Grounded Symbols in the Brain Computational Foundations for Perceptual Symbol System
Leonid Perlovsky, Roman Ilin

TL;DR
This paper introduces a new mathematical framework called dynamic logic (DL) for modeling grounded symbols in the brain, providing a computational foundation for Perceptual Symbol Systems and addressing limitations of previous AI approaches.
Contribution
It develops a novel process-logic theory, DL, that models the evolution of vague to crisp representations, advancing understanding of cognition, language grounding, and symbol processing in the brain.
Findings
DL models situation learning from object perceptions.
DL relates to core PSS mechanisms like concepts and grounding.
Experimental neuroimaging evidence supports DL and PSS theories.
Abstract
We describe a mathematical models of grounded symbols in the brain. It also serves as a computational foundations for Perceptual Symbol System (PSS). This development requires new mathematical methods of dynamic logic (DL), which have overcome limitations of classical artificial intelligence and connectionist approaches. The paper discusses these past limitations, relates them to combinatorial complexity (exponential explosion) of algorithms in the past, and further to the static nature of classical logic. The new mathematical theory, DL, is a process-logic. A salient property of this process is evolution of vague representations into crisp. The paper first applies it to one aspect of PSS: situation learning from object perceptions. Then we relate DL to the essential PSS mechanisms of concepts, simulators, grounding, productivity, binding, recursion, and to the mechanisms relating…
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Taxonomy
TopicsCognitive Science and Education Research · Neural Networks and Applications
