solsarratea

Keybase proof

I hereby claim:

I am solsarratea on github.
I am ssarratea (https://keybase.io/ssarratea) on keybase.
I have a public key whose fingerprint is 13A8 3030 1731 1A48 55B8 CA1A 26A9 588B 3940 1033

To claim this, I am signing this object:

[SLACKNAME] Code of Conduct

Welcome!

[BRIEF DESCRIPTION OF THE SLACK AND ITS PURPOSE]

The current admins are:

[NAMES]

Código de conducta : Clases

¡Bienvenides!

Buscamos que durante las clases este sea un espacio de contención, de respeto y libre de acoso para todes En fin de poder crear un ambiente distendido, de aprendizaje y seguro.

Actualmente organizamos:

Sol Sarratea

	uniform float time;
	uniform vec2 resolution;
	uniform vec3 spectrum;
	uniform sampler2D texture0;
	out vec4 fragColor;
	#define PHI (sqrt(5)*0.5 + 0.5)

	//Color function
	vec3 palette( in float t, in vec3 a, in vec3 b, in vec3 c, in vec3 d )
	{

	<!DOCTYPE html>
	<html>
	<head>
	<meta charset="utf-8">
	<title>Day 1</title>
	<script src="https://cdnjs.cloudflare.com/ajax/libs/three.js/r71/three.min.js"></script>
	</head>
	<style>
	body { margin: 0; }
	canvas { display: block; }

	// Create foldings

	// Target: flip one of the sides into another.
	// i - For each point on on of the side reflect point around an arbitrary line.


	void main (){
	vec2 pos = uv();
	vec4 color = vec4(0.);

	// Drawing Koch Curve - first iteration
	//i- draw line
	//ii- uv symmetrical to y-axis
	//ii- fold it

	float reflection(inout vec2 pos, float angle){
	vec2 normal = vec2(sin(angle),cos(angle));
	float d = dot(pos, normal);
	pos -= normalmin(0.,d)2.;

	// Drawing Koch Curve - k-iterations

	const int iterations = 7;
	float scale = 3.;


	void reflection(inout vec2 pos, float angle){
	vec2 normal = vec2(sin(angle),cos(angle));
	float d = dot(pos, normal);
	pos -= normalmin(0.,d)2.;

	// Kosh snowflake

	const int iterations = 5;
	float scale = 3.;


	float reflection(inout vec2 pos, float angle){
	vec2 normal = vec2(sin(angle),cos(angle));
	float d = dot(pos, normal);

	vec3 cosPalette(float t){

	vec3 a = vec3(0.6,0.5,0.25);
	vec3 b = vec3(0.5,0.5,0.4);
	vec3 c = vec3(.2,.3,1.);
	vec3 d = vec3(.2,0.3,0.32);
	return a + bcos( 6.28318(c*t+d));
	}

	void pMod3(inout vec3 p, vec3 size) {