4 problems

Let $X$ be a separable Fraïssé Banach space, with the finite-dimensional approximate extension property defining Fraïssé spaces. The Fraïssé-space classification conjecture. Every…

A Fraïssé Banach space is a Banach space satisfying the finite-dimensional approximate extension property described by approximation of every sufficiently good finite-dimensional e…

A Banach space $X$ is Fraïssé when for every $\varepsilon>0$ and every $k\in\mathbb{N}$ there is a $\delta>0$ such that for every $k$-dimensional subspace $E$ of $X$ and every…

Let $X$ be a separable reflexive Fraïssé Banach space, where Fraïssé means that for every $\varepsilon>0$ and every $k\in\mathbb{N}$ there is $\delta>0$ such that every $k$-dimensi…