abstract: Standard embeddings of non-orientable surfaces in S4 are those that are obtained by connect summing two standard embeddings of RP2 with Euler classes -2 or +2. Conway-Orson-Powell show that if a locally flat non-orientable surface F in S4 has non-extremal Euler class, and the fundamental group of the complement is Z2, then it is locally flat isotopic to a standard embedding. We will review the history of constructing exotic embeddings of non-orientable surfaces, and describe some new examples obtained in joint work with Ozturk, Reyes, Stipsicz and Urzua.