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Given a fixed connected quiver $Q$.
Are there only finitely many quiver algebra $KQ/I$ (I an admissible ideal) up to isomorphism which have finite representation type and finite global dimension?
Given a fixed connected quiver $Q$.
Are there only finitely many quiver algebra $KQ/I$ up to isomorphism which have finite representation type and finite global dimension?
Given a fixed connected quiver $Q$.
Are there only finitely many quiver algebra $KQ/I$ (I an admissible ideal) up to isomorphism which have finite representation type and finite global dimension?
Given a fixed connected quiver $Q$.
Are there only finitely many quiver algebra $KQ/I$ up to isomorphism which have finite representation type and finite global dimension?
