@InProceedings{SilvaBarrTera:1996:SaCoPA,
author = "da Silva, F. S. Correa and Barrera, J. and Terada,
R.",
title = "On the Sample Complexity of PAC-Learning
Techniques Applied to Optical Character
Recognition",
booktitle = "Conferencia Brasileira de IA '96 (SBIA)",
year = "1996",
editor = "",
pages = "",
month = "",
note = "This work has been supported by ProTeM-CC/CNPq
throught the AnIMoMat project, contract
680067/94-9.",
keywords = "pac learning, mathematical morphology",
abstract = "Optical Character Recognition (OCR for short) is
among the most important and popular problems for
application of Pattern Recognition techniques, and
many computer programs for solving it have been
proposed in recent years. In the present article
we propose the use of the well-established
PAC-Learning paradigm to analyse the problem of
OCR, and introduce a system for OCR based on this
paradigm. The major advantage we see on adopting
this paradigm for the problem of OCR is that our
end results are rooted on a sound and well-founded
mathematical theory, thus providing our results
with desirable robustness and explanatory power of
the underlying features of this particular
problem. In order to preserve mathematical rigour,
all functions for image transformation in our
system are expressed in terms of the theory of
Mathematical Morphology ( MM for short) -- a very
general formalism to describe lattice
transformations that has been used as means to
express image transformations. Besides its
ellegance and rigour, MM has been widely adopted
as the language to describe image transformations
because of its nice computational features. We
present the results of our analysis, together with
some empirical results that we have observed,
suggesting that PAC-Learning may indeed be an
appropriate tool to work out the problem of OCR.",
entrytype = "InProceedings",
targetfile = "compl.ps",
size = "281 Kbytes",
version = "original",
repository = "ime.usp.br/jb/1996/04.03.19.40",
URL = "http://hermes.dpi.inpe.br:1907/
rep/ime.usp.br/jb/1996/04.03.19.40",
}