telliott99

import sys
from fractions import Fraction

prog, name, reps, lead = sys.argv[:4]
lead, reps = int(lead), int(reps)
L = [Fraction(s) for s in sys.argv[4:]] 
L = L * reps
pL = []

def add_invert(n,d):

telliott99

from matplotlib import pyplot as plt
import sys, random

N = int(sys.argv[1])
n = 100
L = list()

for i in range(N):
    count = 0
    prev = 0

telliott99

from matplotlib import pyplot as plt
import random

N = 10000
n = 100
L = list()
tL = list()

v = 0
for i in range(N):

telliott99

from matplotlib import pyplot as plt
import sys, random

k = int(sys.argv[1])

N = 100000
L = list()

for i in range(N):
    v = 0

telliott99

import math, operator

N = 1000
R = range(2,N)
D = dict()

for x in R:
    D[x] = x**2

def is_square(x):

telliott99

import math,sys

try:
    N = int(sys.argv[1]) + 1
except:
    print('enter the last value')
    sys.exit()

R = range(2,N)

telliott99

import math
from operator import itemgetter

t = math.pi
N = 1000

def find_bounds(d):
    p = d*t
    m = int(p)
    n = m + 1

telliott99

import sys, math
try:
    r = int(sys.argv[1])
    R = range(r)
except:
    print('enter the number of cycles')
    sys.exit()

def f(sin,cos):
    cot = cos/sin

telliott99

n = 5
s = 6
cot = 3**0.5
csc = 2

for i in range(n):
    Co = s/cot
    Ci = s/csc
    print(i + 1, '%3.6f' % Co, '%3.6f' % Ci)
    cot = cot + csc

telliott99

from fractions import Fraction

N = 3

def f(x):
    h = Fraction(1,2)
    return h * (x + N/x)

def g(x,y):
    return (x*y + N)/(x + y)