Twenty grayscale photographs of faces from Schyns and Oliva (
1999) were used as base stimuli (see
Figure 1 for an example). The images (256 × 256 pixels) depicted five male and five female faces (width = ∼3.1°, height = ∼4.6°), each showing a happy and a neutral expression. The position of the main facial features, hairstyle, orientation, and lighting were normalized, and the faces were equated in mean luminance and contrast (root mean square [RMS] contrast = 0.43) using the SHINE (spectrum, histogram, and intensity normalization and equalization) toolbox (Willenbockel, Sadr, et al.,
2010). The targets were constructed by reducing the RMS contrast of the face images to 0.32, and the primes were created by randomly SF filtering the images according to the SF bubbles technique (see
Figure 1 for three examples and Willenbockel, Fiset, et al.,
2010, for a detailed description and an illustration of the filtering procedure). On each trial, a given base image was first padded with a uniform gray background and then transformed into the frequency domain using a fast Fourier transform. The amplitude spectrum of the transformed image was multiplied element-wise with a random filter that was constructed in the following way: A vector consisting of randomly distributed binary elements (10,195 zeros and 45 ones) was convolved with a Gaussian kernel (an SF bubble;
σ = 1.8). As a result, a smooth sampling vector was obtained. To account for the finding that the human visual system is more sensitive to low than to high SFs (e.g., see De Valois & De Valois,
1990, for a review), the sampling vector was transformed using a logarithmic function (see Willenbockel, Fiset, et al.,
2010, for details). The log-transformed, smoothed sampling vector was then “rotated” about its origin to obtain a two-dimensional (2D) filter. After multiplying this filter element-wise with the base image's amplitude spectrum, we back-transformed the result into the image domain via an inverse fast Fourier transform. The filtered image contained a random subset of the base image's SF information. For the analysis, we essentially used the log-transformed, smoothed sampling vector, henceforth referred to as SF filter.