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where m is the average frame length, M is the number of competing stations, t is the maximum propagation delay, and E [Coll] and E [S] are the expected time of collision and data transmission, respectively. Based on the above equation, rmax is a function of M and p. Then, given a speci c M, there exists a pmin to maximize rmax. Simulation results show that the p-persistent model approximates the performance of the IEEE 802.11 DCF quite well. 4.2.2 Markov Chain Model

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Logistic Regression Table Odds Predictor Coef SE Coef Z P Ratio Constant -10.1039 1.17490 -8.60 0.000 Clump Thickness 0.535014 0.142018 3.77 0.000 1.71 Cell Size Uniformity -0.0062797 0.209079 -0.03 0.976 0.99 Cell Shape Uniformity 0.322706 0.230602 1.40 0.162 1.38 Marginal Adhesion 0.330637 0.123451 2.68 0.007 1.39 Single Epithelial Cell Size 0.0966354 0.156593 0.62 0.537 1.10 Bare Nuclei 0.383025 0.0938437 4.08 0.000 1.47 Bland Chromatin 0.447188 0.171383 2.61 0.009 1.56 Normal Nucleoli 0.213031 0.112874 1.89 0.059 1.24 Mitoses 0.534836 0.328777 1.63 0.104 1.71 Log-Likelihood = -51.444 Test that all slopes are zero: G = 781.462, DF = 9, P-Value = 0.000

13 Prosenjit Bose, Pat Morin, Ivan Stojmenovic, and Jorge Urrutia Routing with guaranteed delivery in ad hoc wireless networks In Proceedings of the 3rd ACM International Workshop on Discrete Algorithms and Methods for Mobile Computing and Communications (DIALM 99), pages 48 55, Seattle, Washington, August 1999 14 K R Gabriel and R R Sokal A new statistical approach to geographic variation analysis Systematic Zoology, 18:259 278, 1969 15 Brad Karp and H T Kung GPSR: Greedy perimeter stateless routing for wireless networks In Proceedings of the 6th ACM/IEEE Annual International Conference on Mobile Computing and Networking (MobiCom-00), pages 243 254, New York, August 2000 16 Susanta Datta, Ivan Stojmenovic, and Jie Wu Internal node and shortcut based routing with guaranteed delivery in wireless networks In Proceedings of the IEEE International Conference on Distributed Computing and Systems (Wireless Networks and Mobile Computing Workshop [WNMC]), pages 461 466, Phoenix, Arizona, April 2001.

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17 Fabian Kuhn, Roger Wattenhofer, and Aaron Zollinger Asymptotically optimal geometric mobile ad-hoc routing In Proceedings of the 6th International Workshop on Discrete Algorithms and Methods for Mobile Computing and Communications (DIALM-02), pages 24 33, New York, September 2002 18 Fabian Kuhn, Roger Wattenhofer, and Aaron Zollinger Worst-case optimal and averagecase ef cient geometric ad-hoc routing In Proceedings of the 4th ACM International Symposium on Mobile Computing and Networking (MobiHoc 2003), pages 267 278, Annapolis, Maryland, 2003 19 Fabian Kuhn, Roger Wattenhofer, Yan Zhang, and Aaron Zollinger Geometric ad-hoc routing: Of theory and practice In Proceedings of the 22nd ACM International Symposium on the Principles of Distributed Computing (PODC), pages 63 72, Boston, Massachusetts, July 2003 20 Khaled M Alzoubi, Peng-Jun Wan, and Ophir Frieder Message-optimal connected dominating sets in mobile ad hoc networks.

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***---- Callprogress analysis stopped before voice was heard, this is a problem; return C1 WaitForVoiceEnd 1 logmsg ") Wait for voice end: CallProgress Timeout in seconds" exit function end if loop while voiceEnd 0 WaitForVoiceEnd 1 stopCallProgress End Function *** stop call progress analysis

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