[FOM] An axiom to settle the continuum hypothesis ?

[Adib Ben Jebara]

An axiom to settle the continuum hypothesis ?
Paul Cohen used a set of generic reals to prove the consistency of the 
negation of the continuum hypothesis with other axioms.
It is my opinion that such sets do not really exist for a Platonist.
My opinion is that the continuum hypothesis is true.
Here is a tentative axiom from me to try to prove it. Axiom : An infinite 
subset of the power set of N has a bijection either with a countable union 
of (pair wise disjoint) sets of n elements or with a countable Cartesian 
products of (pair wise disjoint) sets of n elements.
Mr Andreas Blass proved that this axiom is equivalent to the continuum 
hypothesis.
So, the axiom is consistent with the other usual axioms and independent from 
them, from the works of Kurt Godel and Paul Cohen, respectively.
Mr Andreas Blass used the assumption that the Cartesian product is not the 
empty set but he did not use the axiom of choice.
Regards,
Adib Ben Jebara.