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advection The movement of solutes with the bulk ow of groundwater. advection-dispersion equation The partial differential equation which describes solute transport as the sum of advection (q.v.) and dispersion (q.v.) processes. air sparging A form of bioremediation (q.v.) in which air is pumped down wells into contaminated groundwater to stimulate the bene cial activity of aerobic bacteria. air stripping Cascading polluted groundwater through an aeration device to encourage the release of volatile pollutant compounds to the air. air-lifting The use of a current of compressed air within a well to displace water (and any entrained solids) to surface. (Often a key activity during well development (q.v.).)

Do feedback processes actually re ect self-organization a haphazard falling together of disparate forces Or are there structures in the nervous system (and elsewhere) in living systems that carry out true feedback functions In considering the relation between the two sets of ideas, it is of interest that MacKay (1956) anticipated the principle of self-organization many years ago when he described a system of feedback processes that could evolve its own goals (see also Beer, 1995; Maes & Brooks, 1990) Thus, MacKay found the principle of self-organization to be useful, but he found it useful explicitly within the framework of a self-regulatory model Our view is, similarly, that the concepts of attractors and trajectories within phase space complement the idea that behavior is guided by feedback processes but do not replace it (Carver & Scheier, in press).

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The main problem that had to be dealt with in the implementation of the algorithm is how to perform crossover and mutation without being extremely disruptive or generating a bias in the evolution of what genes are expressed Bear in mind that not only weight values, but also the neurons that conform the topology of the network are being crossed over Consequently, it is necessary to be careful about how disruptive crossover or mutation are on the information units found in the genotype If two parent chromosomes are taken at random, they will probably not have the same expressed neurons, and these are the ones that directly affect the tness of the individual when implemented in the phenotype.

The last four digits identify the subscriber line; the rst three digits (ie, 234) identify the serving switch (or exchange) For a moment, let s consider theoretical numbering capacity The subscriber number, those last four digits, has a theoretical numbering capacity of 10,000 The rst telephone number issued could be 0000, the second number, if it were assigned in sequence, would be 0001, the third, 0002, and so on At the point where the numbers ran out, the last number issued would be 9999 The rst three digits of the preceding example contain the exchange code (or central of ce code) These three digits identify the exchange or switch The theoretical maximum capacity is 1000 If again we assign numbers in sequence, the rst exchange would have 001, the next 002, then 003, and nally 999.

Thus, we nd two types of information in the parent genotypes that must be recombined in order to produce an offspring: genes corresponding to expressed neuron units, which are responsible for tness, and genes for unexpressed neurons, about which we have little information The crossover is panmitic in the PBGA, that is, one child chromosome is created from two parent chromosomes This process implies crossing over whole neuron units To be statistically neutral regarding the expression of the genes, crossover must be performed carefully taking into account the promoter genes that control the expression of the gene sequences This crossover adheres to the following three rules: 1 If both parent units are expressed, the offspring unit is expressed and the weights are obtained applying a simple BLX-a crossover to the neuron unit s weights 2.

However, particularly in the case of the exchange code, there are blocked numbers Numbers starting with 0 may not be desirable in North America because 0 is used to dial the operator The numbering system for North America (United States, Canada, and Caribbean islands) is governed by the NANP or North American Numbering Plan It states that central of ce codes (exchange codes) are in the form NXX where N can be any number from 2 through 9 and X can be any number from 0 through 9 Numbers starting with 0 or 1 are blocked numbers This cuts the total exchange code capacity to 800 numbers Inside these 800 numbers there are ve blocked numbers such as 555 for directory assistance and 958/ 959 for local plant test When long-distance service becomes involved, we must turn to using still an additional three digits Colloquially we call these area codes.

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