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A redox reaction includes an electron transfer process. For example, if Ce4+ is added to an aqueous solution of Fe2+, a redox reaction, Fe2+ + Ce4+ 3 Fe3+ + Ce3+, 2 occurs and Fe2+ (reducing agent) is oxidized to Fe3+, donating an electron to Ce4+. On the other hand, Ce4+ (oxidizing agent) is reduced to Ce3+, gaining an electron from Fe2+. The oxidation of Fe2+ to Fe3+ also occurs at an electrode kept at appropriate potentials. In this case, the electrode gains an electron from Fe2+. In redox reactions, electron transfer occurs with the aid of either oxidizing or reducing agents or with the aid of electrodes. The redox properties of a solution are expressed quantitatively by the redox potential, which is measured as the potential of an inert redox electrode (e.g. platinum electrode) immersed in the solution under study. Thus, for an aqueous solu-

For an asymmetric electrolyte that is completely dissociated, the slope for the Debye-H ckel-Onsager limiting law can be obtained by the method described in 1). For example, for an electrolyte of MA2-type (z+ = 2 and z = 1), A' = [5.60 106/ (erT)3/2] [q/(1 + q1/2)], B' = 123.8/[g (erT)1/2], q = (2/3) 1 kI =KI 1 . In the solu tion of electrolyte MA2, the ion association occurs in two steps, i.e. M2++A 3 MA+ and MA++A 3 MA2. If we express the formation constants for 2 2 the two steps by KA1 and KA2, respectively, generally KA1 >> KA2. The Fuoss-Edelson equation (1951) [25] or its modified forms [26] have often been used to analyze the conductivity data of asymmetric electrolytes. However, the Quint-Viallard (1978) [27] and the Lee-Wheaton (1978) [28] equations are used for more sophisticated data analyses. For the analysis of conductivity data of asymmetric electrolytes, see Ref. [29].

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one of the parts The idea underlying the crossing-over of chromosomes is that each of the parent chromosomes may already describe a good partial solution, which accounts for their high fitness (recall that the parents are selected with a probability depending on their fitness, so individuals with a high fitness are more likely to become parents ) By crossing-over their chromosomes there is a reasonable chance that these partial solutions are combined and that consequently an offspring chromosome is better than both of the parents Formalized, this plausible argument is the basis of the schema theorem [Holland 1975], which tries to explain why evolution is much faster with sexual reproduction than without it (that is, with mutation being the only mechanism by which genetically new individuals can emerge).

of a ght. But, nevertheless, I am much more optimistic that we will eventually move past Paradigm X than I was in 1998 and this time my optimism is well-founded. Recall that:

The new population is then taken as a starting point for generating the next and so on, until a certain number of generations has been created, or the fitness of the best member of the population has not increased in the last few generations, or some other termination criterion is met The result of a genetic algorithm is the fittest individual of the final generation or the fittest individual that emerged during the generations (if it is kept track of) There are several variants of genetic or evolutionary algorithms, depending on whether only offspring (obtained by mutation or crossing-over) is allowed into the next population or whether parents are passed on, too, whether the population is processed as a whole or split into subgroups with mating occurring only within subgroups and only rare migrations of individuals from one subpopulation to another, etc [Michalewicz 1998].

Bit rates: 1.25 Gb/s both upstream and downstream (within 1 part in 104) Wavelengths: 1260 to 1360 nm up, 1480 to 1580 down Traf c type: digital only Fiber splits: 16 typical; more with forward error correction (FEC) Worst-case attenuation permitted in the optical distribution network (ODN) separating OLT and ONU: Upstream at 1310 nm, 5 to 20 or 10 to 24 dB for ODN length of 10 or 20 km, respectively; downstream at 1550 nm, 5 to 19.5 or 10 to 23.5 dB for 10 or 20 km, respectively Launch power range downstream: 23 to 2 dBm for 10 km ODN length or 2 to 7 for 20 km Launch power range upstream: 21 to 4 dBm for both 10- and 20-km ODN length Worst-case receiver sensitivity/receiver overload: 224/ 4 dBm and 227/ 4 downstream for 10 and 20 km, respectively; upstream 224/ 2 and 224/ 7 for 10 and 20 km, respectively Maximum bit error rate: 10212 Laser extinction ratio: .6 dB Laser linewidth for 1490 nm downstream: 0.6 and 0.3 nm for 10 and 20 km, respectively; for 1310 upstream, 3.5 and 2.5 nm for 10 and 20 km, respectively.

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