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Jul 24, 2010 at 21:22 comment added Finn Lawler @Harry: see the second paragraph of Kelly ch. 1.10.
Jul 24, 2010 at 20:40 comment added Harry Gindi @Finn: What's the difference between a universal arrow and a representation in enriched category theory?
Jul 24, 2010 at 16:44 vote accept Harry Gindi
Jul 24, 2010 at 15:23 comment added Peter LeFanu Lumsdaine Yes — as Finn says, any adjunction can be re-written in your style: for a fixed $x$, saying that $\hom(Fx,y) \cong \hom(x,Gy)$ (naturally in y) is exactly the same as saying that $Fx$ represents the functor $\hom(x,G−)$. If you're happy with Yoneda-style definitions, then adjunction definitions are surely just as nice? ☺
Jul 24, 2010 at 15:16 history answered Finn Lawler CC BY-SA 2.5