c-l-battle

some things i like.
some other things:
http://www.cbattle.com/
https://vimeo.com/user4544284
https://soundcloud.com/battlec
http://www.nothingto-seehere.com/

christina battle

"it was over in minutes" [May 31, 2014]  from The Hex is On (an ongoing project)

visualizingmath:

accidental-aRt:

Many recursive calls to polygon() to generate pseudo-gouraud shaded triangles.

I saw this post as I was studying for my AP comp sci test. What unit are we on? Recursion.

visualizingmath:

accidental-aRt:

Many recursive calls to polygon() to generate pseudo-gouraud shaded triangles.

I saw this post as I was studying for my AP comp sci test. What unit are we on? Recursion.

2 months ago

visualizingmath:

intothecontinuum:

There is something special about rotations of 137.5 degrees.

This is an attempt at replicating Seeds by Jared Tarbell of Levitated and Complexification.

Mathematica code:

d[x_, y_, r_, c_, s_, F_, n_] :=
{Disk[
RotationTransform[n*2.4][{x*c^n, y}], r*c^n],
Table[
{White,
Disk[
RotationTransform[k*2 Pi/F, RotationTransform[n*2.4][{x*c^n, y}]]
[RotationTransform[n*2.4][{x*c^n, y}] + c^n {r - s, 0}], s*c^n]},
{k, 0, F - 1, 1}]}

Manipulate[
ImageCrop[
Graphics[
Table[
d[3, 0, 1 - .1*Sin[t + n*Pi/110]^2, 1.025, .03, 24, n],
{n, 0, 110, 1}],
PlotRange -> 30, Background -> Black, ImageSize -> 700],
{500, 700}],
{t, 0, 39 Pi/40, Pi/40}]

Manipulate[[
ImageCrop[
Graphics[
Table[
d[3, 0, 1 - .1*Sin[t*3 Pi/40 + n*2 Pi/110]^2, 1.025, .03, 24, n],
{n, If[t < 66 , 0, 2 (t - 65)], If[t < 56, 2 t, 110], 1}],
PlotRange -> 30, Background -> Black, ImageSize -> 700],
{500, 700}],
{t, 0, 120, 1}]

I think this is my third time reblogging this over the past year. Everyone needs to see it! 

I love this

this is how bullets are made
[from: buzz feed]

this is how bullets are made

[from: buzz feed]

3 months ago