The spatial resolution of an imaging apparatus is limited by the Rayleigh diffraction bound, a consequence of the imager's finite spatial extent. We show some N-photon strategies that permit resolution of details that are smaller than this bound, attaining either a 1 / ͱ N enhancement ͑standard quantum limit͒ or a 1/ N enhancement ͑Heisenberg-like scaling͒ over standard techniques. In the incoherent imaging regime, the methods presented are loss resistant, since classical light sources suffice. Our results may be of importance in many applications: microscopy, telescopy, lithography, metrology, etc. Quantum effects have been used successfully to provide resolution enhancement in imaging procedures. Among the many proposals that have been made ͓1͔, arguably the most famous is the quantum lithography procedure ͓2͔. These methods take advantage of the fact that the effective wavelength of a multiphoton light state is shorter than its electromagnetic field wavelength: the light generation, propagation, and detection can be performed at optical wavelengths, where it is simple to manipulate, whereas the quantum correlations in the employed states allow one to perform imaging at the shorter multiphoton wavelength. Such proposals are then based on entangled or squeezed light sources, as entanglement or squeezing are necessary for efficient quantum enhancements ͓3͔. If, however, efficiency considerations are dropped, it is also possible to employ classical-state light sources and post-selection at the detection stage to filter desirable quantum states from the classical light ͓4͔. In fact, in many practical situations efficiency considerations do not play any role, as the quantum enhancement is typically of the order of the square root of the number of entangled systems ͓3͔, whereas in practical situations the complexity of generating the required quantum states has a much worse scaling. Many post-selection imaging procedures employing only classical light sources have been proposed and analyzed ͓5-17͔, and cover a wide range of interesting situations. Analogous methods have been employed successfully also in fields not directly related to imaging ͓18͔.Here we show how one can achieve a resolution enhancement beyond what the apparatus' structural limits impose for conventional imaging, i.e., the Rayleigh diffraction bound x R . In particular we show that employing appropriate light sources together with N-photon coincidence photodetection yields a resolution ϳx R / ͱ N. A resolution ϳx R / N can also be obtained by introducing, at the lens, a device that is opaque when it is illuminated by fewer than N photons. The first type of enhancement-a 1 / ͱ N standard quantum limit ͑SQL͒ for imaging-is an N-photon quantum process, but it is roughly equivalent to the classical procedure of averaging the arrival positions of N photons that originate from the same point on the object. The second type of enhancement-a 1 / N Heisenberg-like scaling for imagingis a quantum phenomenon that derives from treating the N photons as a single...