



Can the discriminant be used to determine if a number field is tamely or wildly ramified at a prime?
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- Are there any applications of the discriminant in mathematical physics, such as in string theory or quantum mechanics?
- How is the discriminant related to the fundamental theorem of algebra?
- What is the geometric interpretation of the magnitude of the discriminant?
- What is the hyperdiscriminant?
- Consider a PDE with a characteristic equation; might the discriminant of this equation play a role in determining the type of PDE (e.g., elliptic, parabolic, hyperbolic)?
- Can the discriminant be used to find the maximum or minimum value of a quadratic function?
- How does the discriminant appear in the study of bifurcations in dynamical systems?
- What are the stability conditions for linear difference equations, and how might a discriminant be relevant?
- What are some applications of discriminants in areas like coding theory involving algebraic structures beyond standard polynomials over fields?
- How does the discriminant appear in optimization problems with quadratic constraints?
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