Authors
Todd Davies
Stanford University
Abstract
We describe and try to motivate our project to build systems using both a knowledge based and a neural network approach. These two approaches are used at different stages in the solution of a problem, instead of using knowledge bases exclusively on some problems, and neural nets exclusively on others. The knowledge base (KB) is defined first in a declarative, symbolic language that is easy to use. It is then compiled into an efficient neural network (NN) representation, run, and the results from run time and (eventually) from learning are decompiled to a symbolic description of the knowledge contained in the network. After inspecting this recovered knowledge, a designer would be able to modify the KB and go through the whole cycle of compiling, running, and decompiling again. The central question with which this project is concerned is, therefore, How do we go from a KB to an NN, and back again? We are investigating this question by building tools consisting of a repertoire of language/translation/network types, and trying them on problems in a variety of domains.
Keywords declarative knowledge  neural networks  compilation  decompilation  connectionism  knowledge representation  Yale shooting problem  bayesian reasoning  nonmonotonic reasoning  symbolic respresentations
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The Computer Modelling of Mathematical Reasoning.Alan Bundy - 1987 - Journal of Symbolic Logic 52 (2):555-557.

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