Symmetry of meromorphic differentials produced by involution identity, and relation to integer partitionsWe prove that meromorphic differentials $ω^{(0)}_n(z_1,...,z_n)$ which are recursively generated by an involution identity are symmetric in all their arguments $z_1,...,z_n$ -- provided that an intriguing combinatorial identity between integer partitions into given number of parts is true.
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