On the three-space property for subprojective and superprojective Banach spaces
arXiv:2412.10263
Abstract
We introduce the notion of subprojective and superprojective operators and we use them to prove a variation of the three-space property for subprojective and superprojective spaces. As an application, we show that some spaces considered by Johnson and Lindenstrauss are both subprojective and superprojective.
11 pages