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http://www.scirp.org/journal/PaperInformation.aspx?PaperID=53728#.VNB3bizQrzE
Affiliation(s)
1Department of Computer Science and Engineering, Michigan State University, East Lansing, MI, USA.
2School of Computer Science and Engineering, Fudan University, Shanghai, China.
2School of Computer Science and Engineering, Fudan University, Shanghai, China.
ABSTRACT
This
paper models a biological brain—excluding motivation (e.g.,
emotions)—as a Finite Automaton in Developmental Network (FA-in-DN), but
such an FA emerges incrementally in DN. In artificial intelligence
(AI), there are two major schools: symbolic and connectionist. Weng 2011
[1] proposed three major properties of the Developmental Network (DN)
which bridged the two schools: 1) From any complex FA that demonstrates
human knowledge through its sequence of the symbolic inputs-outputs, a
Developmental Program (DP) incrementally develops an emergent FA itself
inside through naturally emerging image patterns of the symbolic
inputs-outputs of the FA. The DN learning from the FA is incremental,
immediate and error-free; 2) After learning the FA, if the DN freezes
its learning but runs, it generalizes optimally for infinitely many
inputs and actions based on the neuron’s inner-product distance, state
equivalence, and the principle of maximum likelihood; 3) After learning
the FA, if the DN continues to learn and run, it “thinks” optimally in
the sense of maximum likelihood conditioned on its limited computational
resource and its limited past experience. This paper gives an overview
of the FA-in-DN brain theory and presents the three major theorems and
their proofs.
Cite this paper
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