Last active
October 9, 2018 02:39
-
-
Save 3-24/eddec8721a6e3fa3736dff215829fd16 to your computer and use it in GitHub Desktop.
code for plotting Rogers-Ramanujan continued fraction on real plane
This file contains bidirectional Unicode text that may be interpreted or compiled differently than what appears below. To review, open the file in an editor that reveals hidden Unicode characters.
Learn more about bidirectional Unicode characters
# Copyright (c) by Youngseok Choe in 2018. | |
# Fundamental Recurrence Formulas | |
import matplotlib.pyplot as plt | |
class Graph: | |
def __init__(self, point): | |
self.point = point | |
self.x = [point[p][0] for p in range(len(point))] | |
self.y = [point[p][1] for p in range(len(point))] | |
self.name = None | |
def plot(self): | |
plt.plot(self.x,self.y,'tab:green') | |
plt.show() | |
def add(self,p): | |
self.point.append(p) | |
self.x.append(p[0]) | |
self.y.append(p[1]) | |
def name(self,name): | |
self.name = name | |
G = Graph([]) | |
def add_point(start,end,nbr,accuracy): | |
def eval(x): | |
A = [1,0] | |
B = [0,1] | |
for i in xrange(1,accuracy): | |
if i == 1: | |
a = x**0.2 | |
else: | |
a = float(x)**(i-1) | |
A.append(A[1] + a*A[0]) | |
B.append(B[1] + a*B[0]) | |
A.pop(0) | |
B.pop(0) | |
return A[1]/B[1] | |
for i in xrange(1,nbr): | |
x = start + (end - start)/float(nbr) * i | |
G.add([x,eval(x)]) | |
add_point(0,1,10000,999) | |
G.plot() |
Sign up for free
to join this conversation on GitHub.
Already have an account?
Sign in to comment