“…In particular, many genericity results exist for manifolds. Yano [37] demonstrated that shadowing is generic among homeomorphisms of the unit circle, Odani [26] extended this result to smooth manifolds of dimension at most three, and Pilyugin and Plamenevskaya [31] further extended this result to compact manifolds without boundary which have a handle decomposition. Results concerning the more general class of continuous maps include those of Mizera [24], who demonstrated that shadowing is generic in C(X) where X is an arc or circle, and those of Kościelniak, Mazur, Oprocha and Pilarczyk [18], who extended this result to C(X) and S(X) where X is a compact manifold.…”