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Example of a topology on the set of positive integers
In general topology, a branch of mathematics, the Appert topology, named for Antoine Appert (1934), is a topology on the set X = {1, 2, 3, ...} of positive
Appert_topology
Surname list
Appert topology, named for Appert (1934), an example of a topology on the set Z+ = {1, 2, 3, ...} of positive integers Appert's tetraka or Appert's greenbul
Appert
List of concrete topologies and topological spaces
Wild knot The following topologies are a known source of counterexamples for point-set topology. Alexandroff plank Appert topology − A Hausdorff, perfectly
List_of_topologies
Book by Lynn Steen
parallel line topology Strong parallel line topology Concentric circles Appert space Maximal compact topology Minimal Hausdorff topology Alexandroff square
Counterexamples_in_Topology
In mathematics, especially general topology and analysis, an exhaustion by compact sets of a topological space X {\displaystyle X} is a nested sequence
Exhaustion_by_compact_sets
Property of topological spaces
called Fortissimo space). The Arens-Fort space. The Appert space. The "Single ultrafilter topology". Other examples of (Hausdorff) spaces that are not
Compactly_generated_space
American mathematician
(Reviewer: A. Appert) 54F45 [29] 42 #5224 Williams, Scott W. The liberation of the $Q$-gap. Proceedings of the University of Houston Point Set Topology Conference
Scott_W._Williams
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