Its order and algebraic structure make it into an ordered field.

Group theory - studies the algebraic structures known as groups.

In mathematics a field is a certain kind of algebraic structure.

A similar definition can be made for certain other algebraic structures.

He was best known for his research in basic algebraic structures called rings.

In this way, every algebraic structure gives rise to a category.

If these obey certain rules, then a particular algebraic structure is formed.

A wheel is an algebraic structure where division by 0 has meaning.

Pointed sets may be regarded as a rather simple algebraic structure.

Many algebraic structures have some operation which is called, or equivalent to, addition.

This shows that the order on "'R"' is determined by its algebraic structure.

Not all algebraic structures in a wider sense fall into this scope.

The term external is useful for describing certain algebraic structures.

Formal definitions of certain algebraic structures began to emerge in the 19th century.

Abstract algebra is a name usually given to the study of the algebraic structures themselves.

A ring formed by the endomorphisms of an algebraic structure.

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

But over the years he became known for his work in applying algebraic structures to real-life situations.

Abstract algebra - the study of algebraic structures and their properties.

Algebraic structures are so numerous today that this article will inevitably be incomplete.

In mathematics, a geometric algebra is a specific algebraic structure.

The added structure must be compatible, in some sense, with the algebraic structure.

Abstract algebra is a part of math which studies algebraic structures.

It is the prototype of all objects of such algebraic structure.

The points of a manifold do not have any algebraic structure and pertain only to the set itself.