The exact finite numerical value of the area of a circle

If there is a finite area within a circle, then there is a finite value to that area. And if there is a finite value to that area, then there is a finite numerical value to that area. And if there is a finite numerical value to that area, then there is an equation that will give you the exact finite numerical value of the area of a circle. It is only that the equation is unknown.

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ArishMell · 70-79, M

Your second sentence merely says the same thing twice.

It would not matter what you do - you cannot escape the fundamental nature of pi.

You could of course determine the area by integrating the Cartesian equation for a quarter-circle then multiplying that by four; but only to the limit of decimal places you decide.

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