意味 | 共起表現 |
「ZFC」の共起表現一覧(1語右で並び替え)
該当件数 : 34件
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 |
意味 | 共起表現 |
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