We explore the natural generalization of AECs that can capture L_{\lambda, \mu}, called \mu-AECs. We generalize some theorems to them and prove that \mu-AECs are equivalent (as categories) to accessible categories.
We explore the natural generalization of AECs that can capture L_{\lambda, \mu}, called \mu-AECs. We generalize some theorems to them and prove that \mu-AECs are equivalent (as categories) to accessible categories.