Proves congruences for cφ6(n) modulo 3^k by adapting Banerjee-Smoot methods to resolve a revised Gu-Wang-Xia conjecture.
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math.CO 2years
2025 2verdicts
UNVERDICTED 2representative citing papers
Proves congruences modulo powers of 3 for cψ_{6,0}(n) by connecting its generating function to cψ_{6,3}(n) via an Atkin-Lehner involution.
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Congruences modulo powers of $3$ for $6$-colored generalized Frobenius partitions
Proves congruences for cφ6(n) modulo 3^k by adapting Banerjee-Smoot methods to resolve a revised Gu-Wang-Xia conjecture.
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Congruences modulo powers of $3$ for generalized Frobenius partitions $C\Psi_{6,0}$
Proves congruences modulo powers of 3 for cψ_{6,0}(n) by connecting its generating function to cψ_{6,3}(n) via an Atkin-Lehner involution.