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Genetic Program Integrated Squared Bias Job-Scheduling Problem Learning Vector Quantizer Multi-start Particle Swarm Optimization Mean Squared Error No Free Lunch Theorem Neural Network Optimal Brain Damage Optimal Brain Surgeon Optimal Cell Damage Optimal Experiment Design Particle Swarm Optimization Product Unit Product Unit Neural Network Quadratic Assignment Problem Radial Basis Function Restart Particle Swarm Optimization Scaled Conjugate Gradient Super Common Subsequence Problem Swarm Intelligence Self-Organizing Map Simple Recurrent Neural Network Sum Squared Error Summation Unit Summation Unit Neural Network Time-Delay Neural Network Traveling Salesman Problem

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It selects the authors of articles with 'Quantification in database queries' in the title. We recognize 'sel ect' as the quantifier (essentially set union, or bag union if duplicates are allowed) 'X', 'Y' and 'Z' as bound variables, 'author: Y' as the term and 'bib~lio._ X', 'X.author Y' and 'X.title Z' as conjuncts determining the range of the quantification (with a comma indicating conjunction). In complicated queries, database query languages can exhibit the ambiguities discussed above, since the scope of the bound variables is not precisely defined.

which gives:

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The logician, the mathematician, the physicist, and the engineer. 'Look at this mathematician', said the logician. 'He observes that the first ninety-nine numbers are less than a hundred and infers hence, by what he calls induction, that all numbers are less than a hundred.' 'A physicist believes', said the mathematician, 'that 60 is divisible by all numbers. He observes that 60 is divisible by I , 2, 3, 4, 5 and 6. He examines a few more cases, as 10, 20, 30, taken at random as he says. Since 60 z's divisible also by these, he considers the experimental evidence sufficient.' 'Yes, but look at the engineer', said the physicist. 'An engineer suspected that all odd numbers are prime numbers. At any rate, 1 can be considered a prime number, he argued. Then there come 3, 5 and 7, all indubitably primes. Then there comes 9; an awkward case, it does not seem to be a prime number. Yet 11 and 13 are certainly primes. 'Coming back to 9', he said, 7 conclude that 9 must be an experimental error.' George Polya This chapter explores the process of inductive reasoning, linking it to the identification of invariants. Inductive reasoning lies at the heart of problem solving; it

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Therefore, the first of the primitive reciprocal lattice vectors follows as:

This appendix lists symbols used within this book. A separate list of symbols is given for the different chapters of the book. For each chapter, only new symbols are defined, or those symbols which are overloaded with new meaning.

is the process whereby one makes informed conjectures from a limited number of experimental observations and then subjects these conjectures to the rigours of proof.

A similar calculation of the remaining primitive reciprocal lattice vectors b2 and b3 gives the complete set as follows:

which are of course equivalent to the body-centred cubic Bravais lattice vectors (see reference [1], p. 68). Thus the reciprocal lattice constructed from the linear combinations: is a body-centred cubic lattice with lattice constant 4h/A0. Taking the face-centred cubic primitve reciprocal lattice vectors in equation (1.45), then:

An invariant is a constant, something that is not changing Paradoxically, in a world which seems to be changing faster than ever, invariants can be said to dominate our lives Some of the first that a child learns are the formation of plurals, dogs, cats, hands, arms, legs, and the past tense, kicked, jumped, walked The fact that there are exceptions to these rules can be perplexing to the child and frustrating to the parents: it can take many years to dissuade a child from saying 'foots' or 'buyed' instead of 'feet' or 'bought' The human brain seems to have a particular aptitude for recognizing invariants or 'patterns' as they are more commonly called and many intelligence tests involve just that Consider, for example, the tests shown in Figure 121 which ask you to find the next two shapes in a sequence.

s 2-3

The specific reciprocal lattice vectors are therefore generated by taking different combinations of the integers B1, B2, and B3. This is illustrated in Table 1.1. It was shown by von Laue that when waves in a periodic structure satisfied the following: then diffraction would occur (see reference [1], p. 99). Thus the 'free' electron dispersion curves of earlier (Fig. 1.5), will be perturbed when the electron wave

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