About space in quantum mechanics

Adib · December 28, 2007

We apply set theory with urelements ZFU to physical space, we consider

locations as urelements, elements of U.

Ui is a subset of U with number of elements n.

XiUi is the infinite cartesian product and a set of paths.

Let us consider the set of paths of all elementary particles-locations

which number is n.

If n is greater than m in CC(2through m), countable choice for k elements

sets k=2 through m, the set of paths will be the void set.

So, physical space would become void, the universe would collapse and a Big

Crunch would happen.

But the matter would have to go somewhere and indeed the Big Bang happened.

So, n is indeed greater than m.

The negation of the axiom of choice is really true because it can be

applied in physics.

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