EDB — 1PK

Exercises

1. [1PK]Adapt the notion of equivalence [1NW]↺↻ to the case of simple and closed arcs, but considering them as maps \(𝛾:{\mathbb {R}}→ X\) continuous and periodic (of period \(1\)); what hypotheses do we require from the maps \(𝜑:{\mathbb {R}}→{\mathbb {R}}\)?

   Solution 1

   [1PM]↺↻