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Kervaire's classification conjecture for 4-connected 10-manifolds
Kervaire's classification conjecture. The $5$ -th Betti number $B_5(M)$ and Kervaire invariant $\Phi(M)\in \mathbb{Z}_2$ are a complete set of invariants of the homotopy type of $M$ …
openkervaire-invariant manifold-classification pl-manifolds
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Kervaire's classification conjecture for 4-connected 10-manifolds