Dog-boy morphing

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Once upon a time in a village, a man appeared and announced to the villagers that he would buy monkeys for Rs10. The villagers seeing that there were many monkeys around, went out to the forest and started catching them.

The man bought thousands at Rs10 and as supply started to diminish, the villagers stopped their effort. He further announced that he would now buy at Rs20. This renewed the efforts of the villagers and they started catching monkeys again.Soon the supply diminished even further and people started going back to their farms.

The offer rate increased to Rs25 and the supply of monkeys became so little that it was an effort to even see a monkey, let alone catch it! The man now announced that he would buy monkeys at Rs50!

However, since he had to go to the city on some business, his assistant would now buy on behalf of him. In the absence of the man, the assistant told the villagers, "Look at all these monkeys in the big cage that the man has collected. I will sell them to you at Rs35 and when the man returns from the city, you can sell it to him for Rs50."

The villagers squeezed up with all their savings and bought all the monkeys. Then they never saw the man nor his assistant, only monkeys everywhere!!!

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GENERATING AN UNIT CIRCLE PARAMETRICALLY

package com.gpt;

import javax.swing.JOptionPane;

/*
This program computes Fibonacci numbers using a recursive
method.
*/
public class Fibonacci
{
public static void main(String[] args)
{
String input = JOptionPane.showInputDialog("Enter n: ");
int n = Integer.parseInt(input);

for (int i = 1; i <= n; i++)
{
int f = fib(i);
System.out.println("fib(" + i + ") = " + f);
}
System.exit(0);

}

/**
Computes a Fibonacci number.
@param n an integer
@return the nth Fibonacci number
*/
public static int fib(int n)
{
if (n <= 2)
return 1;
else
return fib(n - 1) + fib(n - 2);
}
}

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* The x-coordinate of a point is its distance in front of the yz-plane.
(If the x-coordinate is negative, the point is behind the yz-plane.)
* The y-coordinate of a point is its distance to the right of the xz-plane.
(If the y-coordinate is negative, the point is to the left of the xz-plane.)
* The z-coordinate of a point is its height above the xy-plane.
(If the z-coordinate is negative, the point is below the xy-plane.)