M. These structures
which are first order versions of Dedekind complete ordered fields, satisfy definable versions
of many topological properties of the reals. On the other hand, type completeness of ordered
structures which was introduced in [6], is a first order property that make the definably complete
structures to be further similar to the real ordered field. Here, we provide a topological criterion
for type completeness of definably complete ordered fields
