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https://doi.org/10.37236/4400
Copy DOIPublication Date: Sep 4, 2014 | |
Citations: 11 | License type: cc-by |
Let $\overline{b}(n)$ denote the number of overcubic partition pairs of $n$. In this paper, we establish two Ramanujan type congruences and several infinite families of congruences modulo $3$ satisfied by $\overline{b}(n)$ . For modulus $5$, we obtain one Ramanujan type congruence and two congruence relations for $\overline{b}(n)$, from which some strange congruences are derived.
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