We consider the proximity effect between a singlet s-wave superconductor and the edge of a Quantum Spin Hall (QSH) topological insulator. We establish that Andreev reflection at a QSH edge state/superconductor interface is perfect while nonlocal Andreev processes through the superconductor are totally suppressed. We compute the corresponding conductance and noise.The prediction [1] and the observation [2,3] of the Quantum Spin Hall (QSH) state in mercury telluride (HgTe/CdTe) heterostructures have triggered a great deal of excitation in the condensed matter community [4][5][6] since the QSH state realizes a two dimensional (2D) topologically ordered phase in the absence of magnetic field. The QSH state is distinguished from ordinary band insulators by the presence of a one-dimensional metal along its edge [7]. Owing to the dominant role of the spin-orbit interaction, this edge state provides a unique strictly one-dimensional metal where the spin is tied to the direction of motion of the carriers [8]. This so-called helical property and the associated time-reversal symmetry imply the absence of backscattering on non magnetic impurities.So far the existence of the helical liquid has been confirmed by multiterminal transport measurements performed with normal leads [2,3]. Since the QSH state exists under zero magnetic field, in contrast to the integer and fractional quantum Hall states, it can also be probed by the powerful methods of superconducting proximity effect [9]. Along these lines, Andreev spectroscopy has been recently suggested to characterize the quasi-relativistic dynamics of 2D bulk carriers in doped HgTe/CdTe quantum wells [10]. Furthermore helical liquids might also be useful to analyze the entanglement of electrons injected from a singlet s−wave superconductor [11,12].In this Rapid Communication, we theoretically investigate the edge transport of a Quantum Spin Hall insulator in presence of a single superconducting probe. As a result of helicity conservation and absence of backscattering channel, we find that an electron can be either Andreev reflected as a hole, or transmitted as an electron. In a standard metal or in a carbon nanotube, there would be two additional possibilities whereby the electron can be reflected as an electron, or transmitted as a hole [13][14][15][16][17][18][19]. We compute the conductance and the noise associated to this partitioning in two outgoing channels, instead of four channels in standard 1D metals. The related experiments could be implemented readily using a side superconductor contacted to current HgTe/CdTe