Let $M$ be a simply-connected smooth manifold with dimenison $n$.
Then, is there an open covering $\{U_i\}$ of $M$ such that each $U_i$ is contractible?
Let $M$ be a simply-connected smooth manifold with dimenison $n$.
Then, is there an open covering $\{U_i\}$ of $M$ such that each $U_i$ is contractible?
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