A. Okounkov said, "symplectic resolutions are Lie algebras of the 21st century." Is there a conjecture on the classification of symplectic resolutions? Where can one find a list of all known examples of symplectic resolutions? What are the consequences of the classification of symplectic resolutions in representations theory etc.? Is classification of symplectic resolutions a very hard problem? What are some directions in this problem that can be approachable (cf. results of Bellamy-Schedler)?