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Does anyone know how to write the following: If $\mathcal{F}$ is a family of sets, I want the union of all $X$ in this $\mathcal{F}$.

Thanks in advance!

rewritten
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Eduardo
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  • Just check this thread? http://math.stackexchange.com/questions/276104/online-mathjax-editor – Rivasa Dec 12 '13 at 20:42
  • This is not a math question. Flagged. – Ahaan S. Rungta Dec 12 '13 at 20:43
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    In some sense this is not a question about $\TeX$ or formatting, it's a question about the correct symbol and syntax to indicate the union of a family of sets. I don't see it so off-topic. Maybe it could be reworded... – rewritten Dec 12 '13 at 22:06
  • If the question is reworded so that it asks for the current notation for union of family of sets, then I say reopen it. But if it specifically is about one can typeset something in LaTeX, then I say migrate it. Maybe the OP could scan a picture of what he is trying to do in LaTeX, then the Tex-people would know what the best way to do that is. – Thomas Dec 12 '13 at 22:31
  • This looks like more of a math notation question than a $\TeX$ question. The Help Center is unclear about whether such a question belongs here. – Stefan Smith Dec 13 '13 at 01:01
  • On second thought, the fact that a (notation) flag even exists suggests that the question does belong here. This a notation question. – Stefan Smith Dec 13 '13 at 02:21
  • IF the OP could agree to the changing of his question, then I am also fine with how it stands now. However, the original question asked specifically about how to do something in LaTeX. – Thomas Dec 13 '13 at 02:29

3 Answers3

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Use $\bigcup_{X \in \mathcal F} X$ or simply $\bigcup \mathcal F$.

Alex Ortiz
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This probably should be migrated to tex.SE.

But:

$$ \bigcup_{X\in \mathcal{F}} X $$ would work.

Thomas
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Use $\bigcup_i X_i$, if $\mathcal F=\{X_1,X_2,\dots\}$.

Avitus
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    How do you know that $\mathcal{F}$ is countable? – Thomas Dec 12 '13 at 20:43
  • I did not know it: I thought that the OP needed the union symbol, after all...instead of counting the "i"'s one can write $X\in\mathcal F$ under the union. – Avitus Dec 12 '13 at 20:45