[login to view URL] a function solveClique(G,i) that takes a graph G and integer i as input and return a Boolean: True in that case that G contains a clique of size i and False otherwise.
[login to view URL] a function satClique(F) that takes a formula F as input and return a graph G and integer i as output such that:
F is satisfiable ⟺ G has a clique of size i.
[login to view URL] a function solveSat(F) that makes use of your previous two functions and takes a formula F as input and returns a Boolean: True in the case where F is satisfiable and False otherwise.
4. Describe how function solveSat(F) works and why it is able to successfully determine whether the input formula F is satisfiable.
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Hi, I guess This project is an algorithm problem You will need code style for finding out how code works Can you explain this more?
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Hello, The decision problem mentioned solveclique(G,i) is quite easy to implement. But in the second method, can we disucuss some of example of the formulas that is given as input according to your requirement? This sa Plus