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Included in this category are attitude measurement devices such as the semantic differential (Osgood, Suci, & Tannenbaum, 1957), the one-item rating scale, the Likert scale (Likert, 1932), and the Thurstone scale (Thurstone, 1928) Indirect attitude measures on the other hand are those that do not directly ask the individual to report his or her attitude Instead, the individual s attitude is inferred from his or her judgments, reactions, or behaviors Because these measures do not make it obvious that attitudes are being assessed, they can be considered implicit measures of attitudes A person completing an implicit measure is presumably unaware that the measure is assessing attitudes Included in this category are a wide variety of methods such as the Thematic Apperception Test (Proshansky, 1943), the Information Error Test (Hammond, 1948), the Implicit Association Test (IAT; Greenwald et al, 1998), the automatic evaluation task (eg, Fazio et al.



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It follows that the probability that group G(i) contains more than 4 log n stations is less than n 367 Now, (93) implies that with probability exceeding 1 n n 367 = 1 n 267, none of the groups G(1), G(2), , G(n/log n) contains more than 4 log n stations If this is the case, a particular group G(i) can be initialized, with probability exceeding 1 1/n2), in at most t(4 log n, n2) time slots We note that by (917) we have t(4 log n, n2) = 16 log n + 16 ln f + o(log n) < 16 log n + 111 log n + o(log n) = 271 log n + o(log n) Thus, by (93), with probability exceeding 1 1/n2 n/log n n 2.

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67 > 1 1/n, all the groups G(i) will be initialized individually in t(4 log n, n2) n/log n < 271 n + o(n) time slots, with no station being awake for more than t(4 log n, n2) < 271 log n + o(log n) time slots Let Pi, (1 i n/log n), denote the last station in group G(i) It is clear that as a byproduct of the initialization protocol, at the end of Step 2, each station Pi knows the number Ni of stations in G(i) Step 3 involves solving the instance of the prefix sums problem involving N1, N2, , N(n/log n) In each group G(i) only station Pi participates in the prefix sums protocol The prefix sums protocol discussed in Section 9.

, 1995), physiological measures such as the facial electromyograph (EMG; eg, Cacioppo & Petty, 1979a) or electroencephalogram (EEG; eg, Cacioppo, Crites, Bernston, & Coles, 1993), and physical behaviors like nonverbal gestures, eye contact, or seating distance (eg, Argyle & Dean, 1965; Dovidio, Kawakami, Johnson, Johnson, & Howard, 1997; Macrae, Bodenhausen, Milne, & Jetten, 1994; Word, Zanna, & Cooper, 1974) Direct and indirect measurement methods typically exhibit modest positive correlations (Dovidio, Kawakami, & Beach, 2000) It is important to note that direct and indirect measurement methods can differ in the extent to which they permit deliberative responding (Vargas, von Hippel, & Petty, 2001) For example, experimenters could require individuals to report their attitudes on a direct one-item rating scale very quickly with no time for deliberation, or they could permit individuals to make the judgment after some minimal or extensive re ection.

4 will terminate in 2n/log n 2 = o(n) time slots, and no station needs to be awake for more than 2 log n/log n < 2 log n time slots To summarize, we have proved the following result Theorem 71 If the number n of stations is known beforehand, a single-hop, singlechannel radio network can be initialized, with probability exceeding 1 1/n, in 271 n + o(n) time slots, with no station being awake for more than 291 log n + o(log n) time slots 972 Finding a Good Approximation for n/log n At the heart of our energy-efficient initialization protocol of an RN where the number n of stations is not known beforehand lies a simple and elegant approximation protocol for n/log n.

In addition to being a key ingredient in our subsequent protocols, the task of finding a tight approximation for n/log n is of an independent interest To be more precise, our approximation protocol returns an integer I satisfying, with probability at least 1 O(n 183), the double inequality 2n n < 2I < 16 log n log n (918).

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Similarly, some indirect attitude measures permit relatively slow.

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