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@@ -89,3 +89,6 @@ In this algorithm, we have a initial state, we look for its neighbors and we cho
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5. Compare this neighbor's value with the current state's value
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6. If the value is better, choose this neighbor as the current neighbor
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e. Else, we are in the local maximum, and in our problem, the solution for this local maximum is to starting again from a random state.
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# Refrences
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Slides and notations were adopted from my teacher, [Doctor Nooshin Maghsoodi](https://www.linkedin.com/in/nooshin-maghsoodi-7b76261b8?lipi=urn%3Ali%3Apage%3Ad_flagship3_profile_view_base_contact_details%3BfAiHZMkOS3qh%2BHYywIgOXA%3D%3D)
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