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- W2949727131 abstract "Let $M$ be a simple 3-manifold such that one component of $partial M$, say $F$, has genus at least two. For a slope $alpha$ on $F$, we denote by $M(alpha)$ the manifold obtained by attaching a 2-handle to $M$ along a regular neighborhood of $alpha$ on $F$. If $M(alpha)$ is reducible, then $alpha$ is called a reducing slope. In this paper, we shall prove that the distance between two separating, reducing slopes on $F$ is at most 4." @default.
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- W2949727131 date "2006-09-29" @default.
- W2949727131 modified "2023-09-27" @default.
- W2949727131 title "The distance between two separating, reducing slopes is at most 4" @default.
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