This article explores various findings on multiframelets and multiframelet sets over one-dimensional p-adic numbers. A multiframelet is a sequence that resembles a frame, generated by a finite number of functions with a wavelet structure. Here multiframelet sets are studied extensively on Qp with accompanying examples. It is known that a multiwavelet is a generator of a multiframelet, and as a result, a multiwavelet set is also a multiframelet set. However, the converse is not always true, as demonstrated in this article.
