Contracted version of "isomorphic" Had a look around and I can't find a word which acts as a contraction for "isomorphic" in the same way that "monic/epic" is a contraction of "monomorphic/epimorphic". For some reason this strikes me as strange, considering that, at least in Awodey's text, iso is used as often as mono or epi.
Is there a contraction? Something like "isoic" or "isonic", perhaps? 
I suppose there is the risk of confusion by saying a map is "isomorphic" rather than "an isomorphism", but surely in context it would be clear what is meant.

Although there's a distinction between the noun and adjective abbreviations of monomorphism and epimorphism (mono vs. monic and epi vs. epic), it's fairly common to use iso for both the noun and adjective abbreviation of isomorphism.
For example, both of these seem normal to me:


*

*$\mathcal{C}$ is a balanced category if every morphism $f$ of $\mathcal{C}$ which is both a mono and an epi is an iso;

*$\mathcal{C}$ is a balanced category if every morphism $f$ of $\mathcal{C}$ which is both monic and epic is iso.


I've certainly never seen isoic or isonic used, but I must say I like both of those as words!
