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==section input All #'s, real or imagenary can equal zero. ==section solution Now I did not create this myself, but I could not believe it at first. I got it out of a book which I would recommend to anyone interested in numbers, 0, or infinity. It is called "Zero, The Biography of a Dangerous Idea". But anyway here it is... a=b a=19 b=19 1) (b^2) = ab 2) (a^2) = (a^2) 3) (a^2)-(b^2) = (a^2)-ab 4) (a+b)(a-b) = a(a-b) 5) a+b = a 6) b=0 or 19=0 Now again I did not create this and I take zero credit for it. But as you can see, you can take any number and set it equal to "a" and "b" and it still works no matter what. And as far as I can tell you can even use "pi" it's completely true. You may not think it is amazing or anything cool, but it is!! ==section output ==section check
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