Proposes a monomial basis for R_n^(1,2) with proven cardinality 2^(n-1)n! matching Zabrocki's conjecture, plus a bijection equating it to segmented Smirnov word models.
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A conjectural basis for the $(1,2)$-bosonic-fermionic coinvariant ring
Proposes a monomial basis for R_n^(1,2) with proven cardinality 2^(n-1)n! matching Zabrocki's conjecture, plus a bijection equating it to segmented Smirnov word models.