Single quantum emitters like atoms are wellknown as non-classical light sources which can produce photons one by one at given times [1], with reduced intensity noise. However, the light field emitted by a single atom can exhibit much richer dynamics. A prominent example is the predicted[2] ability for a single atom to produce quadrature-squeezed light [3], with sub-shotnoise amplitude or phase fluctuations. It has long been foreseen, though, that such squeezing would be "at least an order of magnitude more difficult" to observe than the emission of single photons [4]. Squeezed beams have been generated using macroscopic and mesoscopic media down to a few tens of atoms [5], but despite experimental efforts [6][7][8], single-atom squeezing has so far escaped observation. Here we generate squeezed light with a single atom in a highfinesse optical resonator. The strong coupling of the atom to the cavity field induces a genuine quantum mechanical nonlinearity [9], several orders of magnitude larger than for usual macroscopic media [10][11][12]. This produces observable quadrature squeezing [13][14][15] with an excitation beam containing on average only two photons per system lifetime. In sharp contrast to the emission of single photons [16], the squeezed light stems from the quantum coherence of photon pairs emitted from the system [17]. The ability of a single atom to induce strong coherent interactions between propagating photons opens up new perspectives for photonic quantum logic with single emitters [18][19][20][21][22][23].Unlike in a standard Kerr medium, our squeezing does not result from a simple nonlinear polarization of the medium but from a cavity-enhanced atomic coherence which exists for weak coherent driving. Consider a twostate atom with ground and excited states |g and |e . In the absence of a resonator, the amount of squeezing is governed by the atomic coherence, σ = |g e|, and the excited-state occupation probability. The latter pro- * Publication reference: Nature 474, 623-626 (2011), www.nature.com/doifinder/10.1038/nature10170 † Present address: MESA+ Institute for Nanotechnology, University of Twente, P.O. Box 217, 7500 AE Enschede, The Netherlands duces incoherent scattering which destroys the squeezing. Therefore, the laser intensity must remain low to preserve the atomic and hence the optical coherence, see Supplementary Information. Under this condition, the optical squeezing is determined by the fluctuations of the atomic coherence, ∆σ 2 = ( σ − σ ) 2 , itself given by ∆σ 2 = − σ 2 owing to the fermionic character of a twostate atom, σ 2 = 0. Note that this sets an upper bound to the amount of squeezing which can be obtained, even when all the light scattered by the atom in all directions is observed.The presence of the cavity introduces two important ingredients as sketched in Fig. 1. First, the cavity mirrors spatially direct the squeezed light towards the detectors thus eliminating the need to observe the full 4π solid angle. Second, the strong coupling to the optical cavity mode makes ...