Models of Distributed Associative Memory
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Abstract
This work is concerned with the problem of
constructing associative memory models which store and
retrieve information in a distributed fashion - that is
each store location can be involved in the storage of
more than one piece of information. The models are to
be logically simple in form and efficient in their use
of store. It is hoped that those proposed may find a
place in neurophysiological theories of memory.
From the starting point of seeking a less complex
representation of a holographic model of memory called
the Holophone, several memory models have been proposed
and their properties investigated by analytical and
computer simulation methods. All the systems considered
belong to a family of memory models which are described
by a pair of matrix equations.
It is found that the models which perform well are
non-linear devices which have to store and retrieve
highly redundant information. One of these, the
Associative Net, is closely related to a recent theory
of the cerebellum.
Some of the contents of Chapters 3, 4 and 5 have
already appeared in papers published in collaboration
with H.C. Longuet-Higgins and O.P. Buneman. Otherwise
this dissertation is believed to be original in content
and in arrangement.
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