Symmetric sum formula for elliptic q-multiple polylogarithms

Key Points

• The paper generalizes symmetric sum formulas to elliptic q-multiple polylogarithms, highlighting analytical relationships.
• It establishes an inversion formula for the generalized symmetric sum, connecting multiple zeta values and elliptic forms.
• Hoffman's previous work is foundational, as it relates these elliptic forms back to Riemann zeta values effectively.
• The exploration of these relationships might open new pathways in the understanding of complex analytical connections in number theory.