We have the following indirect implication of form equivalence classes:
Implication | Reference |
---|---|
339 \(\Rightarrow\) 0 |
Here are the links and statements of the form equivalence classes referenced above:
Howard-Rubin Number | Statement |
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339: | Martin's Axiom \((\aleph_{0})\): Whenever \((P\le)\) is a non-empty, ccc quasi-order (ccc means every anti-chain is countable) and \({\cal D}\) is a family of \(\le\aleph_0\) dense subsets of \(P\), then there is a \({\cal D}\) generic filter \(G\) in \(P\). |
0: | \(0 = 0\). |
Comment: