In two experiments, the active haptic identification of three-dimensio
nal mathematically well-defined objects is investigated. The objects,
quadric surfaces, are defined in terms of the shape index, a quantity
describing the shape, and curvedness, a quantity describing overall cu
rvature. Both shape index and curvedness are found to have a significa
nt influence on haptic shape identification. Concave surfaces lead to
a larger spread in responses than convex ones. Hyperbolic surfaces sho
w a slight tendency to be identified with more difficulty than ellipti
c ones. Surfaces with a high curvedness are identified more easily tha
n those with a low curvedness. Results from experiments with constant
and with random curvedness are indistinguishable. It is concluded that
shape index and curvedness are psychophysically not confounded.