FredrikMeyer

package net.fredrikmeyer.minimal;

import static java.lang.Math.sqrt;
import static org.lwjgl.glfw.Callbacks.glfwFreeCallbacks;
import static org.lwjgl.glfw.GLFW.GLFW_CONTEXT_VERSION_MAJOR;
import static org.lwjgl.glfw.GLFW.GLFW_CONTEXT_VERSION_MINOR;
import static org.lwjgl.glfw.GLFW.GLFW_FALSE;
import static org.lwjgl.glfw.GLFW.GLFW_KEY_ESCAPE;
import static org.lwjgl.glfw.GLFW.GLFW_OPENGL_CORE_PROFILE;
import static org.lwjgl.glfw.GLFW.GLFW_OPENGL_FORWARD_COMPAT;

FredrikMeyer

from random import random

N = 100_000


def inside_circle(p):
    return p[0] ** 2 + p[1] ** 2 <= 1


def generate_point():

FredrikMeyer

digraph {
  node [ shape = record, height=.1];
  node0[label = "<f0> lower |<f1> pt: [0.5 0.5] |<f2> higher"];
  node1[label = "<f0> lower |<f1> pt: [0.6 0.3] |<f2> higher"];
  node2[label = "<f0> lower |<f1> pt: [0.7 0.8] |<f2> higher"];
  node3[label = "<f0> lower |<f1> pt: [0.4 0.8] |<f2> higher"];
  node4[label = "<f0> lower |<f1> pt: [0.4 0.6] |<f2> higher"];

  "node0":f2 -> "node1":f1;
  node1:f2 -> node2:f1;

FredrikMeyer

import csv
import requests
import sys
def GetMetrixNames(url):
    response = requests.get('{0}/api/v1/label/__name__/values'.format(url))
    names = response.json()['data']

    #Return metrix names
    return names

FredrikMeyer

Keybase proof

I hereby claim:

• I am fredrikmeyer on github.
• I am fredrikmeyer (https://keybase.io/fredrikmeyer) on keybase.
• I have a public key ASD8IDTfGbtqhFqJZXcs_iDt3ftUw0L2wJoCxEwGzfucGAo

To claim this, I am signing this object:

FredrikMeyer

(ns barnsley.core
  (:require [quil.core :as q]
            [quil.middleware :as m]))

(def w 600)
(def h 600)

(defn setup []
  (q/color-mode :hsb 100 100 100 100)
  {})

FredrikMeyer

(ns quil-drawings.bysykler
  (:require [quil.core :as q]
            [quil.middleware :as m]
            [incanter.distributions :as d]
            [clojure.data.json :as json]))

(def w 1000)
(def h 1000) 

FredrikMeyer

float centerx;
float centery;

void setup() {
  size(900, 900);

  centerx = width/2;
  centery = height/2;
}

FredrikMeyer

let movers = [];
let movingPoint;

function setup() {
    createCanvas(1000, 1000);
    randomPoint = createVector(random(width), random(height));
    
    for (var i = 0; i < 200; i++) {
        movers.push(new Mover());
    }

FredrikMeyer

  \begin{eqnarray*}
    \label{eq:t1dims_triang}
\dim_\C  {T^1(S_{\P(\mathcal T)}/k, S_{\P(\mathcal T)})}_0 &= 90 \\ 
\dim_\C {T^2(S_{\P(\mathcal T)}/S_{\P(\mathcal T)})}_0     &= 306.
  \end{eqnarray*}