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When regarding (artificial) neural networks as biologically inspired structures
showing several of the brains' characteristics, unsupervised learning
(i.e. learning without an external guidance) gains major attention as it
is known for its biological plausibility (as opposed to supervised learning
involving a teacher).
Unsupervised learning neural networks aim at building useful representations
from the external data world by learning from input examples (regarded as
sensory inputs in biological terminology). These representations
may be used for probabilistic reasoning, solving classification tasks,
modeling theories of human perception, etc. Representations considered as
useful are typically those that form topographic maps, model the input data
density, construct dimensionality reducing mappings, identify clusters -
depending on what purpose the unsupervised learning network serves. We
are interested in studying the links between representations and the learning
target focussing on the computational aspects.
In particular, we look into graphical models forming a successful probabilistic
modeling approach encoding relationships among a set of random
variables and provide a representation for the joint probability distribution
over these variables. The advantages of the graphical formalism have their
origins in probability theory and graph theory, the structural modularity
favoring parallel computations, and its clearness.
Addressing the model selection problem of unsupervised trained structures
by using evolutionary algorithms suggests itself, as we remain in the area
of parallel computing inspired by nature.
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