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- W2109135101 abstract "Every closed connected orientable three-manifold can be constructed by surgery along an appropriately chosen link in the three-sphere, S 3 ((10), (15)). Such a link-surgery description is never unique, but the equivalence between different descriptions has been explicitly identified ((8),(3)). However, the situation with regard to manifolds that can be obtained by surgery along a knot in S 3 is less clear ((6), p. 47): some manifolds are known to have at least two knot-surgery descriptions ((12), (14), p. 270, (1), (11)), whilst certain manifolds (e.g. S 3 and S 2 × S 1 ) are widely suspected to have just one (see problems 1·15, 1·16 of (9))." @default.
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- W2109135101 date "1980-05-01" @default.
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- W2109135101 title "Manifolds with multiple knot-surgery descriptions" @default.
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- W2109135101 doi "https://doi.org/10.1017/s0305004100056875" @default.
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