I know that the symbol $$ \in $$ stands for membership, but what does the symbol $$ \ni $$ stand for?
Because I know that in the set membership, one symbol stands for subset and the other ones for superset, but I cannot find the meaning of the other symbol
Thanks
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$\begingroup$Because $a < b$ means the same thing as $b > a$ and $A \subset B$ means the same thing as $B \supset A$, one should not use the mirror image of $\in$ to mean "such that". It is a bad, confusing notation.
$\endgroup$ $\begingroup$Sometimes you want to write the set before the element. $A \ni x$ means exactly the same as $x \in A$.
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