>>1
If one failure still makes perfect, do two failures still make perfect? If we denote these like:
perfect - 1 = perfect
perfect - 2 = perfect
we might now note your definition of perfect, young mathematician, is all mixed up with infinity. I don't know how you came up with that idea, it's not even a metaphor or analogy of some sort: everyone knows that \inf - x = \inf, \forAllx\belongs\R, which is not true for perfection, or else there can't be a definition for imperfect.
But the more I think about you and your post, my certainity of your ancient greek plea (in flux, banishing emptiness) increases. What a brilliant mind you are, and I am grateful of your contribution, a final hamlet for the ancient spirit, to our unimportant text board. I salute you with a tear in my eye!