A q-analog of the 5F4(1) summation theorem for hypergeometric series well-poised in SU(n)

AbstractAs an application of a general q-difference equation for basic hypergeometric series well-poised in SU(n), an elementary proof is given of a q-analog of Holman's SU(n) generalization of the terminating 5F4(1) summation theorem. This provides an SU(n) generalization of the terminating 6Φ5 summation theorem for classical basic hypergeometric series