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Any solutions based on the first and the last of these figures would be entirely symmetrical, as would solutions based on the two inner figures The real choice is therefore between maintaining the 'mixed' section at one end of the array or in the interior of the array The first figure corresponds to a program that uses a simple for statement with the control variable initialized to M and incremented at each repetition by one The last possibility also corresponds to a for statement but where the control variable is initialized to N and continually decremented The idea is that the values are processed one by one in order, and at each stage the set of values already processed is sorted.

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and so:

(5.6)

It is possible to construct a program of this nature, but it is not easy and the resulting program is not efficient! (Try to work out some of the details to see why) This is the sort of solution that arises from an operational view of program construction, not taking sufficient time and effort to think about and formulate alternative strategies..

Thus:

Maintaining the 'mixed1 segment in the interior of the array leads to a relatively simple and efficient solution. Adopting the second of the figures as the framework for a solution, we introduce the variables r, w and b with the following specifications.

Therefore the Schrodinger equation , (equation 6.79), in plane polar co-ordinates becomes:

RBF networks present several advantages, including (1) network output units provide a degree of membership to classes, (2) they do not experience local minima

(\/i:r^i<w:white.i)

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The standard technique for solving the hydrogen atom is to choose a spherically symmetric wave function of the form:

blue.i) A (Vt Note that the colour of each element is specified for all indices, with the exception of indices i such that w ^ i < b. This is the 'mixed' segment of the array. Our goal is to design a simple loop (together with its initialization) that maintains this invariant whilst decreasing the size b-w of the 'mixed' segment. The chosen invariant property is depicted in Figure 14.2. Drawing a figure helps but you should never rely on figures. Figures are often ambiguous and do not properly capture the troublesome extreme cases. Always check your work against the formal specifications and nothing else. The initialization is easy. The red, white and blue segments are all empty. The assignment

In analogy to this, the 2D equivalent is:

problems as does standard FFNN training using GD, (3) the unsupervised training is insensitive to the order of pattern presentation. RBF networks are, however, slow in training, and may need more hidden units for function approximation problems than FFNNs.

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The termination condition for the loop is w = b. When this state is reached, the 'mixed' segment is empty and the required postcondition is satisfied. In order to make progress towards the termination condition, it is reasonable to examine the colour of one of the elements at the boundary of the 'mixed' segment, that is, either the element with index w or the element with index b~l (or both). This way, we may hope to reduce the size of the 'mixed' segment by at least one at each iteration. With foresight, we choose to examine the colour of the element with index w. An easy case is if the colour of the element with index w is white. If so, the white segment can be extended by incrementing w. That is, execution of white.w - w := w + l is guaranteed to reduce b-w and maintain the invariant. Another relatively easy case is if the element with index w is blue. If so, the blue segment can be extended if the element with index w is swapped with the element with index b-l. That is, execution of

By calculating the derivatives:

is guaranteed to reduce b-w and maintain the invariant. The most difficult case is if the element with index w is red. If so, the red segment can be extended by swapping the elements with indices w and r. This means that the boundaries of both the red and white segments have been moved up one position. The appropriate code is thus

and substituting into equation (6.86), then obtain:

Many extensions to both LVQ-II and RBF networks have been developed. These extensions all have as their aim improvement of performance. Interested readers are referred to the numerous research articles available on these extensions.

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