quasifinite morphism - traduction vers russe
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quasifinite morphism - traduction vers russe

Free Semigroup; Free commutative monoid; Free semi-group; Free semigroup; Free commutative semigroup; Free hull; Ehrenfeucht conjecture; Sturmian morphism; Uniform morphism; Strictly alphabetic morphism; Continuous morphism; Non-erasing morphism; Total morphism; Equidivisible monoid; Elementary morphism; Cyclic morphism; Periodic morphism
  • Example for 1st case of equidivisibility: m="UNCLE", n="ANLY", p="UN", q="CLEANLY", and s="CLE"

quasifinite morphism      

математика

квазиконечный морфизм

bimorphism         
MAP (ARROW) BETWEEN TWO OBJECTS OF A CATEGORY
MorphisM; Hom-set; Identity morphism; Bimorphism; Morphisms; -morphism; Structure preserving mappings; Structure preserving mapping; Morphism (category theory); Balanced Category; Balanced category; Arrow (category theory); Hom set; Hom space

математика

биморфизм

биективный морфизм в категории (обобщение понятия биективного отображения множеств)

etale covering         
SMOOTH SCHEME MORPHISM OF RELATIVE DIMENSION 0
Etale morphism; Étale map; Étale covering; Etale morphisms; Etale covering; Etale map

математика

накрывающее покрытие

Définition

Naturality
·noun Nature; naturalness.

Wikipédia

Free monoid

In abstract algebra, the free monoid on a set is the monoid whose elements are all the finite sequences (or strings) of zero or more elements from that set, with string concatenation as the monoid operation and with the unique sequence of zero elements, often called the empty string and denoted by ε or λ, as the identity element. The free monoid on a set A is usually denoted A. The free semigroup on A is the subsemigroup of A containing all elements except the empty string. It is usually denoted A+.

More generally, an abstract monoid (or semigroup) S is described as free if it is isomorphic to the free monoid (or semigroup) on some set.

As the name implies, free monoids and semigroups are those objects which satisfy the usual universal property defining free objects, in the respective categories of monoids and semigroups. It follows that every monoid (or semigroup) arises as a homomorphic image of a free monoid (or semigroup). The study of semigroups as images of free semigroups is called combinatorial semigroup theory.

Free monoids (and monoids in general) are associative, by definition; that is, they are written without any parenthesis to show grouping or order of operation. The non-associative equivalent is the free magma.

Traduction de &#39quasifinite morphism&#39 en Russe