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.Q:

Fibre is a smooth manifold with infinite dimension

In the article Differential topology from a fiber-wise
perspective by Yuval Noah Harari, the author quotes Smooth manifolds
as being defined as topological spaces $X$ in which every $x \in X$ has a neighborhood basis consisting of open sets of codimension at least $2$.
In fact, all the proofs I’ve seen of this theorem refer to the fact that a vector bundle over a manifold with fibre a smooth vector space of infinite dimension has a countable open cover such that all non-zero sections are in a single fibre.
In Hirsch’s Differential Topology, however, the same notion is referred to as a manifold with a smooth structure which is the

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