Modeling Building Block Interdependency


Watson, Richard A., Hornby, Gregory S. and Pollack, Jordan B., Eiben, A. E., Back, T., Schoenauer, M. and Schweffel, H.-B. (eds.) (1998) Modeling Building Block Interdependency. Proceedings of Parallel Problem Solving from Nature V (PPSN V), 97-106.

Download

[img] PDF
Download (98Kb)

Description/Abstract

The Building-Block Hypothesis appeals to the notion of problem decomposition and the assembly of solutions from sub-solutions. Accordingly, there have been many varieties of GA test problems with a structure based on building-blocks. Many of these problems use deceptive fitness functions to model interdependency between the bits within a block. However, very few have any model of interdependency between building-blocks; those that do are not consistent in the type of interaction used intra-block and inter-block. This paper discusses the inadequacies of the various test problems in the literature and clarifies the concept of building-block interdependency. We formulate a principled model of hierarchical interdependency that can be applied through many levels in a consistent manner and introduce Hierarchical If-and-only-if (H-IFF) as a canonical example. We present some empirical results of GAs on H-IFF showing that if population diversity is maintained and linkage is tight then the GA is able to identify and manipulate building-blocks over many levels of assembly, as the Building-Block Hypothesis suggests.

Item Type: Article
Divisions: Faculty of Physical Sciences and Engineering > Electronics and Computer Science > Agents, Interactions & Complexity
Item ID: 262013
Date Deposited: 21 Feb 2006
Last Modified: 12 Aug 2012 00:15
Contributors: Watson, Richard A. (Author)
Hornby, Gregory S. (Author)
Pollack, Jordan B. (Author)
Eiben, A. E. (Editor)
Back, T. (Editor)
Schoenauer, M. (Editor)
Schweffel, H.-B. (Editor)
Date: 1998
Status: Published
Publisher: Springer-Verlag
Further Information:Google Scholar
ISI Citation Count:37
URI: http://eprints.soton.ac.uk/id/eprint/262013

Actions (login required)

View Item View Item