I haven't yet decided if we strongly disagree, or we agree on a level deeper than I can fathom. Regardless, I conclude that you deny the following statement: For every real number q, it must be the case that q < pi, or q = pi, or q > pi. I conclude that, if I describe two circles that each have a radius of 1, you will not know if they have the same area.There is no exact value for Pi.
Would you say the same of the square root of two, or one-seventh, or thirteen?
I guess I should clarify, that in the language of mathematics pi can be said to have an exact value. However, it cannot be realized in a physical sense, that is, printed as an exact value in decimal form. Math can have absolute axioms, but the physical world has only approximations.Would you say the same of the square root of two, or one-seventh, or thirteen?