Shift Axioms Yazar: von Karger, B

The consistency of the axiom of choice and of the generalized continuum-hypothesis with the axioms of set theory/ Yazar: 330777 Godel, Kurt

Konular: “…Axiom of choice…”

Group axioms [kasetvideo]

Group axioms [filem]

Advanced procedure and axioms / Yazar: Hubbard, L. Ron, 1934-

Equivalents of the axiom of choice / Yazar: 461384 Rubin, Herman, Rubin, Jean E.

The search for new axioms Yazar: Koellner, Peter, 1969-

Tam Metin Erişim
Tam Metin Erişim

Ring 1 : the axioms [kasetvideo]

Ring I : the axioms [filem]

Mathematics : the study of axiom systems / Yazar: 296174 Witter, George E.

ON SOME BITOPOLOGICAL SEPARATION AXIOMS Yazar: Arafa Nasef, Roshdey Mareay

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The weak axiom and comparative statics. Yazar: Quah, J

Axioms for Definability and Full Completeness Yazar: Abramsky, S

Operational axioms for diagonalizing states Yazar: Chiribella, G, Scandolo, C

“…A natural question then arises: can we reconstruct these notions from purely operational axioms? We address this question in the framework of general probabilistic theories, presenting a set of axioms that guarantee that every state can be diagonalized. …”

Five Axioms of Alpha−Conversion Yazar: Gordon, A, Melham, T

Numbers, sets and axioms : the apparatus of mathematics / Yazar: 391265 Hamilton, A. G.

SEPARATION AXIOMS ON MULTISET TOPOLOGICAL SPACE Yazar: Sobhy El-sheikh, Rajab Omar, Mahmoud Raafat

“…− The aim of this paper is to introduce separation axioms on multiset topological spacesand study some of their properties. …”
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Does assertibility satisfy the S4 axiom? Yazar: Williamson, T

A multiverse perspective on the axiom of constructibility Yazar: Hamkins, J

“…I shall argue that the commonly held V ≠= L via maximize position, which rejects the axiom of constructibility V = L on the basis that it is restrictive, implicitly takes a stand in the pluralist debate in the philosophy of set theory by presuming an absolute background concept of ordinal. …”

Λr -sets and separation axioms Yazar: Jeyanthi, M. J., Kilicman, Adem, Missier, S. Pious, Thangavelu, Periannan

“…Separation axioms are among the most common and important and interesting concepts in topology as well as in bitopologies. …”
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