Abstract
In 2015, Swisher generalized the (G.2) supercongruence of Van Hamme to the modulus $$p^4$$ . In this paper, we first propose two q-analogues of Swisher’s supercongruence, and then a parameter extension of them is presented. Furthermore, we prove a q-congruence modulo the fourth power of a cyclotomic polynomial, which was conjectured by the authors earlier.
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