Matches in DBpedia 2016-04 for { ?s ?p "In general topology, a branch of mathematics, the evenly spaced integer topology is the topology on the set of integers Z = {…, −2, −1, 0, 1, 2, …} generated by the family of all arithmetic progressions. It is a special case of the profinite topology on a group. This particular topological space was introduced by Furstenberg (1955) where it was used to prove the infinitude of primes."@en }
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- Evenly_spaced_integer_topology abstract "In general topology, a branch of mathematics, the evenly spaced integer topology is the topology on the set of integers Z = {…, −2, −1, 0, 1, 2, …} generated by the family of all arithmetic progressions. It is a special case of the profinite topology on a group. This particular topological space was introduced by Furstenberg (1955) where it was used to prove the infinitude of primes.".
- Q3993517 abstract "In general topology, a branch of mathematics, the evenly spaced integer topology is the topology on the set of integers Z = {…, −2, −1, 0, 1, 2, …} generated by the family of all arithmetic progressions. It is a special case of the profinite topology on a group. This particular topological space was introduced by Furstenberg (1955) where it was used to prove the infinitude of primes.".
- Evenly_spaced_integer_topology comment "In general topology, a branch of mathematics, the evenly spaced integer topology is the topology on the set of integers Z = {…, −2, −1, 0, 1, 2, …} generated by the family of all arithmetic progressions. It is a special case of the profinite topology on a group. This particular topological space was introduced by Furstenberg (1955) where it was used to prove the infinitude of primes.".
- Q3993517 comment "In general topology, a branch of mathematics, the evenly spaced integer topology is the topology on the set of integers Z = {…, −2, −1, 0, 1, 2, …} generated by the family of all arithmetic progressions. It is a special case of the profinite topology on a group. This particular topological space was introduced by Furstenberg (1955) where it was used to prove the infinitude of primes.".