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Tetration of 2 and Aleph_0
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Assuming ZFC (Zermelo-Fraenkel set theory with the Axiom of Choice), the continuum hypothesis proposes that 2^Aleph_0 = Aleph_1. Does anyone have any insight into the tetration of 2 and Aleph_0 ? I have no idea as to where to start on this problem. But I feel that it is important because it could lead to the recognition of new types of infinities. Also, please excuse my lack of formatting skills. I would greatly appreciate any help in producing formatted code.

Thanks,
Hassler Thurston
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Messages In This Thread
Tetration of 2 and Aleph_0 - by jht9663 - 09/06/2011, 03:47 PM
RE: Tetration of 2 and Aleph_0 - by JmsNxn - 09/06/2011, 09:28 PM
RE: Tetration of 2 and Aleph_0 - by tommy1729 - 09/07/2011, 03:37 AM
RE: Tetration of 2 and Aleph_0 - by jht9663 - 09/07/2011, 03:33 PM
RE: Tetration of 2 and Aleph_0 - by sheldonison - 09/07/2011, 08:47 PM
RE: Tetration of 2 and Aleph_0 - by sheldonison - 09/09/2011, 05:54 PM
RE: Tetration of 2 and Aleph_0 - by jht9663 - 09/07/2011, 03:34 PM
RE: Tetration of 2 and Aleph_0 - by tommy1729 - 09/10/2011, 12:22 PM
RE: Tetration of 2 and Aleph_0 - by tommy1729 - 11/13/2011, 12:09 PM



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