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The thumb is drawn as a small circle inside the trackbar channel. The color of the thumb depends on whether or not the thumb is pressed. After the thumb is drawn, OnDrawTrackbar (and hence the NM_CUSTOMDRAW notification) returns CDRF_SKIPDEFAULT. Since the application has customized the appearance of the thumb, it needs to prevent the control from drawing the default thumb. The channel is drawn as a white rectangle of dimensions determined at the beginning of the function. This also returns CDRF_SKIPDEFAULT. The most interesting case is the TBCD_TICS case. We wanted the trackbar to have a rounded border with a thin black outline. OnDrawTrackbar draws this outline here because trackbar tic marks are drawn before the thumb and channel. Since drawing the rounded outlines is done with calls to the Windows CE function RoundRect, anything inside the specified rectangle dimensions will be drawn over. Therefore, drawing the outline during the tic mark pre-paint notification doesn t erase the custom thumb or channel. Notice how the application returns CDRF_DODEFAULT after the TBCD_TICS draw processing. The application only drew the control outline here, not the tic marks. To force the control to draw the standard tic marks, CDRF_DODEFAULT is returned.

A cross-cultural analysis of achievement motivation in sport and the classroom In L VanderVelden & J Humphrey (Eds), Current selected research in the psychology and sociology of sport (pp 115 132) New York: AMS Press Duda, J L, & Allison, M T (1990) Cross-cultural analysis in exercise and sport psychology: A void in the field Journal of Sport and Exercise Psychology, 12, 114 131 Eccles, J S (1985) Sex differences in achievement patterns In T Sonderegger (Ed), Nebraska Symposium of Motivation: Vol 32 Psychology and gender (pp 97 132) Lincoln: University of Nebraska Press Eccles, J S, Barber, B, Jozefowicz, D, Malenchuk, O, & Vida, M (1999) Self-evaluation of competence, task values and self-esteem In N G Johnson, M C Roberts, & J Worell (Eds), Beyond appearance: A new look at adolescent girls (pp 53 84) Washington, DC: American Psychological Association.

Eccles, J S, & Harold, R D (1991) Gender differences in sport involvement: Applying the Eccles expectancy-value model Journal of Applied Sport Psychology, 3, 7 35 Erkut, S, Fields, J P, Sing, R, & Marx, F (1996) Diversity in girls experiences: Feeling good about who you are In B J Ross Leadbeater & N Way (Eds), Urban girls: Resisting stereotypes, creating identities (pp 53 64) New York: New York University Press Fasting, K, & Brackenridge, C (2001, June) Sexual harassment and abuse in sport: Challenges for sport psychology in the new millennium Symposium presented at the International Society of Sport Psychology 10th World Congress of Sport Psychology, Skiathos, Greece..

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Create a BIOS password: The rst line of defense is to create a password for your laptop s BIOS. That way, if a thief nabs your laptop, he or she won t be able to boot into Windows (at least not without great effort). For more information on BIOS passwords, refer to 16. Create a Windows password: The second line of defense is to create a password for your Windows account. That way, even if a thief cracks your BIOS password, he faces yet another obstacle. For more information on Windows passwords, refer to 16. Use strong passwords: By making your BIOS and Windows passwords complex, you make it nearly impossible for a thief to crack them. For more information on creating strong passwords, refer to 16.

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Here wj k 2 0; 1 is the degree of membership of the vector x k to the jth cluster, cj is the prototype (center) of the jth cluster, b is a nonnegative parameter, referred to as

neighbors along its LMST link candidates, to verify the status at other nodes. The variant with the union of edge candidates rather than their common intersection is also considered in ref. [14], possibly leading to a directed graph (no message exchange is then needed even with one-hop neighbor information). Figure 10.4 shows an example of an LMST graph. In ref. [18], Li et al. showed that LMST is a planar graph (no two edges intersect). Then they extended LMST to k-hop neighbors, that is, the same construction but with each node having more local knowledge. They also proved that MST is a subset of 2-hop based LMST, but MST is not a subset of the one-hop based LMST considered in this article. We observed, however, on their diagrams that LMST with 2-hop and higher local knowledge was mostly identical to the one constructed with only one-hop knowledge, and recommend that only that limited knowledge be used, thereby reducing the communication overhead needed to maintain k-hop knowledge. MST and LMST are illustrated in Figure 10.5. Theorem 10.1 MST is a subset of LMST [30].