Why Should You Share Your Own Solution Online After Solving a Problem?

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Inconjecture
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Nevermind- Found my own answer
 
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Inconjecture said:
Nevermind- Found my own answer

It's bad etiquette to remove your question once it's been answered (even if you answered it yourself). It's more useful to everyone if instead you post the answer you found.
 
Hello! There is a simple line in the textbook. If ##S## is a manifold, an injectively immersed submanifold ##M## of ##S## is embedded if and only if ##M## is locally closed in ##S##. Recall the definition. M is locally closed if for each point ##x\in M## there open ##U\subset S## such that ##M\cap U## is closed in ##U##. Embedding to injective immesion is simple. The opposite direction is hard. Suppose I have ##N## as source manifold and ##f:N\rightarrow S## is the injective...
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