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Subject Index Schedule for Nonadaptive and Adaptive Personality (SNAP), 126 Schemas, 299, 442 459, 462 476, 517 automatic thoughts and, 442, 452 453 avoiding facing, 448 449 compensating for, 448 conceptual model, 463 470 content of, 444 447 coping styles and, 452 453 cost-benefit analysis, 452 453 defining, 448 domains (five), 463 465 guide to understanding, 448 449 maladaptive, early, 463 467 egosyntonic nature of, 467 perpetuation of, 465 466 maladaptive coping mechanisms, 467 468 modes, 468 470 child, 468 healthy adult, 468 maladaptive coping, 468 maladaptive parent, 468 modifying, 447 monitoring, 452 personality disorders and, 443 socialization to schema-focused work, 447 sources of, 449 theoretical comparisons (attachment, object relations, cognitive model), 466 467 therapeutic relationship and, 456 457 therapist s questionnaire guide, 458 treatment approach: assessment phase, 470 471 case study, 473 476 treatment phase, 471 473 Schizoid personalities, 537 538 beliefs, main, 445 counterparts styles/disorders, 375 defense styles, 171 DSM-I (monothetic definition example), 55 impairment and variability in reality testing, 170 motives, 501 502, 507 NEO-PI-R (composition and diagnostic accuracy), 261 self and object representations, 172 strategies: main, 445 typical overdeveloped/underdeveloped, 446 styles/disorder counterparts, 375 subtypes, 537 538 view of self/others, 445 Schizophrenia, 61 62 Schizotypal personalities, 540 defense styles, 171 empirical literature, 26 impairment and variability in reality testing, 170 motives, 502 503 NEO-PI-R (composition and diagnostic accuracy), 261 self and object representations, 172 subtypes, 540 Sciences of nature, integrating, 528 529 Seeking help, 484, 486 487



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p performance Note that Grover s quantum algorithm requires up to N evaluations of a quantum Boolean function, which seems like a lot of evaluating However, a classical search might require up to N evaluations Basically, Grover s algorithm aims to present a value for x0 using a number of p evaluations proportional to N This is far short of the hoped-for exponential improvement (number of evaluations proportional to n), but for large N the improvement is substantial Shor s Algorithm An example of factoring a number into prime factors is 2,934,331 = 911 3,221 Shor captured the attention of the world with an algorithm for factoring a large number N into its prime factors: pq = N (Peter Shor, 1959 ) The dif culty of factoring a large N into a product of two large prime numbers is crucial to some public key encryption methods.





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Remark. This recursion is known as CMAl-2 because the cost function in this case (cf. Prob. 111.21)is of the form E (y - I u w ~ ) ~ , which is a special case of the more general cost function E (7 - ( U W I P ) ~for the values p = 1and q = 2.

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What follows is a brief summary mainly to show the Fourier dimension of a quantum algorithm The rst step is to evaluate a special function for all integers x up to N: g(x) = yx mod(N), where N is being factored This function may be evaluated unitarily using a complex of quantum gates The number of qubits n is chosen such that N r2n The constant y is chosen so that the greatest common divisor of y and N is 1 For example, if N = 15, then y could be 13 The important bit of knowledge is that g(x) = yx mod(N) plotted as a function of integers x will show that g(x) is a periodic function A state vector system with n qubits is initialized to all zeros and given a Hadamard transform to create the equivalent of a superposition of integers up to 2n 1.

Insert the titleblock. You can have a file that contains just the titleblock. You can also use a block or external reference. Putting the titleblock on your layout is common because it defines the edges of your paper and is not a real-life object. These qualities make it appropriate for paper space.

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