cardinal number en el Diccionario Oxford Paravia de italiano

Traducciones de cardinal number en el diccionario inglés»italiano

Traducciones de cardinal number en el diccionario inglés»italiano

I.cardinal [ingl. brit. ˈkɑːd(ɪ)n(ə)l, ingl. am. ˈkɑrd(ə)nl] ADJ.

II.cardinal [ingl. brit. ˈkɑːd(ɪ)n(ə)l, ingl. am. ˈkɑrd(ə)nl] SUST. REL.

I.number [ingl. brit. ˈnʌmbə, ingl. am. ˈnəmbər] SUST.

3. number (amount, quantity):

IV.number [ingl. brit. ˈnʌmbə, ingl. am. ˈnəmbər] V. trans.

V.number [ingl. brit. ˈnʌmbə, ingl. am. ˈnəmbər] V. intr.

2. number → number off

Véase también: number off

cardinal number en el diccionario PONS

Traducciones de cardinal number en el diccionario inglés»italiano

II.cardinal [ˈkɑ:r··nl] ADJ. (important)

Ejemplos monolingües (no verificados por la redacción de PONS)

inglés
Formal-ontological categories relate objects and include notions such as set, cardinal number, ordinal number, part and whole, relation, and so on.
en.wikipedia.org
This number of elements may be finite, or given by an infinite cardinal number, and defines the dimension of the space.
en.wikipedia.org
In terms of cardinal arithmetic, it means that for every cardinal number "k" particularly profound when to illustrate the strong statement of indices pertaining to 0.
en.wikipedia.org
This is usually taken as the definition of cardinal number in axiomatic set theory.
en.wikipedia.org
Any number can be compounded by simply joining the relevant simple cardinal number in the same order as the digits are written.
en.wikipedia.org
Assuming the axiom of choice, every other infinite cardinal number is either regular or a (weak) limit.
en.wikipedia.org
Most ordinal numbers are formed by adding t in front of a cardinal number.
en.wikipedia.org
Given a cardinal number, it is the cardinality of the power set of a set of the given cardinality.
en.wikipedia.org
Note that such a cardinal number exists, because the entire topology forms a base, and because the class of cardinal numbers is well-ordered.
en.wikipedia.org
This definition assigns a representative to every cardinal number even when not every set can be well-ordered (an assumption equivalent to the axiom of choice).
en.wikipedia.org

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