1782 ♥
intothecontinuum: The catenoid and helicoid are isometric. Meaning one can be transformed into the other without changing the distance between any of the points. (via lickycat)
867 ♥
intothecontinuum: Mathematica code: Animate[ Graphics[ Table[ Circle[{30*Cos[i*Pi/4], 30*Sin[i*Pi/4]}, t + (50 - n) (1 + Sign[50 - n])/2], {n, 0, 50, 1}, {i, 0, 7, 1}], PlotRange -> 12, ImageSize -> 500], {t, 0, 1, .1}]
907 ♥
dvdp: 111109
30739 ♥
intothecontinuum: Mathematica code: v1 := {1 + Cos[Pi/3], Sin[Pi/3]} v2 := {0, 2 Sin[Pi/3]} Animate[   Graphics[      Table[Rotate[Table[{PointSize[.025],         Point[           Table[ {Cos[n*2*Pi/6], Sin[n*2*Pi/6]} + m1*v1 + m2*v2,         {n, 0, 5}]]},      {m1, -15, 15}, {m2, -15, 15}], t*o], {o, 0, 1, 1}],   PlotRange -> 15, ImageSize -> 500],{t, 0, Pi/3, Pi/60}]
474 ♥
greyfaced: bass by: grey faced
543 ♥
1117 ♥
intothecontinuum: Hi-res (700x700): r = 1 2.35664 ≤ a ≤ 2.35773 s = 320 Mathematica code: Manipulate[Graphics[Line[ Table[{-r^n*Sin[n*2*Pi/a], r^n*Cos[n*2*Pi/a]}, {n, 0, s}]], PlotRange -> 1.3], {r, .1, 1}, {a, 0.001, 4*Pi, .00005}, {s, 1, 800, 1}]
339 ♥
50 ♥
7325 ♥
66 ♥
79 ♥
10867 ♥
43 ♥