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CMI Logo - Clay Mathematics Institute

Note by Marc Lackenby The first line says that the figure-eight knot complement (i.e. S3  41) is a quotient of hyperbolic 3-space by a discrete group Γ of isometries. Viewing them as 2×2 matrices, an explicit generating set is given in the bottom line. Lines 2-5 give a formula for the volume of this hyperbolic […]



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Note by Marc Lackenby The first line says that the figure-eight knot complement (i.e. S3  41) is a quotient of hyperbolic 3-space by a discrete group Γ of isometries. Viewing them as 2×2 matrices, an explicit generating set is given in the bottom line. Lines 2-5 give a formula for the volume of this hyperbolic […]



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https://www.claymath.org/about/cmi-logo

CMI Logo - Clay Mathematics Institute

Note by Marc Lackenby The first line says that the figure-eight knot complement (i.e. S3  41) is a quotient of hyperbolic 3-space by a discrete group Γ of isometries. Viewing them as 2×2 matrices, an explicit generating set is given in the bottom line. Lines 2-5 give a formula for the volume of this hyperbolic […]

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      Note by Marc Lackenby The first line says that the figure-eight knot complement (i.e. S3  41) is a quotient of hyperbolic 3-space by a discrete group Γ of isometries. Viewing them as 2×2 matrices, an explicit generating set is given in the bottom line. Lines 2-5 give a formula for the volume of this hyperbolic […]
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