FIBONACCI Numbers Formulae
You have reached the web pages of RAJESH RAM (firstname.lastname@example.org). This page contains some of the results that I have found on Fibonacci Numbers. Click here for a Text Version of this page. Click here for my mathematics home page. Click here for a mathematics directory from utyx.com.Other Pages : PELL Numbers Formulae , Sums of Powers, FIBONACCI Numbers Formulae, TRIANGLE Numbers that are Perfect Squares, Sums of Cubes, Sums of Powers - Ramanujan and his Number 1729
A brief introduction to Fibonacci Numbers : 1,1,2,3,5,8,13,21,34,55,89,....... which is given by
For more information on Fibonacci Numbers please see Dr. Ron Knott's excellent site at http://www.ee.surrey.ac.uk/Personal/R.Knott/Fibonacci/fib.html
The following is a list of Fibonacci Formulae that I have found.
Formula involving e, i and PI :
which is the same as
|Please note that I do know that formuala F1 is already known. The only reason I am still keeping it here is because I feel my list would be incomplete without its presence here. I discovered F1 without ever knowing that it had already been found long ago. I discovered the others after F1.|