In 2020, Mao and Pan proved a nice result associated with Van Hamme's (H.2) supercongruence. In the same year, Guo and Zudilin supplied a generalization of Mao and Pan's formula. With the help of the q-Dixon formula, the creative microscoping method, and the Chinese remainder theorem for coprime polynomials, we shall establish a q-supercongruence modulo the third power of a cyclotomic polynomial. When q→1, it produces the corresponding generalization of Guo and Zudilin's supercongruence in the $p\equiv3\pmod 4$ case.

魏传安，博士毕业于上海师范大学，从事组合数学的研究，主持国家自然科学基金4项，在《Journal of Combinatorial Theory, Series A》,《Advances in Applied Mathematics》,《Proceedings of the American Mathematical Society》等杂志发表SCI论文50余篇。