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Workshop

Embodied inference and free energy

  • Karl Friston (University College London, London, United Kingdom)
E1 05 (Leibniz-Saal)

Abstract

How much about our interactions with - and experience of - our world can be deduced from basic principles? This talk reviews recent attempts to understand the self-organised behaviour of embodied agents, like ourselves, as satisfying basic imperatives for sustained exchanges with the environment. In brief, one simple driving force appears to explain many aspects of perception, action and the perception of action.

This driving force is the minimisation of surprise or prediction error that - in the context of perception - corresponds to Bayes-optimal predictive coding (that suppresses exteroceptive prediction errors) and - in the context of action - reduces to classical motor reflexes (that suppress proprioceptive prediction errors). In what follows, we look at some of the phenomena that emerge from this single principle; such as the perceptual encoding of spatial trajectories that can both generate movement (of self) and recognise the movements (of others). These emergent behaviours rest upon prior beliefs about itinerant states of the world - but where do these beliefs come from?

We will focus on recent proposals about the nature of prior beliefs and how they underwrite the active sampling of a spatially extended sensorium. Put simply, to minimise surprising states of the world, it is necessary to sample inputs that minimise uncertainty about the causes of sensory input. When this minimisation is implemented via prior beliefs - about how we sample the world - the resulting behaviour is remarkably reminiscent of searches of the sort seen in exploration or measured, in visual searches, with saccadic eye movements.

Links

Antje Vandenberg

Max Planck Institute for Mathematics in the Sciences Contact via Mail

Nihat Ay

Max Planck Institute for Mathematics in the Sciences

Ralf Der

Max Planck Institute for Mathematics in the Sciences

Keyan Ghazi-Zahedi

Max Planck Institute for Mathematics in the Sciences

Georg Martius

Max Planck Institute for Mathematics in the Sciences