



Can the discriminant be used in classification problems where the decision boundary is a quadratic?
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- Can the discriminant be used to determine if a ring is integrally closed?
- How do these systems compute and utilize discriminants of polynomials?
- Do discriminants appear in the equations or properties of these theories?
- The Mandelbrot set is related to the iteration of a quadratic polynomial. Does the discriminant play a role in its structure?
- How does the discriminant of the defining polynomial relate to the location of singularities?
- How is the discriminant related to the distance between the roots of a quadratic equation on the complex plane?
- Why is the discriminant important in solving quadratic equations?
- The Mandelbrot set exhibits self-similarity. Does the discriminant of the underlying quadratic polynomial play a role?
- Are there any algorithms or techniques where the discriminant of a quadratic form or polynomial plays a role?
- How does the discriminant relate to the notion of smoothness of a curve or surface?
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