In earlier work we predicted program size would grow in the limit at a quadratic rate and up to fifty generations we measured bloat O(generations**(1.2-1.5)). On two simple benchmarks we test the prediction of bloat O(generations**2.0) up to generation 600. In continuous problems the limit of quadratic growth is reached but convergence in the discrete case limits growth in size. Measurements indicate subtree crossover ceases to be disruptive with large programs (1,000,000) and the population effectively converges (even though variety is near unity). Depending upon implementation, we predict run time O(number of generations**(2.0-3.0)) and memory O(number of generations**(1.0-2.0))
For many years now it has been known that Cartesian Genetic Programming (CGP) does not exhibit progr...
Bloat is one of the most widely studied phenomena in Genetic Programming (GP), it is normally define...
Fitness distributions (landscapes) of programs tend to a limit as they get bigger. Markov chain conv...
Introduction The rapid growth of programs produced by genetic programming (GP) is a well documented...
Genetic Programming is an evolutionary computation technique which searches for those computer progr...
Genetic programming has highlighted the problem of bloat, the uncontrolled growth of the average siz...
We study both genotypic and phenotypic convergence in GP floating point continuous domain symbolic r...
The parsimony pressure method is perhaps the simplest and most frequently used method to control blo...
In tree-based genetic programming (GP) there is a tendency for the program trees to increase in size...
Typically, Genetic Programming (GP) attempts to solve a problem by evolving solutions over a large, ...
In tree-based genetic programming (GP) there is a tendency for the program trees to increase in size...
Fitness distributions (landscapes) of programs tend to a limit as they get bigger. Markov chain conv...
Code bloat, the excessive increase of code size, is an important is- sue in Genetic Programming (GP)...
The problem of evolving, using mutation, an articial ant to follow the Santa Fe trail is used to stu...
We present a detailed analysis of the evolution of GP populations using the problem of finding a pro...
For many years now it has been known that Cartesian Genetic Programming (CGP) does not exhibit progr...
Bloat is one of the most widely studied phenomena in Genetic Programming (GP), it is normally define...
Fitness distributions (landscapes) of programs tend to a limit as they get bigger. Markov chain conv...
Introduction The rapid growth of programs produced by genetic programming (GP) is a well documented...
Genetic Programming is an evolutionary computation technique which searches for those computer progr...
Genetic programming has highlighted the problem of bloat, the uncontrolled growth of the average siz...
We study both genotypic and phenotypic convergence in GP floating point continuous domain symbolic r...
The parsimony pressure method is perhaps the simplest and most frequently used method to control blo...
In tree-based genetic programming (GP) there is a tendency for the program trees to increase in size...
Typically, Genetic Programming (GP) attempts to solve a problem by evolving solutions over a large, ...
In tree-based genetic programming (GP) there is a tendency for the program trees to increase in size...
Fitness distributions (landscapes) of programs tend to a limit as they get bigger. Markov chain conv...
Code bloat, the excessive increase of code size, is an important is- sue in Genetic Programming (GP)...
The problem of evolving, using mutation, an articial ant to follow the Santa Fe trail is used to stu...
We present a detailed analysis of the evolution of GP populations using the problem of finding a pro...
For many years now it has been known that Cartesian Genetic Programming (CGP) does not exhibit progr...
Bloat is one of the most widely studied phenomena in Genetic Programming (GP), it is normally define...
Fitness distributions (landscapes) of programs tend to a limit as they get bigger. Markov chain conv...