Shift Axioms door von Karger, B

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

Onderwerpen: “…Axiom of choice…”

Group axioms [kasetvideo]

Group axioms [filem]

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

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

The search for new axioms door Koellner, Peter, 1969-

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Ring 1 : the axioms [kasetvideo]

Ring I : the axioms [filem]

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

ON SOME BITOPOLOGICAL SEPARATION AXIOMS door Arafa Nasef, Roshdey Mareay

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The weak axiom and comparative statics. door Quah, J

Axioms for Definability and Full Completeness door Abramsky, S

Operational axioms for diagonalizing states door 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 door Gordon, A, Melham, T

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

SEPARATION AXIOMS ON MULTISET TOPOLOGICAL SPACE door 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? door Williamson, T

A multiverse perspective on the axiom of constructibility door 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 door 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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