  In this investigation, we introduce the class of non-archimedean frames in
spirit with the topological notion of non-archimedean spaces. We explore
various properties of these frames - particularly their spaciality. We attach a
base that constitutes a tree to each non-archimedean frame, and then we observe
that every non-archimedean frame is a quotient of the frame of opens of the
tree's branch space. Moreover, we give a partial answer to when these frames
are canonically isomorphic; this leads to considering some choice principles of
the resulting tree.
