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We announce a result on the existence of a unique local solution to astochastic geometric wave equation on the one dimensional Minkowski space$\mathbb{R}^{1+1}$ with values in an arbitrary compact Riemannian manifold. Weconsider a rough initial data in the sense that its regularity is lower thanthe energy critical.

Low regularity solutions to the stochastic geometric wave equation driven by a fractional Brownian sheet