Crossword Solver > found answer > COMPLIMENTED

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complimented

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The answer COMPLIMENTED has 1 possible clue(s) in existing crosswords.

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The word COMPLIMENTED is VALID in some board games. Check COMPLIMENTED in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of complimented in various dictionaries:

verb - say something to someone that expresses praise

verb - express respect or esteem for

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Possible Crossword Clues
Paid tribute to writer behind one version of Congratulations

Last Seen in these Crosswords & Puzzles
Sep 1 2014 Irish Times (Crosaire)

Possible Dictionary Clues
Simple past tense and past participle of compliment.
politely congratulate or praise (someone) for something.
A polite expression of praise or admiration.
Politely congratulate or praise (someone) for something.

Complimented might refer to
In the mathematical discipline of order theory, a Complemented lattice is a bounded lattice (with least element 0 and greatest element 1), in which every element a has a complement, i.e. an element b satisfying a ∨ b = 1 and a ∧ b = 0. * Complements need not be unique. * A relatively complemented lattice is a lattice such that every interval [c, d], viewed as a bounded lattice in its own right, is a complemented lattice. * An orthocomplementation on a complemented lattice is an involution which is order-reversing and maps each element to a complement. An orthocomplemented lattice satisfying a weak form of the modular law is called an orthomodular lattice. * In distributive lattices, complements are unique. Every complemented distributive lattice has a unique orthocomplementation and is in fact a Boolean algebra.

Complimented might refer to

In the mathematical discipline of order theory, a Complemented lattice is a bounded lattice (with least element 0 and greatest element 1), in which every element a has a complement, i.e. an element b satisfying a ∨ b = 1 and a ∧ b = 0.
* Complements need not be unique.
* A relatively complemented lattice is a lattice such that every interval [c, d], viewed as a bounded lattice in its own right, is a complemented lattice.
* An orthocomplementation on a complemented lattice is an involution which is order-reversing and maps each element to a complement. An orthocomplemented lattice satisfying a weak form of the modular law is called an orthomodular lattice.
* In distributive lattices, complements are unique. Every complemented distributive lattice has a unique orthocomplementation and is in fact a Boolean algebra.

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