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Explain iterative DFS implementation

#1
07-18-2019, 01:40 AM
You grab a stack right away when doing this. It tracks where you head next. You start by pushing the first node onto it. Then you keep going as long as stuff remains inside. You pop the current top each round to check it out.

You mark nodes as seen to skip repeats later. This stops you from looping forever in graphs. I notice it mimics the recursive way but avoids call limits. You push neighbors after popping so the path stays deep. Also the order you add them changes the exact sequence you hit things.

But you must watch for empty stacks or isolated spots. I always test with a simple tree first to see the flow. You handle graphs by adding checks before pushing anything new. Perhaps you store extra info like parent links if needed for paths. Now the space stays steady unlike recursion which piles up frames fast.

You compare this to level by level searches and notice the deep focus here. It saves memory when structures stretch really far down. I find pushing in reverse helps match recursive order sometimes. You loop through connections only after marking the popped item visited. Then you continue until nothing left to explore.

Or you might hit dead ends quick and backtrack via the stack top. This makes it handy for puzzles or maze solves without extra calls. I think you gain speed in tight memory spots by skipping function overhead. You verify each step by tracking what gets visited overall. Also isolated nodes require separate starts if the graph splits up.

You build on this by tweaking push order for specific needs like right first paths. It works well on big data sets where recursion crashes from depth. I recall cases with cycles where visited flags save the whole run. You pop and push repeatedly until the container empties out completely. Then the traversal finishes in one go without restarts.

Perhaps add weights or labels if your nodes carry more details beyond links. You keep it simple at core with just the stack and marks. I see benefits in code reviews since it stays flat and clear. You avoid stack overflow errors that hit recursive versions hard. Also testing edge cases like single nodes shows quick pops right off.

You extend the idea to directed edges by pushing only forward links. This keeps the flow one way without back jumps unless wanted. I notice partial graphs need careful starts from multiple points. You pop the latest to force depth over breadth every time. Then mark right after to prevent duplicates in dense areas.

But empty connections mean instant finish after first pop. You handle that by checking size before any action. I find it reliable for search tasks where deep priority rules. You adjust by reversing neighbor lists for desired visit order. Also large inputs show the explicit stack beats hidden recursion limits.

You wrap up checks by ensuring all reachable spots got hit once. It confirms the method covered the structure fully without misses. I always suggest trying small examples to build your feel for it. You gain from the direct control over memory use here. Then move to bigger ones once basics click solid.

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bob
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Explain iterative DFS implementation - by bob - 07-18-2019, 01:40 AM

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Explain iterative DFS implementation

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