- of or relating to an algebraic system, as a field with an order relation defined on it, in which every set of elements of the system has a least upper bound.
- of or relating to a set in which every fundamental sequence converges to an element of the set.Compare fundamental sequence.
- (of a lattice) having the property that every subset has a least upper bound and a greatest lower bound.
verb (used with object), com·plet·ed, com·plet·ing.
- complementary strand,
- complementary wavelength,
- complete antibody,
- complete antigen,
- complete blood count,
- complete carcinogen,
- complete denture
Origin of complete
Word Origin for complete
late 14c., from Old French complet "full," or directly from Latin completus, past participle of complere "to fill up, complete the number of (a legion, etc.)," transferred to "to fill, to fulfill, to finish (a task)," from com-, intensive prefix (see com-), + plere "to fill" (see pleio-).
late 14c.; see complete (adj.). Related: Completed; completing.