Abstract

Genetic encodings and their particular properties are known to have a strong influence on the success of evolutionary systems. However, the literature has widely focused on studying the effects that encodings have on performance, i.e., fitness-oriented studies. Notably, this anchoring of the literature to performance is limiting, considering that performance provides bounded information about the behavior of a robot system. In this paper, we investigate how genetic encodings constrain the space of robot phenotypes and robot behavior. In summary, we demonstrate how two generative encodings of different nature lead to very different robots and discuss these differences. Our principal contributions are creating awareness about robot encoding biases, demonstrating how such biases affect evolved morphological, control, and behavioral traits, and finally scrutinizing the trade-offs among different biases.

Highlights

  • There are two main classes of genetic encodings, namely, direct encodings and indirect encodings; the latter are known as generative encodings

  • Though the two encodings naturally present an improvement in novelty in generation 49, this novelty is significantly lower with the compositional pattern producing networks (CPPNs) for both median and first quartile

  • We experimented with two different generative encodings, namely, CPPN and L-System, and investigated their effects on phenotypic and behavioral robot traits

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Summary

Introduction

There are two main classes of genetic encodings, namely, direct encodings and indirect encodings; the latter are known as generative encodings. When working with evolutionary algorithms, it is well known that an encoding benefits from a high locality (Gottlieb and Raidl, 1999; Rothlauf and Goldberg, 1999; Rothlauf and Goldberg, 2000). This means that small changes in the genotype should result in smooth changes to the phenotype, and smooth changes to the fitness (Jones and Forrest, 1995). The importance of reuse is corroborated by research on modularity and its relevance for evo-devo (Bolker, 2000; Kuratani, 2009)

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