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Immunology as a Metaphor for Computational ... - Napier University

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Chapter 5. EA B<strong>as</strong>ed Model — COSDM 118achieve in the CE-POTTER architecture by adapting the mechanisms <strong>for</strong> addingand deleting subcomponents. The method by which this is implemented is describedfurther in section 5.2.2.Interdependent subcomponents As already identified above, the antibodies will exhibita high degree of interdependency — COSDM is a distributed system inwhich antigen bind to many antibodies during both the storage and retrievalph<strong>as</strong>es. There<strong>for</strong>e, an antibody cannot be evolved in isolation. This kind of interdependentrelationship is also observed in the biological immune system, wherethe specificity of an anti-serum is a function of a number of interacting antibodiesand not a result of a single antibody reacting exclusively with the inducingantigen [Roitt et al., 1988]. The architecture described handles interdependentcomponents <strong>as</strong> the evaluation ph<strong>as</strong>e evaluates one species in the context of allthe other species by <strong>for</strong>ming the immune system — it is impossible to evaluatea species in isolation.Credit <strong>as</strong>signment When tackling problems that have have been broken down intosubcomponents, the issue of distributing credit to each of the components alwaysarises. The mechanism described by Potter which is used in order to determinethe fitness of members of one species is to evaluate those individualsin conjunction with the best members of each of the other species, i.e. the individualscontributing to the serum from the other species remain fixed. Theresulting fitness of the entire serum is then <strong>as</strong>signed to the individual being evaluatedalone. This is particularly applicable to credit <strong>as</strong>signment <strong>for</strong> the immunesystem, where it would be very difficult to determine exactly how much a singleantibody contributed to the overall fitness of the immune system.Diversity Clearly, the repeated application of an EA to a population will eventuallyresult in the convergence of that population. As fitness in a population is a resultof collaboration and cooperation between all subcomponents, the architecturedescribed should enable sufficient diversity to be maintained in each species untilthe complete problem h<strong>as</strong> been solved. Furthermore, in a non-stationary system,there is a requirement to maintain sufficient diversity within the populations to

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