quiver went through him - определение. Что такое quiver went through him
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Что (кто) такое quiver went through him - определение

GENERALIZATION OF A GRAPH
Path algebra; Tame quiver; Quiver algebra; Quiver category; Free quiver; Walking quiver; Kronecker quiver; Kronecker category

HIM         
WIKIMEDIA DISAMBIGUATION PAGE
Him; HiM.; Him (band); HIM (disambiguation); Him (disambiguation); HIm; Him (song); HIM (song); Him (play)
¦ abbreviation Brit. Her or His Imperial Majesty.
Him         
WIKIMEDIA DISAMBIGUATION PAGE
Him; HiM.; Him (band); HIM (disambiguation); Him (disambiguation); HIm; Him (song); HIM (song); Him (play)
·pron Them. ·see Hem.
II. Him ·pron The objective case of he. ·see He.
him         
WIKIMEDIA DISAMBIGUATION PAGE
Him; HiM.; Him (band); HIM (disambiguation); Him (disambiguation); HIm; Him (song); HIM (song); Him (play)
Frequency: The word is one of the 700 most common words in English.
Note: 'Him' is a third person singular pronoun. 'Him' is used as the object of a verb or a preposition.
1.
You use him to refer to a man, boy, or male animal.
John's aunt died suddenly and left him a surprisingly large sum...
Is Sam there. Let me talk to him...
My brother had a lovely dog. I looked after him for about a week.
PRON: v PRON, prep PRON
2.
In written English, him is sometimes used to refer to a person without saying whether that person is a man or a woman. Some people dislike this use and prefer to use 'him or her' or 'them'.
If the child sees the word 'hear', we should show him that this is the base word in 'hearing' and 'hears'.
PRON: v PRON, prep PRON

Википедия

Quiver (mathematics)

In graph theory, a quiver is a directed graph where loops and multiple arrows between two vertices are allowed, i.e. a multidigraph. They are commonly used in representation theory: a representation V of a quiver assigns a vector space V(x) to each vertex x of the quiver and a linear map V(a) to each arrow a.

In category theory, a quiver can be understood to be the underlying structure of a category, but without composition or a designation of identity morphisms. That is, there is a forgetful functor from Cat to Quiv. Its left adjoint is a free functor which, from a quiver, makes the corresponding free category.