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Bounding the Dehn surgery number by 10/8
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abstract
We provide new examples of 3-manifolds with weight one fundamental group and the same integral homology as the lens space $L(2k,1)$ which are not surgery on any knot in the three-sphere. Our argument uses Furuta's 10/8-theorem, and is simple and combinatorial to apply.
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Unbounded Gaps Between Ordinary and Equivariant Dehn Surgery Numbers
For every k, a 3-manifold with an involution has ordinary Dehn surgery number k and equivariant Dehn surgery number 2k.
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