|
|
|
|
|
Solution SetIn mathematics, a solution set for a collection of polynomials over some ring is defined to be the set . Examples 1. The solution set of over the real numbers is the set {0}. 2. For any non-zero polynomial over the complex numbers in one variable, the solution set is made up of finitely many points. However, for a complex polynomial in more than one variable the solution set has no isolated points. Remarks In algebraic geometry solution sets are used to define the Zariski topology. See affine varieties.
|
 |
|
| Copyright 2005-2009 OnPedia.com. All Rights Reserved |
|
|