History of Maximal cusp volumes of the hyperbolic prime knots with at most ten crossings

 Title: Maximal cusp volumes of the hyperbolic prime knots with at most ten crossings-Definition: The maximal cusp volume $\operatorname{cv}(S^3\setminus K)$ is the volume-  of the largest embedded horoball neighbourhood of the cusp of the complete hyperbolic-  metric on the complement of a hyperbolic knot $K$ CITE{KnotInfo}. This table gives-  it for every hyperbolic prime knot $n_k$ with at most ten crossings, numbered as-  in Rolfsen's table CITE{Rolfsen} after Perko's correction CITE{Perko}.+Definition: For a hyperbolic knot $K$, $\operatorname{cv}(S^3\setminus K)$ is the+  volume of the largest embedded cusp neighbourhood in the complete hyperbolic complement.+  The entries are for the hyperbolic prime knots $n_k$ with at most ten crossings. Parameters:   n: