Soft Computing in Engineering Design and Manufacturing 1998
DOI: 10.1007/978-1-4471-0427-8_2
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Fitness Causes Bloat

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Cited by 133 publications
(118 citation statements)
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“…Finally, it is important to point out that even though operator equalisation can limit bloat for some problems, it is a computationally expensive algorithm, so developing other methods remains a worthwhile endeavor. This work revisits another bloat theory, which can be called the fitness-causesbloat theory (FCBT), developed by Langdon and Poli [13,14]. The main arguments of FCBT proceed as follows [13,14,32].…”
Section: Recent Advances In Bloatmentioning
confidence: 99%
See 2 more Smart Citations
“…Finally, it is important to point out that even though operator equalisation can limit bloat for some problems, it is a computationally expensive algorithm, so developing other methods remains a worthwhile endeavor. This work revisits another bloat theory, which can be called the fitness-causesbloat theory (FCBT), developed by Langdon and Poli [13,14]. The main arguments of FCBT proceed as follows [13,14,32].…”
Section: Recent Advances In Bloatmentioning
confidence: 99%
“…This work revisits another bloat theory, which can be called the fitness-causesbloat theory (FCBT), developed by Langdon and Poli [13,14]. The main arguments of FCBT proceed as follows [13,14,32]. For a variable length GP representation (such as a tree based GP) many genotypically different programs, of different sizes, can produce the same outputs on a given set of fitness cases.…”
Section: Recent Advances In Bloatmentioning
confidence: 99%
See 1 more Smart Citation
“…On average the inserted subtree is bigger than the excised one, so such offspring are bigger than average while retaining the fitness of their parent, leading ultimately to growth in the average program size. Another important theory, the nature of program search spaces theory [17,19], predicts that above a certain size, the distribution of fitnesses does not vary with size. Since there are more long programs, the number of long programs of a given fitness is greater than the number of short programs of the same fitness.…”
Section: Bloat In Theorymentioning
confidence: 99%
“…Poli's work on a GP schema theory (and later Langdon and Poli) [15][16][17][18] presumes schemata that are structurally based (i.e., has a certain size and depth). Bloating has also been associated with structure; it has been Langdon and Poli's contention that bloating occurs partly as a result of a random walk on a landscape of tree-shape distributions (e.g., [19,20]). …”
Section: Introductionmentioning
confidence: 99%