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edit approved Oct 21, 2013 at 13:09
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edit approved Oct 21, 2013 at 13:09
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Let M$M$ be a 3-manifold with boundary. If , if M have finite coverig$M$ has an orientable finite cover that is a Seifert fiber space then M, then is 3-manifold$M$ also a Seifert fiber space  ?

Let M 3-manifold with boundary , if M have finite coverig orientable that is Seifert fiber space then M is 3-manifold Seifert fiber space  ?

Let $M$ be a 3-manifold with boundary. If $M$ has an orientable finite cover that is a Seifert fiber space, then is $M$ also a Seifert fiber space?

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jhoel
jhoel
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Let M 3-manifold with boundary , if M have finite coverig orientable thenthat is Seifert fiber space then M is 3-manifold seifertSeifert fiber space ?

Let M 3-manifold with boundary , if M have finite coverig orientable then M is 3-manifold seifert ?

Let M 3-manifold with boundary , if M have finite coverig orientable that is Seifert fiber space then M is 3-manifold Seifert fiber space ?

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jhoel
jhoel
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Covering seifert manifolds

Let M 3-manifold with boundary , if M have finite coverig orientable then M is 3-manifold seifert ?