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Towards a Theory of the Striate Cortex1
Published in Neural Computation, Vol 6, number 1, January 1994, p127-146
Zhaoping Li and Joseph J. Atick
The Rockefeller University
1230 York Avenue
New York, NY 10021, USA
Abstract
We explore the hypothesis that linear cortical neurons are concerned with building
a particular type of representation of the visual world — one which not only preserves
the information and the efficiency achieved by the retina, but in addition preserves
spatial relationships in the input — both in the plane of vision and in the depth di-
mension. Focusing on the linearcortical cells, we classify all transforms having these
properties. They are given by representations of the scaling and translation group,
and turn out to be labeled by rational numbers ‘p q =p’ (p; q integers). Any given
p; q predicts a set of receptive fields which come at different spatial locations and
scales (sizes) with a bandwidth of 2 p q =p℄ octaves, and, most interestingly, with
q ’ cell varieties. The bandwidth affects the trade-off between preserva-
a diversity of ‘
tion of planar and depth relations, and, we think, should be selected to match struc-
tures in natural scenes. For bandwidths between and octaves, which are the ones
we feel provide the best matching, we find for each scale a minimum of two distinct
cell types that reside next to each other and in phase quadrature, i.e., differ by
in the phases of their receptive fields, as are found in the cortex, they resemble the
“even-symmetric” and “odd-symmetric” simple cells in special
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