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Constraint Satisfaction Problems (CSPs) 7 - Local Search | Stanford CS221: AI (Autumn 2021)

May 31, 2022
by
Stanford Online
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Constraint Satisfaction Problems (CSPs) 7 - Local Search | Stanford CS221: AI (Autumn 2021)

TL;DR

Local search is a strategy for approximating the maximum weight assignment in constraint satisfaction problems, where complete assignments are modified to improve their weights.

Transcript

hi in this module i'm going to talk about local search a strategy for approximately computing the maximum weight assignment a constraint satisfaction problem so remember that a csv is defined by a factor graph which includes a set of variables x1 through xn and a set of factors f1 through fm where each factor is a function that depends on a subset ... Read More

Key Insights

  • 👨‍🔬 Local search modifies complete assignments, providing flexibility and speed in improving the weight.
  • 🧑‍🏭 It leverages the structure of the constraint satisfaction problem to focus computational effort on factors relevant to the variable being reassigned.
  • 👨‍🔬 While local search can converge to a local optimum, it guarantees that the weight of the assignment will either increase or stay the same in each iteration.
  • 👨‍🔬 Local search is not guaranteed to find the optimum assignment and alternative strategies, such as changing multiple variables or adding randomness, can be employed to escape local optima.
  • 👨‍🔬 Backtracking search extends partial assignments and guarantees finding the maximum weight assignment but can be exponential in time.
  • ⌛ Beam search trades off accuracy for time and extends partial assignments, providing an approximate solution in linear time.

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Questions & Answers

Q: How does local search differ from other search algorithms in constraint satisfaction problems?

Local search modifies complete assignments, while backtracking search and beam search extend partial assignments. Local search provides additional flexibility and can improve any variable, unlike the fixed ordering in backtracking search and beam search.

Q: How does local search improve the weights of assignments in constraint satisfaction problems?

Local search starts with a random assignment and iteratively tries to reassign variables to improve the weight. By evaluating the factors that depend on the variable being reassigned, it can compute the weight of each alternative assignment and choose the one with the highest weight.

Q: What advantages does local search offer compared to other search algorithms?

Local search offers additional flexibility in choosing variables to improve and can be faster than other search algorithms. It leverages the structure of constraint satisfaction problems to focus on evaluating factors that depend on the variable being reassigned, saving computational effort.

Q: Can local search guarantee finding the optimum assignment in constraint satisfaction problems?

No, local search is an approximate algorithm and is not guaranteed to find the optimum assignment. It can converge to a local optimum, where further modifications do not improve the weight. To overcome this limitation, stochasticity can be introduced or multiple variables can be changed simultaneously.

Summary & Key Takeaways

  • Local search modifies complete assignments in constraint satisfaction problems to improve their weights.

  • Backtracking search and beam search extend partial assignments, while local search modifies complete assignments.

  • Local search provides additional flexibility and can be faster than other search algorithms.


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