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「ZFC」の共起表現(1語右で並び替え) - Weblio英語共起表現検索
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「ZFC」の共起表現一覧(1語右で並び替え)

該当件数 : 34



s vice-commander of the Zhejiang Front Command ( ZFC)-established in 1954 by order of Mao Zedong and
The axioms of ZFC along with the universe axiom (or equivalently
he existence of a Suslin tree is undecidable in ZFC, and is equivalent to the existence of a Suslin
If transitive class N is an inner model of ZFC and j has no critical point, i.e. every ordinal
were at first suspected to be inconsistent (in ZFC) as it was thought possible that Kunen's incons
Hence the consistency of ZFC cannot be proved within ZFC itself (unless it i
ounded in 1996 by Zico, and is the house of the ZFC Club - which competes on the B Series of the Ri
During a meeting of the ZFC commanders on 31 August 1954, Nie opposed the "
The consistency of ZFC does follow from the existence of a weakly inac
ZFC does not assume that, for every property, there
relevant cardinals exist, it is consistent with ZFC either that the first measurable cardinal is st
xistence of a minimal model cannot be proved in ZFC, even assuming that ZFC is consistent, but foll
Nevertheless, it is unlikely that ZFC harbors an unsuspected contradiction; if ZFC we
ible to have elementary embeddings of models of ZFC into themselves assuming a mild large cardinal
(If Zermelo-Fraenkel set theory ( ZFC) is consistent, then neither the continuum hypo
Thus, to the extent that ZFC is identified with ordinary mathematics, the co
The Zico Football Center ( ZFC) is a sports complex in Rio de Janeiro, Brazil.
ZFC is silent about types, although some argue that
This much is certain - ZFC is immune to the classic paradoxes of naive set
he cardinality of the continuum, whose value in ZFC may be any uncountable cardinal of uncountable
After only a half year with ZFC Meuselwitz returned to Jena and signed for SV S
Sebastian Gasch ( ZFC Meuselwitz)
30, 1975) is a German footballer who plays for ZFC Meuselwitz.
reserve team, he signed than on 9 July 2009 for ZFC Meuselwitz.
In some extensions of ZFC, objects like R are called proper classes.
On the other hand, it is a theorem of ZFC that there are uncountable trees with no uncoun
Assuming ZFC, the inaccessible cardinal axiom is equivalent
tandard axiomatic system of set theory known as ZFC: the statement can neither be proven nor dispro
cardinal axioms not known to be inconsistent in ZFC; the axiom for Reinhardt cardinals is stronger,
ty cannot be formulated in the usual set theory ZFC: the embedding j is a class of the form {x | φ(
They cannot be proved to exist within ZFC, though their existence is not known to be inco
shows that ω-huge cardinals are inconsistent in ZFC, though it is still open whether they are consi
add a new function symbol j to the language of ZFC, together with axioms stating that j is an elem
                                                                                                   


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