History of Cusp shapes of the hyperbolic prime knots with at most ten crossings

 Title: Cusp shapes of the hyperbolic prime knots with at most ten crossings-Definition: For a one-cusped hyperbolic knot complement, a horospherical cusp cross-section-  is a Euclidean torus $\mathbb C/\Lambda$. If the meridian and longitude act by translations-  $m$ and $\ell$ forming a basis of $\Lambda$, then the cusp shape is $\tau(S^3\setminus-  K)=\ell/m$. This table lists it for the hyperbolic prime knots $n_k$ with at most-  ten crossings and their distinct mirror images.+Definition: The cusp shape $\tau(S^3\setminus K)$ is $\ell/m$, where $m$ and $\ell$+  are the meridian and longitude translations on a Euclidean cusp torus of the complete+  hyperbolic knot complement. This table lists it for the hyperbolic prime knots $n_k$+  with at most ten crossings and their distinct mirror images. Parameters:   n: