The inverted five-term generation conjecture for weight-two relations

Let FF be a field and let R2(F)R_2(F) be the weight-two relation subgroup in the modified definition using F{0,1}F\setminus\{0,1\}. An inverted five term relation is a relation obtained by applying the involution [x][1x][x]\mapsto-[1-x] to a five-term relation. The inverted five-term generation conjecture. The group R2(F)R_2(F) is the subgroup generated by inverted five term relations. If true, this gives the modified weight-two relation group an explicit presentation analogous to the classical five-term presentation.

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Primary source

Christian K. Zickert, “Holomorphic polylogarithms and Bloch complexes”, arXiv:1902.03971 (2023).

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