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Meyerhoff manifold : ウィキペディア英語版
Meyerhoff manifold
In hyperbolic geometry, the Meyerhoff manifold is the arithmetic hyperbolic 3-manifold obtained by (5, 1) surgery on the figure-8 knot complement. It was introduced by as a possible candidate for the hyperbolic 3-manifold of smallest volume, but the Weeks manifold turned out to have slightly smaller volume. It has the second smallest volume
: 12\cdot(283)^\zeta_k(2)(2\pi)^ = 0.9812\ldots
of orientable arithmetic hyperbolic 3-manifolds (where ζ''k'' is the zeta function of the quartic field of discriminant −283). showed that it is arithmetic.
==References==

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抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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