homotopy equivalent spaces
1. Definition
Let \((X,\mathcal{T}_X)\) and \((Y,\mathcal{T}_Y)\) be topological spaces. Then \(X\) and \(Y\) are said to be homotopy equivalent, if there exists a Homotopy equivalence \(f\) between those
Let \((X,\mathcal{T}_X)\) and \((Y,\mathcal{T}_Y)\) be topological spaces. Then \(X\) and \(Y\) are said to be homotopy equivalent, if there exists a Homotopy equivalence \(f\) between those
Date: nil
Created: 2024-10-13 So 19:04