BP Graph CSFun. #40
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BP Graph CSFun. #40
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kyra-patton
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Jul 25, 2022
| @@ -5,8 +5,48 @@ def possible_bipartition(dislikes): | |||
| """ Will return True or False if the given graph | |||
| can be bipartitioned without neighboring nodes put | |||
| into the same partition. | |||
| Time Complexity: ? | |||
| Space Complexity: ? | |||
| Time Complexity: O(n) | |||
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⏱ Time complexity would actually be O(N + E) where N is the number of nodes (aka dogs) in the graph and E is the number of edges (dislike between two dogs) in the graph represented by dislikes. This is because you visit each edge and each node exactly once.
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| if dislikes[0]: | ||
| start = 0 | ||
| else: | ||
| start = 1 |
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Imagine a graph that has multiple disconnected nodes stored at the beginning of the adjacency list dislikes. How might you refactor your code to account for this edge case?
| left.add(start) | ||
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| while len(deck) != 0: |
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