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Что (кто) такое countably many - определение

SET WITH THE SAME CARDINALITY AS THE SET OF NATURAL NUMBERS

Countably infinite; Countable sets; Countable; Countably; Denumerable; Countably many; Countability; Denumerability; Countably infinite set; Denumerable Set; Denumerably Infinite; Countable space; Countable infinity; Denumerable set; Countable infinite; Countable Set; Infinitely countable; Infinitely countable set; Listable infinity

Найдено результатов: 315

countably many

countable

Countable

·adj Capable of being numbered.

denumerable

[d?'nju:m(?)r?b(?)l]

¦ adjective Mathematics able to be counted by one-to-one correspondence with the set of integers.

Derivatives

denumerability noun

denumerably adverb

Origin

early 20th cent.: from late L. denumerare 'count out'.

countable

<mathematics> A term describing a set which is isomorphic to a subet of the natural numbers. A countable set has "countably many" elements. If the isomorphism is stated explicitly then the set is called "a counted set" or "an enumeration". Examples of countable sets are any finite set, the {natural numbers}, integers, and rational numbers. The {real numbers} and complex numbers are not [proof?]. (1999-08-29)

Countable set

In mathematics, a set is countable if it has the same cardinality (the number of elements of the set) as some subset of the set of natural numbers N = {0, 1, 2, 3, ...}.

https://en.wikipedia.org/wiki/Countable_set

The Many-Colored Land

1981 NOVEL BY JULIAN MAY

The Many Coloured Land; The Many Colored Land; The Many-Coloured Land; Many-Coloured Land

The Many-Colored Land is a science fiction novel by American author Julian May, published in 1981. It is the first book of the Saga of Pliocene Exile (known as the Saga of the Exiles in the United Kingdom and the Commonwealth).

https://en.wikipedia.org/wiki/The_Many-Colored_Land

Manycore processor

MULTI-CORE PROCESSOR WITH A LARGE NUMBER OF CORES

Many-core; Manycore processing unit; Many core; Manycore processors; Many-core processor; Manycore; Manycore microprocessor; Core count; Core Count

Manycore processors are special kinds of multi-core processors designed for a high degree of parallel processing, containing numerous simpler, independent processor cores (from a few tens of cores to thousands or more). Manycore processors are used extensively in embedded computers and high-performance computing.

https://en.wikipedia.org/wiki/Manycore_processor

Many-minds interpretation

INTERPRETATION OF QUANTUM MECHANICS IN WHICH THE DISTINCTION BETWEEN WORLDS ENCODED BY A QUANTUM STATE IS MADE AT THE LEVEL OF THE MIND OF AN INDIVIDUAL OBSERVER

Many minds interpretation; Many Minds Interpretation of Quantum Mechanics

The many-minds interpretation of quantum mechanics extends the many-worlds interpretation by proposing that the distinction between worlds should be made at the level of the mind of an individual observer. The concept was first introduced in 1970 by H.

https://en.wikipedia.org/wiki/Many-minds_interpretation

Hush the Many

BRITISH MUSICAL GROUP

Hush The Many (Heed The Few); Hush The Many

Hush the Many was a band formed in London in 2004. The core members were Nima (guitar, male vocals) and Alexandra Brown (bass, female vocals), and other recent members were Jonathan White (guitar), Steph Patten (cello), Ella (viola) and Velibor (drums).

https://en.wikipedia.org/wiki/Hush_the_Many

After Many a Summer

NOVEL BY ALDOUS HUXLEY

After Many a Summer Dies the Swan; After many a summer; After Many A Summer Dies the Swan

After Many a Summer (1939) is a novel by Aldous Huxley that tells the story of a Hollywood millionaire who fears his impending death. It was published in the United States as After Many a Summer Dies the Swan.

https://en.wikipedia.org/wiki/After_Many_a_Summer

Википедия

Countable set

In mathematics, a set is countable if either it is finite or it can be made in one to one correspondence with the set of natural numbers. Equivalently, a set is countable if there exists an injective function from it into the natural numbers; this means that each element in the set may be associated to a unique natural number, or that the elements of the set can be counted one at a time, although the counting may never finish due to an infinite number of elements.

In more technical terms, assuming the axiom of countable choice, a set is countable if its cardinality (the number of elements of the set) is not greater than that of the natural numbers. A countable set that is not finite is said countably infinite.

The concept is attributed to Georg Cantor, who proved the existence of uncountable sets, that is, sets that are not countable; for example the set of the real numbers.

https://en.wikipedia.org/wiki/Countable set