Abstract

There are numerous examples that show how the exploitation of the body’s physical properties can lift the burden of the brain. Examples include grasping, swimming, locomotion, and motion detection. The term Morphological Computation was originally coined to describe processes in the body that would otherwise have to be conducted by the brain. In this paper, we argue for a synergistic perspective, and by that we mean that Morphological Computation is a process which requires a close interaction of body and brain. Based on a model of the sensorimotor loop, we study a new measure of synergistic information and show that it is more reliable in cases in which there is no synergistic information, compared to previous results. Furthermore, we discuss an algorithm that allows the calculation of the measure in non-trivial (non-binary) systems.

Highlights

  • There are numerous examples that show how the exploitation of the body’s physical properties can lift the burden of the brain

  • The state of the actuators and the Umwelt are not directly accessible to the cognitive system, but the loop is closed as information about both the Umwelt and the actuators are provided to the controller by the system’s sensors. In addition to this general concept, which is widely used in the embodied artificial intelligence community, we introduce the notion of world to the sensorimotor loop, that is, the system’s morphology and the system’s Umwelt

  • We proposed two measures MCW and MCA that are based on calculating the conditional mutual information in the sensorimotor loop [15]

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Summary

Introduction

There are numerous examples that show how the exploitation of the body’s physical properties can lift the burden of the brain. Examples are the spine-driven robot [7], which uses the spine dynamics as part of its controller and the dynamics of an octopus arm that can be used for computation [25] Within this first approach, there are several works that discuss the importance of a tight body–brain–environment coupling, of which the following are just a few examples [13,26,27,28,29,30,31]. Section two discusses in detail the relation between synergistic information and morphological computation, based on previous work and the causal model of the sensorimotor loop. The fourth section presents numerical results which are discussed in the final section

A Synergistic Perspective on Morphological Computation
Causal Model of the Sensorimotor Loop
Quantifying Morphological Computation as Synergistic Information
Maximum Entropy Estimation with the Iterative Scaling Algorithm
Parametrised Model of the Sensorimotor Loop
Binary Model of the Sensorimotor Loop
Non-Binary Model of the Sensorimotor Loop
Numerical Simulations
Results for the Binary Sensorimotor Loop
New Measure for Unique Information
Discussion
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