For words built from two-dimensional evaluation modules of quantum affine sl2, the number of trivial submodules is bounded by irreducible and steady arc configuration counts and is nonzero exactly when an arc configuration exists.
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On representations of quantum affine $\mathfrak{sl}_2$
For words built from two-dimensional evaluation modules of quantum affine sl2, the number of trivial submodules is bounded by irreducible and steady arc configuration counts and is nonzero exactly when an arc configuration exists.