Matches in DBpedia 2015-10 for { ?s ?p "In algebra, a locally compact field is a topological field whose topology forms a locally compact space (in particular, it is a Hausdorff space). Examples are discrete fields and local fields such as the field of complex numbers and the p-adic fields. Since one can always give discrete topology to a field, any field can be turned into a locally compact field."@en }
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- Locally_compact_field abstract "In algebra, a locally compact field is a topological field whose topology forms a locally compact space (in particular, it is a Hausdorff space). Examples are discrete fields and local fields such as the field of complex numbers and the p-adic fields. Since one can always give discrete topology to a field, any field can be turned into a locally compact field.".
- Locally_compact_field comment "In algebra, a locally compact field is a topological field whose topology forms a locally compact space (in particular, it is a Hausdorff space). Examples are discrete fields and local fields such as the field of complex numbers and the p-adic fields. Since one can always give discrete topology to a field, any field can be turned into a locally compact field.".