algebraically closed
Which contains as an element every root of every nonconstant univariate polynomial…Which contains as an element every root of every nonconstant univariate polynomial definable over it (i.e., over said field).
Meaning
2 senses(not comparable)Which contains as an element every root of every nonconstant univariate polynomial definable over it (i.e., over said field).
The fundamental theorem of algebra states that the field of complex numbers, #92;mathbb#123;C#125;, is algebraically closed.
(not comparable)Such that any finite set of equations and inequations has a solution.