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In this section, we rst introduce the transmitter model of the MB-OFDM system according to the standard [2 4]. We then describe the considered receiver structure, for which we adopt a conventional state-of-the-art architecture including channel estimation based on pilot symbols. Discussion of the UWB channel model is postponed until Section 11.3. 11.2.1 Transmitter The block diagram of the MB-OFDM transmitter is shown in Fig. 11.1. A total of eight data rates (from 53.3 to 480 Mbps) are supported by the use of different code puncturing patterns as well as time and/or frequency repetition. 11.2.1.1 Channel Coding. Channel coding in MB-OFDM consists of classical BICM [6] with a punctured maximum free distance rate 1 constraint 3 length 7 convolutional encoder. Puncturing patterns de ned in [2] provide rates of 1, 1, 5, and 3. 3 2 8 4 A multistage block-based channel interleaver is used (see [2 4] for details). The channel interleaver length (300, 600, or 1200 coded bits) depends on the spreading factor (see Section 11.2.1.3). 11.2.1.2 Modulation. The interleaved coded bits are mapped to quaternary phase shift keying (QPSK) symbols using Gray labeling, which carry Rm = 2 bits per symbol. This can be regarded as equivalent to binary modulation. 11.2.1.3 Spreading. After modulation, modulated symbols are optionally repeated in time (in two consecutive OFDM symbols) and/or frequency (two

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Proof: We begin with a strong form of Stirling s approximation [208], which states that n n n n 1 2 n n! 2 n e 12n . (17.42) e e Applying this to nd an upper bound, we obtain

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with Ri containing the regression entry just for one rule (e.g., [67]), the dimensionality is reduced and, hence, the likelihood of singular matrixes is lower. So, local learning already implements an implicit regularization effect, as it divides the original optimization problem into smaller subproblems (for each rule) and hence reduces the size of the matrixes to be inverted. This effect is called regularization by discretization [16]; in general, problems of smaller size do not necessarily need to be regularized, because a reasonable lower bound on the singular value of the matrixes can be found. However, in case of high-dimensional input (as will be seen in section 5.5) and also in lowdimensional cases when the noise in the output variable is quite high, the problem is

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Aaron, D. J., Dearwater, S. R., Anderson, R., Olsen, T., Kriska, A. M., & LaPorte, R. E. (1995). Physical activity and the initiation of high-risk health behaviors in adolescents. Medicine and Science in Sports and Exercise, 27, 1639 1645. Adams, J., & White, M. (2003). Are activity promotion interventions based on the transtheoretical model effective A critical review [Electronic version]. British Journal of Sports Medicine, 37, 106 114. American Psychiatric Association. (2000). Diagnostic and statistical manual of mental disorders (4th ed., text rev.). Washington, DC: Author. American Psychiatric Association. (n.d.). Practice guidelines. Retrieved January 20, 2005, from http://www.psych.org /psych_pract /treatg/pg/prac_guide.cfm. American Psychological Association, Division 12, Society of Clinical Psychology. (n.d.). A guide to beneficial psychotherapy. Retrieved January 20, 2006, from http://www.apa .org/divisions/div12/rev_est /index.html. American Psychological Association. (2002). Ethical principles of psychologists and code of conduct. American Psychologist, 57, 1060 1073. Andersen, M. B. (2000). Beginnings: Intakes and the initiation of relationships. In M. B. Andersen (Ed.), Doing sport psychology (pp. 3 16). Champaign, IL: Human Kinetics. Andersen, M. B. (2001). When to refer athletes for counseling or psychotherapy. In J. M. Williams (Ed.), Applied sport psychology: Personal growth to peak performance (4th ed., pp. 401 415). Mountain View, CA: Mayfield.

The least-squares line is that line which minimizes the population sum of squared n errors, SSE p = i=1 i2 . First, we reexpress the population sum of squared errors as

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