This paper presents Natural Evolution Strategies (NES), a recent family of
algorithms that constitute a more principled approach to black-box optimization
than established evolutionary algorithms. NES maintains a parameterized
distribution on the set of solution candidates, and the natural gradient is
used to update the distribution's parameters in the direction of higher
expected fitness. We introduce a collection of techniques that address issues
of convergence, robustness, sample complexity, computational complexity and
sensitivity to hyperparameters.
To maximize its success, an AGI typically needs to explore its initially
unknown world. Is there an optimal way of doing so? Here we derive an
affirmative answer for a broad class of environments.
In this paper, we study representations of the rational Cherednik algebra
associated to the complex reflection group $G_4$. In particular, we classify
the irreducible finite dimensional representations and compute their
characters.