Simple Algorithmic Principles of Discovery, Subjective Beauty,
Selective Attention, Curiosity & Creativity
(joint invited lecture for ALT 2007 and DS 2007)
Author: Jürgen Schmidhuber
Affiliations: TU Munich, Boltzmannstr. 3, 85748 Garching bei München, Germany & IDSIA, Galleria 2, 6928 Manno (Lugano), Switzerland
Abstract.
I postulate that human or other intelligent agents function or
should function as follows. They store all sensory observations as
they come—the data is ‘holy.’
At any time, given some agent's current
coding capabilities, part of the data is compressible by a short
and hopefully fast program / description / explanation / world
model. In the agent's subjective eyes, such data is more regular
and more beautiful than other data [2,3].
It is well-known that
knowledge of regularity and repeatability may improve the agent's
ability to plan actions leading to external rewards. In absence
of such rewards, however, known beauty is boring. Then
interestingness becomes the first derivative of subjective
beauty: as the learning agent improves its compression algorithm,
formerly apparently random data parts become subjectively more
regular and beautiful. Such progress in data compression is measured
and maximized by the curiosity drive [1,4,5]:
create action sequences
that extend the observation history and yield previously unknown /
unpredictable but quickly learnable algorithmic regularity. We
discuss how all of the above can be naturally implemented on
computers, through an extension of passive unsupervised learning
to the case of active data selection: we reward a general reinforcement
learner (with access to the adaptive compressor) for actions that
improve the subjective compressibility of the growing data. An
unusually large data compression breakthrough deserves the name
discovery. The creativity of artists, dancers, musicians,
pure mathematicians can be viewed as a by-product of this principle.
Good observer-dependent
art deepens the observer's insights about this world or
possible worlds, unveiling previously unknown regularities
in compressible data,
connecting previously disconnected patterns
in an initially surprising way that
makes the combination of these patterns subjectively
more compressible, and eventually becomes
known and less interesting.
Several qualitative examples support this hypothesis.
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