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ip 4.; > 0 cif = ow if < 0 We are currently also experimenting with updating the connection matrix in accordance with the equations suggested by Storkey (1997, 1998, 1999.) A key property of these equations is that both wages paid to, and rent paid by, each node are positively correlated to their ST
MemberLinks. This is in accordance with the notion of glocal memory, in the language of which the HPAN attractors are the maps and the corresponding ConceptNodes are the keys. Put simply, when a HPAN attractor is recognized, MemberLinks are created between the HPAN nodes comprising the main body of the attra
e Hopfield net attractors are the maps. This algorithm has been tested in sparse Hopfield nets, using both standard Hopfield net learning rules and Storkey's modified palimpsest learning rule ISV99I, which provides greater memory capacity in a continuous learning context. The use of key neurons turns ou
ference problems, from the CogPrime perspective, is that assuming one provides the inference system with an appropriate set of perceptual and motor ConceptNodes and Schemallodes, the chains of inference involved are short. They involve about a dozen inferences, and this means that the search tree of possible
he Hopfield net attractors are the maps. This algorithm has been tested in sparse Hopfield nets, using both standard Hopfield net learning rules and Storkey’s modified palimpsest learning rule [SV99], which provides greater memory capacity in a continuous learning context. The use of key neurons turns out
inference problems, from the CogPrime perspective, is that assuming one provides the inference system with an appropriate set of perceptual and motor ConceptNodes and SchemaNodes, the chains of inference involved are short. They involve about a dozen inferences, and this means that the search tree of possible P
Entities connected to both Storkey and ConceptNodes
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