-
1 аксиома мощности
-
2 аксиома
* * *аксио́ма ж.
axiom, postulate, principleаксио́ма не тре́бует доказа́тельства — an axiom needs no proofпринима́ть аксио́му без доказа́тельства — accept an axiom as primitive and therefore not subject to proofпринима́ть в ка́честве аксио́мы — take smth. as an axiom, take as an axiom that …аксио́ма Архиме́да — axiom of Archimedes, Archimedean axiom, Archimedean assumptionаксио́ма вы́бора — axiom of choiceаксио́ма математи́ческой инду́кции — axiom of complete [perfect] inductionаксио́ма мо́щности — axiom of powerаксио́ма о паралле́льных — parallel axiomаксио́ма отдели́мости — axiom of separabilityаксио́ма полноты́ — completeness axiom, axiom of completenessаксио́ма сохране́ния — retention axiomаксио́ма счё́тности — denumberability axiomаксио́ма треуго́льника — triangle axiom -
3 аксиома мощности
axiom of power, cardinality axiomРусско-английский научно-технический словарь Масловского > аксиома мощности
-
4 аксиома
ж. axiom, postulate, principle -
5 аксиома мощности
1) Engineering: power axiom2) Mathematics: cardinality axiom (множества), the axiom of power -
6 аксиома степени
Mathematics: axiom of power sets
См. также в других словарях:
Axiom of power set — In mathematics, the axiom of power set is one of the Zermelo Fraenkel axioms of axiomatic set theory.In the formal language of the Zermelo Fraenkel axioms, the axiom reads::forall A , exists P , forall B , [B in P iff forall C , (C in B… … Wikipedia
Axiom of pairing — In axiomatic set theory and the branches of logic, mathematics, and computer science that use it, the axiom of pairing is one of the axioms of Zermelo Fraenkel set theory. Formal statement In the formal language of the Zermelo Frankel axioms, the … Wikipedia
Power set — In mathematics, given a set S , the power set (or powerset) of S , written mathcal{P}(S), P ( S ), or 2 S , is the set of all subsets of S . In axiomatic set theory (as developed e.g. in the ZFC axioms), the existence of the power set of any set… … Wikipedia
Axiom — This article is about logical propositions. For other uses, see Axiom (disambiguation). In traditional logic, an axiom or postulate is a proposition that is not proven or demonstrated but considered either to be self evident or to define and… … Wikipedia
Axiom of choice — This article is about the mathematical concept. For the band named after it, see Axiom of Choice (band). In mathematics, the axiom of choice, or AC, is an axiom of set theory stating that for every family of nonempty sets there exists a family of … Wikipedia
Axiom schema of replacement — In set theory, the axiom schema of replacement is a schema of axioms in Zermelo Fraenkel set theory (ZFC) that asserts that the image of any set under any definable mapping is also a set. It is necessary for the construction of certain infinite… … Wikipedia
Axiom (computer algebra system) — Scratchpad redirects here. For scratchpad memory, see Scratchpad RAM. Axiom Developer(s) independent group of people Stable release September 2011 Operating system cross platform … Wikipedia
Isuzu Axiom — Infobox Automobile name = Isuzu Axiom manufacturer = Subaru Isuzu Automotive, Inc. parent company = Isuzu related = Honda Passport Isuzu Rodeo Great Wall Hover production = 2002 ndash;2004 class = Mid size SUV layout = Front engine, rear wheel… … Wikipedia
Balance of power in international relations — In international relations, a balance of power exists when there is parity or stability between competing forces. As a term in international law for a just equilibrium between the members of the family of nations, it expresses the doctrine… … Wikipedia
Principle of Least Power — In web programming, the design principle of least power states that, given a choice among computer languages, classes of which range from descriptive to procedural, the less procedural, more descriptive the language one chooses, the more one can… … Wikipedia
set theory — the branch of mathematics that deals with relations between sets. [1940 45] * * * Branch of mathematics that deals with the properties of sets. It is most valuable as applied to other areas of mathematics, which borrow from and adapt its… … Universalium