Prefacing "domain," it refers to a ring with no zero divisors.
We use this term as an adjective to describe a ring extension B over A when every element of B satisfies a polynomial equation with coefficients in A. Prefacing "curve," the word refers to a particular solution of a differential equation. Prefacing "domain," it refers to a ring with no zero divisors. But most commonly it refers to a quantity that can be defined in the Lebesgue or the Riemann way. For ten points, what is this mathematical quantity that in one dimension represents the area under a curve?
We use this term as an adjective to describe a ring extension B over A when every element of B satisfies a polynomial equation with coefficients in A. Prefacing "curve," the word refers to a particular solution of a differential equation.
{integral}