bgola

class Complex {
    double real;
    double img;   

    public Complex(double real, double img) {
        this.real = real;
        this.img = img;
    }

    public Complex multi(Complex b) {

bgola

int CELL_SIZE = 2;

ArrayList tolive;
ArrayList todie;

boolean[][] grid;

int f(int v) {
  return (int)v*CELL_SIZE;
}

bgola

float f;
float step_i = 0.05;
float step_j = 0.05;
boolean savegif;
int nd = 6;

void setup() {
  //size(851, 315);
  size(1200, 800);
  colorMode(HSB);

bgola

Keybase proof

I hereby claim:

• I am bgola on github.
• I am bgola (https://keybase.io/bgola) on keybase.
• I have a public key ASC5Mib70GTndDCXCK2rTLrHtnpVtnpY1NmM5xAbaYshwgo

To claim this, I am signing this object:

bgola

#!/usr/bin/python
import random, sys
from numpy.random import choice

bible = open("bible.txt").read()
com = open("com.txt").read()
di = None

d = {}
bible_words = bible.split()

bgola

#!/usr/bin/python2
# coding: utf-8

import re, datetime, random, mido, sys, time

data = {}

def split(seq):
    for i in range(len(seq) - 2):
        yield tuple(seq[i:i+3])

bgola

(
Ndef(\test, {
	var pan, snd, freq, fdbk, fold, fold_range, smooth_amount, env, dly;
	var lfo_freq = LFNoise0.kr(0.5).range(0.1, 20);
	var trig_freq = LFNoise0.kr(0.5).range(0.2, 10);
	var ftrig = Impulse.kr(LFNoise2.kr(0.3).range(0.03, 5)); 
	freq = Demand.kr(ftrig, 0, Dseq([100, 150, 300], inf)) * TChoose.kr(ftrig, [1,1.3, 1.5, 2.0, 4.0]); 
	fdbk = SinOsc.kr(lfo_freq*1.3).range(0.2, 2.3);
	fold = SinOsc.kr(lfo_freq*0.75 + SinOsc.kr(lfo_freq*1.3).range(-2, 5)).range(0, 0.5).neg;
	fold_range = SinOsc.kr(lfo_freq).range(0.3, 0.8).abs;