We prove (Proposition 2.1) that if μ is a generically stable measure in an NIP theory, and μ(φ(x, b)) = 0 for all b then for some n, μ(∃y(φ(x1, y)∧ ..∧φ(xn, y))) = 0. As a consequence we show (Proposition 3.2) that if G is a definable group with fsg in an NIP theory, and X is a definable subset of G then X is generic if and only if every translate of X does not fork over ∅, precisely as in stab...

In this paper, a regulation control problem for constrained nonlinear systems with quantized inputs is formulated as a Model Predictive Control (MPC) problem. The MPC problem is represented as a multi-parametric Nonlinear Integer Programming (mp-NIP) problem and a computational method to find an explicit approximate solution of this problem is considered. It consists in constructing a feasible ...

This paper investigates the learning dynamics of intrinsic plasticity (IP), which is a learning rule to tune a neuron’s activation function such that its output distribution becomes approximately exponentially distributed. The informationgeometric properties of intrinsic plasticity are analyzed and the improved natural gradient intrinsic plasticity (NIP) dynamics are evaluated for a variety of ...

BACKGROUND Nitrate reductase (NR) in leaves is rapidly inactivated in the dark by a two-step mechanism in which phosphorylation of NR on the serine at position 543 (Ser543) promotes binding to nitrate reductase inhibitor protein (NIP). The eukaryotic 14-3-3 proteins bind to many mammalian signalling components (Raf-1, Bcr, phosphoinositide 3-kinase, protein kinase C, polyomavirus middle-T antig...

We develop the theory of generically stable types, independence relation based on nonforking and stable weight in the context of dependent (NIP) theories.

Deadline: February 3, 2006 Please direct all submission inquires to Felecia Marsh at 703/642/9090 or [email protected] Denver, Colorado September 17-22, 2006