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), Handbook of emotions (2nd ed, pp 173 191) New York: Guilford Cacioppo, J T, Gardner, W L, & Berntson, G G (1999) The affect system: Form follows function Journal of Personality and Social Psychology, 76, 839 855 Camras, L A (2000) Surprise! Facial expressions can be coordinative motor structures In M D Lewis and I Granic (Eds), Emotion, development, and self-organization: Dynamic systems approaches to emotional development (pp 100 124) New York: Cambridge University Press Cantril, H (1934) The roles of the situation and adrenalin in the induction of emotion The American Journal of Psychology, 46, 568 579 Cantril, H, & Hunt, W A (1932) Emotional effects produced by the injection of adrenalin The American Journal of Psychology, 44, 300 307..

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PURPOSE INHERITED VALUES DEFAULT USED IN SUPPORT Specifies the background color of an element. Yes Color code or mnemonic Defined by browser All elements MSIE 3.0/Win95:Yes MSIE 4.0/Win95: Yes MSIE 5.0/Win98: Yes NN 4.0/Win95: Yes NN 4.7/Win98: Yes MSIE 3.0/Mac OS: No MSIE 4.0/Mac OS: Yes NN 4.0/Mac OS: Yes

Click on the Uncheck All button. Find the DSN called Emp_Sal_LE5K. Put a check mark on the check box under the Create eld for this data source. Click on the OK button.

Gall s ideas about the localization of cognitive functions began to tear at the religious and social fabric of the nineteenth century In particular, various governmental and religious authorities saw his notion that various mental faculties were represented in different places in the brain as in con ict with moral and religious views of the unity of the soul and mind Gall s organology, and later versions of phrenology, faced similar critiques from philosophy and science Clerics and metaphysicians were concerned with the larger theological implications of the phrenological system For example, in Flourens s critique of phrenology in 1846 (dedicated to Decartes), Gall and his followers were declared guilty of undermining the unity of the soul, human immortality, free will, and the very existence of God (Harrington, 1991).

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In expression (11), g(X ) is the non-zero minimum-degree polynomial of the cyclic code Ccyc (n, k), described in equation (9). Expression (11) determines that a code polynomial c(X ) is a multiple of the non-zero minimum-degree polynomial g(X ). This property is very useful for the encoding and decoding of a cyclic code Ccyc (n, k). Coef cients m i , i = 0, 1, 2, . . . , n r 1, in expression (11) are elements of GF(2); that is, they are equal to zero or one. Then there will be 2n r polynomials of degree n 1 or less that are multiples of g(X ). These are all the possible linear combinations of the initial set of code polynomials so that they form a cyclic code Ccyc (n, k). For a bijective assignment between the message and the coded vector spaces, there should be 2k possible linear combinations. Therefore, 2n r = 2k or r = n k. In other words, r , the degree of the non-zero minimum-degree polynomial, is also the number of redundancy bits the code adds to the message vector. The non-zero minimum-degree polynomial is then of the form g(X ) = 1 + g1 X + + gn k 1 X n k 1 + X n k (12)

I (X1 ; Yi |Yi 1 , . . . , Y1 )

Figure 7.1 Applications of physical time: (a) interaction of an external observer with the sensor network, (b) interaction among sensor nodes, and (c) interaction of the sensor network with the real world.