Bao Shou's same-fingerprint symbol-invariant conjecture

Let rigid semisimple operators be labeled by pairs of partitions $(\lambda^{'},\lambda^{”})$. Fix a fingerprint invariant, and consider operators satisfying different conditions in the definition of that fingerprint. Bao Shou's same-fingerprint symbol-invariant conjecture. Rigid semisimple operators with the same fingerprint invariant and satisfying different conditions in the definition of the fingerprint have the same symbol invariant. This is presented as the strategy needed to prove that the fingerprint invariant implies the symbol invariant; the source does not state whether the conjecture has been proved or disproved.