Rank-into-rank
In set theory, a branch of mathematics, a rank-into-rank embedding is a large cardinal property defined by one of the following four axioms given in order of increasing consistency strength. (A set of rank < λ is one of the elements of the set Vλ of the von Neumann hierarchy.) These are essentially the strongest known large cardinal axioms not known to be inconsistent in ZFC; the axiom for Reinhardt cardinals is stronger, but is not consistent with the axiom of choice. Every I0 cardinal κ (speaking here of the critical point of j) is an I1 cardinal.
Wikipage redirect
primaryTopic
Rank-into-rank
In set theory, a branch of mathematics, a rank-into-rank embedding is a large cardinal property defined by one of the following four axioms given in order of increasing consistency strength. (A set of rank < λ is one of the elements of the set Vλ of the von Neumann hierarchy.) These are essentially the strongest known large cardinal axioms not known to be inconsistent in ZFC; the axiom for Reinhardt cardinals is stronger, but is not consistent with the axiom of choice. Every I0 cardinal κ (speaking here of the critical point of j) is an I1 cardinal.
has abstract
In set theory, a branch of mat ...... 0 of Dimonte for more details.
@en
Wikipage page ID
page length (characters) of wiki page
Wikipage revision ID
965,947,013
Link from a Wikipage to another Wikipage
wikiPageUsesTemplate
subject
comment
In set theory, a branch of mat ...... point of j) is an I1 cardinal.
@en
label
Rank-into-rank
@en