Matches in DBpedia 2016-04 for { ?s ?p "In Lie theory and related areas of mathematics, a lattice in a locally compact topological group is a discrete subgroup with the property that the quotient space has finite invariant measure. In the special case of subgroups of Rn, this amounts to the usual geometric notion of a lattice (see the article Lattice (group)), and both the algebraic structure of lattices and the geometry of the totality of all lattices are relatively well understood."@en }
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- Lattice_(discrete_subgroup) comment "In Lie theory and related areas of mathematics, a lattice in a locally compact topological group is a discrete subgroup with the property that the quotient space has finite invariant measure. In the special case of subgroups of Rn, this amounts to the usual geometric notion of a lattice (see the article Lattice (group)), and both the algebraic structure of lattices and the geometry of the totality of all lattices are relatively well understood.".
- Q6497088 comment "In Lie theory and related areas of mathematics, a lattice in a locally compact topological group is a discrete subgroup with the property that the quotient space has finite invariant measure. In the special case of subgroups of Rn, this amounts to the usual geometric notion of a lattice (see the article Lattice (group)), and both the algebraic structure of lattices and the geometry of the totality of all lattices are relatively well understood.".