Reference no: EM132093937
On a platform of your choice, implement the three different methods for computing the Fibonacci numbers (recursive, iterative, and matrix) discussed in lecture. Use integer variables. How fast does each method appear to be?
Give precise timings if possible. (This is deliberately open-ended; give what you feel is a reasonable answer. You will need to figure out how to time processes on the system you are using, if you do not already know.)
Can you determine the first Fibonacci number where you reach integer overflow? (If your platform does not have integer overflow - lucky you! - you might see how far each process gets after five minutes.)
Since you should reach integer overflow with the faster methods quite quickly, modify your programs so that they return the Fibonacci numbers modulo 65536 = 216.
(In other words, make all of your arithmetic modulo 216 - this will avoid overflow! You must do this regardless of whether or not your system overflows.)
For each method, what is the largest Fibonacci number you can compute in one minute of machine time?
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