Fringes of total atomic density produced in an atom interferometer consisting of two off-resonant standing wave pulses were directly imaged using an "optical mask" technique. Fringe periods with integer fractions of the standing-wave period were observed.An interferometer based on the interaction of a pair of off-resonant standing waves (made from laser fields with wavelength λ) with a cold gas of Rb atoms [1] has been shown to be capable of precision measurement of the atomic recoil frequency, and inertial forces such as gravity. In the experiment, two standing wave pulses separated by time T , and detuned from an atomic transition of 85 Rb were applied to a sample of atoms cooled in a magneto-optical trap (MOT). In the vicinity of a time 2T an atomic fringe pattern with period λ/2 was observed indirectly by observing the back-scattering of light of wavelength λ from the sample.Theory predicts that at times t = [(n + 1)/n]T + ∆t, with ∆t T , fringe patterns of the total atomic density of period λ/2n should appear. Such fringes are the manifestation of the matter-wave diffraction. These gratings are not visible by the backscattering of traveling waves of wavelength λ, since the phase matching condition is not satisfied. Evidence of these λ/2n period gratings has been observed indirectly [2], but no direct observation of small-period fringes has been observed until now.To observe such small period structures, we have developed a real-time imaging technique [3]. This "optical mask" [4] technique, was applied to atoms of 85 Rb initially prepared in the ground hyperfine level F=3. In this technique a "mask" standing wave is applied to the atoms, and is resonant to the F=3 → F =3 transition (5S 1/2 → 5P 3/2 , λ = 780 nm). An excited atom is lost into the other ground hyperfine level, F=2, with 4/9 probability. For a pulse of sufficient intensity and duration, atoms not located at the nodes will be depleted into the F=2 level.For imaging the density at a particular time, we applied a "detection sequence", consisting of an optical mask, identical to the one described above (tuned to the F=3 → F =3 transition), followed by a traveling wave pulse tuned to the closed transition F=3 → F =4. After the mask was applied, atoms left unpumped at the nodes were counted by observation of fluorescence in the traveling wave. The fluorescent signal is proportional to the density at the nodes just before the application of the imaging mask. To map out the density as a function of position, the initial density profile was reproduced and the measurement repeated with various locations of the detection mask node within the mask period (λ/2).In the results presented here, we have applied the optical mask technique to directly measure the fringe spacing in an atom interferometer of the type described above. The optical mask was used to measure the atomic density fringes at various times after the two off-resonant standing waves [5].At a time around t = (3/2)T , we observed fringes with period λ/4 as shown in Fig. 1. Interestingly, there is...