Algebraic

An affine algebraic group over a field k is a representable covariant functor from the category of commutative algebras over k to the category of groups such that the representing algebra is finitely generated.

The derivatives of the inverse trigonometric functions are algebraic.

Algebraic topology is a branch of mathematics.

In algebra, abstract algebra is the study of algebraic structures. Algebraic structures include groups, rings, fields, modules, vector spaces, and lattices.

In mathematics, a module is one of the fundamental algebraic structures used in abstract algebra.

A field is thus a fundamental algebraic structure which is widely used in algebra, number theory, and many other areas of mathematics.

The history of logarithm in seventeenth-century Europe is the discovery of a new function that extended the realm of analysis beyond the scope of algebraic methods.

Using the algebraic notation system, each square on the board is identified by a letter and a number. The letters – from “a” to “h”, left to right of white's player – correspond to the vertical lines (columns). The numbers – from 1 to 8, also from the position of white – correspond to the horizontal lines (rows). For example, a checker on c5 is in the encounter of the 3rd column with the 5th row.

Again, having divided the calculus into algebraic and arithmetical, M. Comte admits, as perforce he must, that the algebraic is more general than the arithmetical; yet he will not say that algebra preceded arithmetic in point of time.

The trigonometric functions satisfy a wide array of notable algebraic identities.