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In an earlier work, the authors developed a rigged configuration model forthe crystal $B(\infty)$ (which also descends to a model for irreducible highestweight crystals via a cutting procedure). However, the result obtained was onlyvalid in finite types, affine types, and simply-laced indefinite types. In thispaper, we show that the rigged configuration model proposed does indeed holdfor all symmetrizable types. As an application, we give an easy combinatorialcondition that gives a Littlewood-Richardson rule using rigged configurationswhich is valid in all symmetrizable Kac-Moody types.

Rigged configurations for all symmetrizable types