Proof
  • June 27th
    334 notes
    Source
    intothecontinuum:


Mathematica code:
G[t_, h_, o_, s_, P_] := Graphics[{   {White, Thickness[h], Opacity[o],    Table[     Circle[      {i + t, -1}, s],     {i, -1, .8, .2}],    Table[     Circle[      {i - t, 1}, s],     {i, -.8, 1, .2}],    Table[     Circle[      {-1, j - t}, s],      {j, -.8, 1, .2}],    Table[     Circle[      {1, j + t}, s],     {j, -1, .8, .2}]    }   },  Background -> Black,  ImageSize -> 500,  PlotRange -> P]ListAnimate[ Table[  G[t, .005, 1, 1, 2.1], {t , 0 , .18, .02}]]

intothecontinuum:


Mathematica code:
G[t_, h_, o_, s_, P_] := Graphics[{   {White, Thickness[h], Opacity[o],    Table[     Circle[      {i + t, -1}, s],     {i, -1, .8, .2}],    Table[     Circle[      {i - t, 1}, s],     {i, -.8, 1, .2}],    Table[     Circle[      {-1, j - t}, s],      {j, -.8, 1, .2}],    Table[     Circle[      {1, j + t}, s],     {j, -1, .8, .2}]    }   },  Background -> Black,  ImageSize -> 500,  PlotRange -> P]ListAnimate[ Table[  G[t, .005, 1, 1, 2.1], {t , 0 , .18, .02}]]

    intothecontinuum:

    Mathematica code:

    G[t_, h_, o_, s_, P_] :=
    Graphics[{
    {White, Thickness[h], Opacity[o],
    Table[
    Circle[
    {i + t, -1}, s],
    {i, -1, .8, .2}],
    Table[
    Circle[
    {i - t, 1}, s],
    {i, -.8, 1, .2}],
    Table[
    Circle[
    {-1, j - t}, s],
    {j, -.8, 1, .2}],
    Table[
    Circle[
    {1, j + t}, s],
    {j, -1, .8, .2}]
    }
    },
    Background -> Black,
    ImageSize -> 500,
    PlotRange -> P]

    ListAnimate[
    Table[
    G[t, .005, 1, 1, 2.1],
    {t , 0 , .18, .02}]]
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