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Congruences for the Fishburn Numbers
The Fishburn numbers, $\xi(n),$ are defined by a formal power series expansion $$ \sum_{n=0}^\infty \xi(n)q^n = 1 + \sum_{n=1}^\infty \prod_{j=1}^n (1-(1-q)^j). $$ For half of the primes $p$, there is a non--empty set of numbers $T(p)$ lying in $[0,p-1]$
Andrews, George E., Sellers, James A.
core
The Cause of Lead Poisoning in the Tinning of Metals. [PDF]
Duckering GE.
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Explaining unforeseen congruence relationships between PEND and POND partitions via an Atkin-Lehner involution. [PDF]
Sellers JA, Smoot NA.
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Computer-assisted construction of Ramanujan-Sato series for 1 over π. [PDF]
Hemmecke R, Paule P, Radu CS.
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An extensive analysis of the parity of broken 3-diamond partitions.
Radu S, Sellers JA.
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On the Ramanujan-type congruences modulo 8 for the overpartitions into odd parts
Quaestiones Mathematicae, 2022Mircea Merca
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Arithmetic properties for two restricted partitions modulo powers of 5
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Arithmetic properties of ℓ-regular partitions
Advances in Applied Mathematics, 2013Nancy S S Gu
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