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| Nice! Love the pentagon and star! |
| ![Minimal 7_4 knot on the simple cubic lattice][1] **Master Control Program** Continuing the series of minimal lattice knots ([1][2], [2][3], [3][4], [4][5]), but now back to the simple cubic lattice with the [$7_4$ knot][6] (a.k.a. the... |
| ![Rotating minimal 7_7 on the BCC lattice][5] **Home on the Range** Continuing the series ([1][1], [2][2], [3][3]), this time with a minimal $7_7$ knot on the body-centered cubic lattice. Instead of viewing the projection of the knot as a bunch... |
| Huh. `AnglePath3D[]` is a new one to me (in fact, it doesn't even exist on my laptop, which is still on 11.0.1). |
| Oh, nice! I never knew about `Standardize[]`. Very useful! I also really like your $t \mapsto \frac{t^3}{1-3t(1-t)}$ function for smooth interpolation. |
| > As for the main code itself: the standard advice of replacing `M.# & /@ > pts` with `pts.Transpose[M]` and `RotationMatrix[-θ, axis].# & /@ {p, q}` > with `{p, q}.RotationMatrix[θ, axis]` applies. ;) Yeah, I know. I think I've never quite... |
| These are very cool! Thanks! |
| Hi Karram, All my animations are covered by a Creative Commons [Attribution-NonCommercial-NoDerivatives license][1], which basically says you can use them for non-commercial purposes as long as you credit me. Best, Clay [1]:... |
| ![Histogram of Dirichlet-distributed barycentric coordinates on the square][1] **Dropped Call** The Dirichlet distributions are a family of distributions on the $n$-simplex $x_1 + \dots + x_{n+1} = 1$. For example, the Dirichlet$(1,\dots , 1)$... |
| ![Stereographic projection of optimal packing of 124 circles on the sphere][1] **Fitting In** For various reasons I've spent some time recently playing around with [Neil Sloane's tables of putatively optimal packings of points on spheres and... |