diff --git a/other/sierpinski_triangle.py b/other/sierpinski_triangle.py
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+++ b/other/sierpinski_triangle.py
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+'''Author Anurag Kumar | anuragkumarak95@gmail.com | git/anuragkumarak95
+
+Simple example of Fractal generation using recursive function.
+
+What is Sierpinski Triangle?
+>>The Sierpinski triangle (also with the original orthography Sierpinski), also called the Sierpinski gasket or the Sierpinski Sieve, 
+is a fractal and attractive fixed set with the overall shape of an equilateral triangle, subdivided recursively into smaller 
+equilateral triangles. Originally constructed as a curve, this is one of the basic examples of self-similar sets, i.e., 
+it is a mathematically generated pattern that can be reproducible at any magnification or reduction. It is named after 
+the Polish mathematician Wacław Sierpinski, but appeared as a decorative pattern many centuries prior to the work of Sierpinski.
+
+Requirements(pip):
+  - turtle
+
+Python:
+  - 2.6
+
+Usage:
+  - $python sierpinski_triangle.py <int:depth_for_fractal>
+
+Credits: This code was written by editing the code from http://www.lpb-riannetrujillo.com/blog/python-fractal/
+
+'''
+import turtle
+import sys
+PROGNAME = 'Sierpinski Triangle'
+if len(sys.argv) !=2: 
+    raise Exception('right format for using this script: $python fractals.py <int:depth_for_fractal>')
+
+myPen = turtle.Turtle()
+myPen.ht()
+myPen.speed(5)
+myPen.pencolor('red')
+
+points = [[-175,-125],[0,175],[175,-125]] #size of triangle
+
+def getMid(p1,p2):
+    return ( (p1[0]+p2[0]) / 2, (p1[1] + p2[1]) / 2) #find midpoint
+
+def triangle(points,depth):
+
+    myPen.up()
+    myPen.goto(points[0][0],points[0][1])
+    myPen.down()
+    myPen.goto(points[1][0],points[1][1])
+    myPen.goto(points[2][0],points[2][1])
+    myPen.goto(points[0][0],points[0][1])
+
+    if depth>0:
+        triangle([points[0],
+                        getMid(points[0], points[1]),
+                        getMid(points[0], points[2])],
+                   depth-1)
+        triangle([points[1],
+                        getMid(points[0], points[1]),
+                        getMid(points[1], points[2])],
+                   depth-1)
+        triangle([points[2],
+                         getMid(points[2], points[1]),
+                         getMid(points[0], points[2])],
+                   depth-1)
+
+
+triangle(points,int(sys.argv[1]))
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