The cancellation law for compact Hausdorff spaces and vector-valued Banach-Stone theorems
It is shown that there are nontrivial compact spaces \(K\) such that \(K \times L_ 1 \cong K \times L_ 2\) implies \(L_ 1 = L_ 2\) for arbitrary compact \(L_ 1\), \(L_ 2\).
scientific article; zbMATH DE number 756439