Integer square root routine needed.

[Brian Woodroffe]

The following `facts' may be of help in designing an algorithm:-
1/ A perfect square is the square of an integer.
2/ All perfect squares are the sum of a sequence of odd numbers.
3/ The sum of the sequence is the square of the length of the sequence.

eg 	n	seq(n)	sqr(n)
	2	1+3	4
	3	1+3+5	9
	4	1+3+5+7	16
etc

The proof by induction can be derived from (x+1)**2 == x**2 + 2*x + 1


An algorithm based on a binary chop should converge quickly, too!
   
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