Let p ≥ 2 be a large prime, and let N ≫ (log p) 1+ε . This note proves the existence of primitive roots in the short interval [M, M + N ], where M ≥ 2 is a fixed number, and ε > 0 is a small number. In particular, the least primitive root g(p) = O (log p) 1+ε , and the least prime primitive root g * (p) = O (log p) 1+ε unconditionally.