Just out of curiosity, I was wondering if there was a symbol for "has" so intead of saying $x \in A$, we could say something like "$A$ has $x$", they both mean the same thing but I was just wondering if there was another way to say it.
Thanks!
I believe I have seen $\ni$ used for this purpose. That is, $x\in A \iff A\ni x$
The better term to use would be "$A$ includes $x$" instead of "$A$ has $x$", and as Rahul quickly answered, that can be expressed by $A \ni x \iff x\in A$.
Set inclusion is the conventional concept for describing "element - set" relations, which can be discussed with respect to a set which includes an element ($A\ni x$) or an element being "included in" or "belonging to" a set ($x \in A$).
This is analogous to the conventional reference to the relations of set containment, encompassing the relations of $A$ containing another set $B$: $A\supset B$ and of a set B being contained in a set $A$: $B\subset A$.
A \ni x$A \ni x$ – Jun 11 '13 at 02:24