Let [z] mean the Greatest Integer less than or equal to z. Find a positive real number X, such that [X^n] is an even number whenever n is even, and [X^n] is an odd number whenever n is odd.
(In reply to
re(4): No Subject by SteveH)
Well, I'm ready for a hint, whenever McWhorter is ready. I've
been playing with variation's of David Shin's idea, but nothing has
worked out yet.