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ألاسم
جَعْبَة ; كِنَانَة
الفعل
اِخْتَلَجَ ; اِرْتَجَفَ ; اِرْتَعَدَ ; اِنْتَفَضَ ; اِهْتَزَّ ; تَأَرْجَحَ ; تَرَجْرَجَ ; تَهَزْهَزَ ; رَجَفَ ; رَعَشَ ; هَزَّ ; هَزَّزَ ; هَزْهَزَ
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.