Examples of using Binary operation in English and their translations into Serbian
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Let's define a binary operation.
A binary operation∗{\displaystyle*}.
Is division of natural numbers a binary operation?
A group is a set G with a binary operation* that satisfies the following axioms.
The distinction is used most often for sets that support both binary operations, such as ring.
A group is a set G, together with a binary operation* on G, such that the following axioms are satisfied.
For all a, b in F, both a+ b anda· b are in F(or more formally,+ and· are binary operations on F).
Group(mathematics), a set together with a binary operation satisfying certain algebraic conditions.
For all a, b belonging to F, both a+ b anda* b belong to F(or more formally,+ and* are binary operations on F);
The pair(G,*) consisting of a set G with binary operation* is a group if(G,*) satisfies the following four axioms.
He was the first to define the concept of a group in the modern way-as a set with a binary operation satisfying certain laws.
If S is a set with a binary operation* on it, then an element s of S is said to be idempotent if.
Yielding exactly 16 possible binary operations.
In mathematics, a binary operation is a calculation involving two operands, in other words, an operation whose arity is two.
The distinction is used most often for sets that support both binary operations, such as rings and fields.
A binary operation∘, called composition of morphisms, such that for any three objects a, b, and c, we have∘: hom(b, c)× hom(a, b)→ hom(a, c).
When the associative law is expressed in its familiar form,one lets some symbol between two variables represent a binary operation.
Circuits such as a binary multiplier ora binary adder are examples of more complex binary operations that can be implemented using basic logic operators.
In mathematics, a semigroup is an algebraic structure consisting of a set together with an associative binary operation.
A Kleene algebra is a set A together with two binary operations+: A× A→ A and·: A× A→ A and one function*: A→ A, written as a+ b, ab and a* respectively, so that the following axioms are satisfied.
In abstract algebra, a branch of mathematics, a monoid is an algebraic structure with a single,associative binary operation and an identity element….
This is to say that the program has been compiled into binary operations, jumps, moves between registers, moves from registers to memory, moves from memory to registers, branches, and function calls/returns.
Identity element- In mathematics, an identity element(or neutral element)is a special type of element of a set with respect to a binary operation on that set.
Sheffer proved in 1913 that Boolean algebra could be defined using a single primitive binary operation,"not both… and…", now abbreviated NAND, or its dual NOR,(in the sense of"neither… nor").
For example, rather than saying"the arity of the addition operation is 2" or"addition is an operation of arity 2" one usually says"addition is a binary operation".
The filter performs binary operations on the selected bytes. After choosing the operation(AND, OR, ROTATE…) the parameters, if any, can be set in the box below. The filter is executed on the use of the Filter button.
A vector space over a field F(often the field of the real numbers)is a set V equipped with two binary operations satisfying the following axioms.
The commutativity laws for∧ and∨ can be seen from the symmetry of the diagrams: a binary operation that was not commutative would not have a symmetric diagram because interchanging x and y would have the effect of reflecting the diagram horizontally and any failure of commutativity would then appear as a failure of symmetry.