Anamorphic images are images of objects which have been distorted in some w
ay so that only by viewing them from some particular direction or in some p
articular optical surface do they become recognizable. Artists have been fa
scinated with these transformations since the 16th century, but there seems
to be no modern explication of the mathematics of these transforms. In thi
s paper we describe the most common of the anamorphic images found in art a
nd derive the transform equations for plane, conical, and cylindrical cases
. With these equations it is possible to analyze early anamorphs, and with
computation to create modern ones with ease. (C) 2000 American Association
of Physics Teachers.