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Which of the following statements is false about convex minimization problem?

  1. If a local minimum exists, then it is a global minimum
  2. The set of all global minima is convex set
  3. The set of all global minima is concave set
  4. For each strictly convex function, if the function has a minimum, then the minimum is unique
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The following statements are true about the convex minimization problem:

  • if a local minimum exists, then it is a global minimum.
  • the set of all (global) minima is convex.
  • for each strictly convex function, if the function has a minimum, then the minimum is unique.

Source : https://en.wikipedia.org/wiki/Convex_optimization 

 

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