Well, when Einstein wrote GTR, it was assumed that the universe was static hence the cosmological constant. GTR as I understand was primarily about gravity and not the size of the universe. This theory initiated relativistic cosmology.
You miss the point. Pretty much the only way the null axiom makes sense is if it's referring to the the Einstein field equation--which identifies mass-energy, momentum, and stress with Ricci curvature of spacetime. The field equation doesn't care whether the universe is static, finite, or infinite (although it does predict that a static universe is unstable, no matter what the cosmological constant is).
What sin was I referring to?
Perhaps I misunderstood the point of referencing your quote. But it nevertheless remains the case that philosophy of science should be guided by actual science, or else it is simply blind flailing about. I don't see Mr. Witt's work as being based on actual science because his webpage shows that he does not understand it.
I am not confused about co-ordinate systems, I know that the point of origin can be anywhere.
However,if the point as some would say contains information of location, my question is which co-ordinate system would it be, and if the point of origin moved would it update its information. If not, then how could the point hold its location information.
This information is the relationship with every other point, not through any particular coordinate system. Say we're in Euclidean space. For any point P, moving the origin from O to O' does not change certain invariants, such as the distances OP or O'P. It merely changes the numbers on our coordinate axes.
This is what my argument is about about the 1 cubic metre of golfballs and 100 cubic metres of footballs. When you get to infinity, which you never do, the golfball sets volume is always is smaller because the volumes were different when you started.
So? Value and limit are not the same thing. Imagine that it is an hour before midnight and you have an empty urn of infinite capacity and infinitely many balls indexed by the natural numbers. You put in balls #1-10 and immediately remove ball #1. Half an hour before midnight, you put in balls #11-20 and remove ball #2. A quarter-hour before midnight, you put in #21-30 and remove #3, and so on.
Q: How many balls are in the urn at midnight?
A: None. (To make this obvious, ask yourself: if the urn is not empty,
which ball is in the urn?)
Similarly, you're finagling with limits involving volume. That's not counting. How do tell if two sets have the "same number" of elements? You lay try to lay them side by side in a one-to-one fashion.
Golfball1 <--> Football1, Golfball2 <--> Football2, ...
And since you can do so in a way that each golf ball is identified with exactly one football and vice versa, there are the same number of golf balls as footballs. Regardless of their individual volumetric comparison.
It's even true if we count volume. Imagine, for convenience, that each golf ball and each football are sized to be a whole number of cubic units. Then we can straightforwardly do the same kind of identification as above, with "volume unit #n of golf balls" identified with "volume unit #n of foot balls", and conclude that the entire collections both have the same volume (which happens to be infinite).