SuborbitalPigeon

stack = []

def get_numbers():
    stack.pop()
    b = int(stack.pop())
    a = int(stack.pop())
    return (a, b)

while True:
    val = input()

SuborbitalPigeon

import numpy as np
import numpy.random as random

iters = 10e6

# 1. The equation of the area of a unit circle is `ac = pi * 1^2 = pi'
# 2. The area of a 2x2 square is `as = 2^2 = 4'
# 3. The probability of a random point being in the circle is pi / 4
# 4. Given a random point, the point is in the circle if the point's
#    radius from the centre is less or equal to 1

SuborbitalPigeon

SuborbitalPigeon

[
	{
		"id"       : "stage",
		"type"     : "ClutterStage",
		"width"    : 800,
		"height"   : 600,
		"color"    : "black",
		"children" : [ "rectangle" ],
		"signals"  :
		[

SuborbitalPigeon

#!/usr/bin/env python
 
class Converter:
    """A bunch of converters"""
    def __init__(self, number):
        self.number = number
 
    def to_base(self, digits):
        # TODO: make the digits automatic and input the base instead
        div = self.number

SuborbitalPigeon

from datetime import datetime
import json
import os
import subprocess
from sys import argv

dir = argv[1]

files = []
for dirpath, dirname, filenames in os.walk(dir):

SuborbitalPigeon

Keybase proof

I hereby claim:

• I am SuborbitalPigeon on github.
• I am suborbitalpigeon (https://keybase.io/suborbitalpigeon) on keybase.
• I have a public key whose fingerprint is 973E D580 A846 6D55 AA74 285B A0D0 4867 BBC3 4355

To claim this, I am signing this object:

SuborbitalPigeon

from math import pi

from matplotlib import pyplot as plt
import pandas as pd
import seaborn as sns

A = pi/4 * 0.8**2 # Diameter: 800 mm

speeds = list(range(60, 270, 10))
altitudes = list(range(0, 45000, 1000))

SuborbitalPigeon

#!/usr/bin/gjs

const Gtk = imports.gi.Gtk;
const Lang = imports.lang;

var re = /[A-Z]{1,2}[\d][A-Z0-9]? ?[\d][A-Z]{2}/

const Postcode = new Lang.Class(
{
    Name: 'Postcode',

SuborbitalPigeon

-- Useful functions
function average(a, b)
    return (a + b) / 2
end

function get_x_y(radius, angle)
    x = radius * cos(angle * (pi / 180))
    y = radius * sin(angle * (pi / 180))
    return x, y
end