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, literally, Hoare's statement of the problem generalized to K. Specifically, Hoare states the following: 'It is required to single out those 20 thousand observations with smallest value; perhaps the 20 thousand nearest stars, or the 20 thousand shortest schoolchildren, or the 20 thousand students with lowest marks.' The reason for requiring that both K and N be strictly positive is explained later.

"For it is pointless to do with more what can be done with less." -William of Ockham (1285-1349)

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Such calculations have been performed at larger well and barrier widths in the CdTeCdi_ x Mn x Te system [131], where it was shown that beyond the minimum in the magnitude of Exo there is a maximum and then the binding energy of the multiple quantum well tends towards that of the finite well, as would be expected. 6.8 STARK LADDERS As discussed previously ( 3, in the context of unipolar (single-charge-carrier)), systems, when an electric field is applied along the growth (z-) axis of a (finite or infinite) superlattice, the eigenstates which previously extended over the whole system, begin to localise. As the field increases the miniband breaks up and a localised state forms in each quantum well. At this point, the energy separation between the states in adjacent wells is proportional to the electric field and is given simply by the difference in potential energy of the well centres, i.e.

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An alternative answer is that 1 and 1 are the two smallest values in the array The value 1 occurs three times in the array, in the fourth, fifth and eighth positions, so that any two of these can be given as the required array elements The difference in these answers is attributable to the difference between a set and a bag In a set, multiple occurrences of a value are ignored; in a bag, they all count The first answer corresponds to taking the two smallest values from the set of values defined by the array, the second answer corresponds to taking the two smallest values from the bag of values defined by the array The second answer is also the answer one would obtain by sorting the elements of the array (ordering equal array values arbitrarily) and then choosing the first K elements.

Figure 6.14 Illustration of the field (14 kVcm~ ^-localised heavy-hole state recombining with the three closest electron states, which characterise the Stark ladder

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Studying Hoare's algorithm (see Exercise 21), it is clear that his intention is indeed to determine the K smallest values in the bag of values defined by the array elements One more difficulty remains Viewing the array as determining a bag of values means that there may be more than K elements that have the smallest values The example array above was designed to illustrate this problem We have agreed that the two smallest values are 1 and 1, but there are three array elements with these values One solution is to agree that the specification is non-deterministic We require that K array elements are identified but, if there is a choice, as in this case, we do not care how the choice is resolved The second solution is to require that all array elements with the K smallest values are identified.

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