Axiom

Let every number be arbitrarily composed of two numbers.

Let the number table exist as such…

0=(0,1)

1=(1,1)

2=(2,2)

3=(3,3)

4=(4,4)…and so on

Let the first number of the number chosen be labeled as z1

Let the second number of the number chosen be labeled as z2

Let multiplication exist as follows…

(A x B) = ( z1forA x z2forB ) = ( z2forA x z1forB ) = ( z1forB x z2forA ) = ( z2forB x z1forA )

Let division exist as follows…

(A/B) = ( z1forA/z2forB )

(B/A) = ( z1forB/z2forA )