null homomorphism - vertaling naar russisch
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null homomorphism - vertaling naar russisch

MORPHISM (STRUCTURE-PRESERVING MAP) BETWEEN TWO ALGEBRAIC STRUCTURES OF THE SAME TYPE
HomoMorphism; Homomorphisms; Homomorphic; E-free homomorphism; Homomorphy; Homorphic; Principal homomorphism; Surjective homomorphism; Injective homomorphism; Bijective homomorphism
  • surjective]].

null homomorphism      

математика

нулевой гомоморфизм

topological homomorphism         
TVS homomorphism; Topological vector space homomorphism; TVS-homomorphism

математика

топологический гомоморфизм

null pointer         
A VALUE INDICATING THAT A POINTER DOES NOT REFER TO A VALID OBJECT
Null reference; NullPointerException; NULL pointer; Java.lang.NullPointerException; Null pointer exception; Billion-dollar mistake; Null pointer error

общая лексика

пустой указатель

в программировании - ссылка на ноль. Такое значение указателя может, означать неудачный результат работы функции. Это значение часто присваивается указателю в качестве начального или значения по умолчанию

Смотрите также

pointer

Definitie

/dev/null
/dev-nuhl/ [The Unix null device, used as a data sink] A notional "black hole" in any information space being discussed, used, or referred to. A controversial posting, for example, might end "Kudos to rasputin@kremlin.org, flames to /dev/null". See bit bucket. [Jargon File]

Wikipedia

Homomorphism

In algebra, a homomorphism is a structure-preserving map between two algebraic structures of the same type (such as two groups, two rings, or two vector spaces). The word homomorphism comes from the Ancient Greek language: ὁμός (homos) meaning "same" and μορφή (morphe) meaning "form" or "shape". However, the word was apparently introduced to mathematics due to a (mis)translation of German ähnlich meaning "similar" to ὁμός meaning "same". The term "homomorphism" appeared as early as 1892, when it was attributed to the German mathematician Felix Klein (1849–1925).

Homomorphisms of vector spaces are also called linear maps, and their study is the subject of linear algebra.

The concept of homomorphism has been generalized, under the name of morphism, to many other structures that either do not have an underlying set, or are not algebraic. This generalization is the starting point of category theory.

A homomorphism may also be an isomorphism, an endomorphism, an automorphism, etc. (see below). Each of those can be defined in a way that may be generalized to any class of morphisms.

Vertaling van &#39null homomorphism&#39 naar Russisch