The binary operation can be called either meet or join.

Division is not a binary operation on any of these sets.

It studies sets together with binary operations defined on them.

All binary operations are performed on 32-bit or 64-bit quantities.

The following structures consist of a set with a binary operation.

The binary operations have been named and notated in various ways.

It is a set with a binary operation on that set.

Addition is a binary operation, which means it has two operands.

This property does not hold for all binary operations.

And further assume that these binary operations can be performed in constant time.

The binary operation is often referred to as multiplication in A.

One does not in general study generalizations of fields with "three" binary operations.

For defined binary operations, the function must contain two arguments.

A quasigroup may also be represented using three binary operations.

The distinction is used most often for sets that support both binary operations, such as rings.

The binary operation must be closed by definition but no other properties are imposed.

At this level ternary relations or binary operations can be represented.

Most generally, a magma is a set together with some binary operation defined on it.

Let be a set equipped with two binary operations, which we will write .

This is a different binary operation than the previous one since the sets are different.

In mathematics, a graph product is a binary operation on graphs.

The general, non-associative binary operation is given by a magma.

In mathematics an algebraic structure is a set with one, two or more binary operations on it.

They comprise a set and a closed binary operation, but do not necessarily satisfy the other conditions.

There is no self-dual binary operation that depends on both its arguments.