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We generalize Cohen & Jones & Segal’s flow category whose objects are the
critical points of a Morse function and whose morphisms are the Morse moduli
spaces between the critical points to an n-category. The n-category
construction involves repeatedly doing Morse theory on Morse moduli spaces for
which we have to construct a class of suitable Morse functions. It turns out to
be an almost strict' n-category, i.e. it is a strict n-category up to
canonical isomorphisms’.

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