Recall the definition of an independent set from the lecture slides: A set of vertices X...

 

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Recall the definition of an independent set from the lecture slides: "A set of vertices X is called an independent set of a graph G=(V, E) if for all contained pairs v, w from X there is no edge (v, w) in E" Write a function is_indset (adj lists, x) that accepts as input the adjacency lists of a graph and a collection of vertices x and returns as output whether x is an independent set in the given graph. For example: >>> is_indset (lec_graph, []) True >>> is_indset (lec_graph, [5]) True >>> is_indset (lec_graph, [0, 2]) False >>> is_indset (lec_graph, [6, 5, 3]) True Activate Windows Go to Settings to activate Windows. Recall the definition of an independent set from the lecture slides: "A set of vertices X is called an independent set of a graph G=(V, E) if for all contained pairs v, w from X there is no edge (v, w) in E" Write a function is_indset (adj lists, x) that accepts as input the adjacency lists of a graph and a collection of vertices x and returns as output whether x is an independent set in the given graph. For example: >>> is_indset (lec_graph, []) True >>> is_indset (lec_graph, [5]) True >>> is_indset (lec_graph, [0, 2]) False >>> is_indset (lec_graph, [6, 5, 3]) True Activate Windows Go to Settings to activate Windows.

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