
The structure of equilateral sets in an n-dimensional Minkowski space M n {M^n} is shown to be closely related to the properties of antipodal sets. The range of the cardinality of maximal equilateral sets in M n {M^n} is obtained and a subset characterization of antipodal sets is derived and applied to equilateral sets.
Minkowski geometries in nonlinear incidence geometry, Metric geometry
Minkowski geometries in nonlinear incidence geometry, Metric geometry
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