lattices (0 synonym found)

We don't have synonyms for lattices yet — it may be a rare, specialized, newly coined, or misspelled word. The closest thesaurus entries we have are lattice, latticed and atticus.

We don't have any synonyms for lattices yet.

Did you mean…

lattice  ·  latticed  ·  atticus

Think lattices belongs in the thesaurus? Recommend it and we'll take a look.

Definition of lattices:

(n) : A flat panel constructed with widely-spaced crossed thin strips of wood or other material, commonly used as a garden trellis.
(n) : (heraldry) A bearing with vertical and horizontal bands that cross each other.
(n) : (crystallography) A regular spacing or arrangement of geometric points, often decorated with a motif.
(n) : (mathematics, order theory) A partially ordered set in which every pair of elements has a unique supremum and a unique infimum.
(n) : (mathematics, algebra) In any of several technical senses, a substructure with properties analogous to those the set of points with integer coordinates bears in relation to the full Euclidian space these points are contained in.
(n) : (group theory) A discrete subgroup of Rⁿ which is isomorphic to Zⁿ (considered as an additive group) and which spans the real vector space Rⁿ.
Definition of lattices:

(n) : A flat panel constructed with widely-spaced crossed thin strips of wood or other material, commonly used as a garden trellis.
(n) : (heraldry) A bearing with vertical and horizontal bands that cross each other.
(n) : (crystallography) A regular spacing or arrangement of geometric points, often decorated with a motif.
(n) : (mathematics, order theory) A partially ordered set in which every pair of elements has a unique supremum and a unique infimum.
(n) : (mathematics, algebra) In any of several technical senses, a substructure with properties analogous to those the set of points with integer coordinates bears in relation to the full Euclidian space these points are contained in.
(n) : (group theory) A discrete subgroup of Rⁿ which is isomorphic to Zⁿ (considered as an additive group) and which spans the real vector space Rⁿ.
Back to Top