



Explain the possibility of multiple absolute minima. What happens if the interval is not closed?
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what is the extreme value theorem Informational
- Are there different ways to state the same core idea?
- Is it possible for multiple points to achieve the absolute minimum?
- Explain the connection to Sard's Theorem. What are some examples of functions where the absolute extrema are attained on the boundary of the interval but not in the interior critical points?
- Provide such examples. How does the Extreme Value Theorem relate to the concept of a Schwartz space or tempered distributions in functional analysis?
- Explain the relationship. What are some interesting applications of the Extreme Value Theorem in areas outside of traditional mathematics, such as biology or social sciences?
- Does it play a role in the study of iterated maps?
- Discuss applications in financial modeling. How does the Extreme Value Theorem connect to the idea of a quantum manifold or quantum space in modern theoretical physics?
- Explain its role in statistics. What is the role of the Extreme Value Theorem in the calculus of variations?
- How is it used in these areas of computer science?
- Provide such examples. How does the Extreme Value Theorem relate to the concept of a Fréchet space in functional analysis?
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