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We give an alternate presentation of the cyclotomic rational Cherednikalgebra, which has the useful feature of compatibility with the Opdam-Dunklsubalgebra. This presentation has a diagrammatic flavor, and it provides asimple explanation of several surprising facts about this algebra. It allowsdirect proof of the connection of category $\mathcal{O}$ to weighted KLRalgebras, allows us to classify the simple Dunkl-Opdam modules over theCherednik algebra and provides an algebraic construction of the KZ functor.Furthermore, one of prime motivations for considering this approach is toprovide a better framework for connecting Cherednik algebras to Coulombbranches of 3-d gauge theories.

Representation theory of the cyclotomic Cherednik algebra via the Dunkl-Opdam subalgebra