adjective Able to be brought to a form where all occurrences of the dependent and the independent variable are on opposite sides of the equal sign.
adjective Having a countable dense subset.
adjective Any of several technical senses relating to the behavior of polynomials or objects over which polynomials can be defined: Having no repeated roots (where roots are considered in an algebraic closure)
x2+1 is separable, since its roots are i and −i.
adjective Having no repeated roots (where roots are considered in an algebraic closure)
x2+1 is separable, since its roots are i and −i.
adjective Such that none of the irreducible factors of P have a repeated root.
adjective Such that the minimal polynomial of every element of E is a separable polynomial.
adjective Satisfying any of several technical conditions on the center of the algebra which generalize the situation of field extensions; see Separable algebra on Wikipedia.Wikipedia