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Such simple problems include blocks-world, Rubik s Cube, and Towers of Hanoi [287 More realistic examples include learning the structures of cells, inducing natural language grammars [93], balancing a rod, and exploring a maze [92]. Examples of ML applications to important problems include medicine, data mining, wireless channel coding [63], and cellular network admissions control [92] among others. Proceedings collect technical papers for emerging topics, such as agent technology in telecommunications [94] and ML in SDR [95]. This chapter applies relevant ML techniques to AACR as a self-contained overview of AML for AACR evolution, with knowledge objects (KOs) and domain heuristics (DHs) developed in subsequent chapters. Encode UPC-A Supplement 2 In Visual C#.NET Using Barcode generation for .Related: Creating Code 128 C# , Printing PDF417 Java , Make Code 39 VB.NET

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11 Binary Stars Nolt, IG, Kemp, JC, Rudy, RJ, Southwick, RG, Radostitz, JV, Caroff, LJ (1975) Linear polarization variations modulo 56 days in HDE 226868 ApJ, 199, L27 L29 [243] hman, Y (1934) Effects of polarization in the spectrum of Lyrae Nature, 134, 534 [234] Oshchepkov, R A (1974) Polarimetric observations of AW UMa IBVS, No: 884, Budapest [235] Pfeiffer, RJ, Koch, RH (1977) On the linear polarization of close binaries PASP, 89, 147 154 [237] Piirola, V (1977) Polarization observations of four W UMa-type eclipsing binaries A&A, 56, 105 109 [235] Piirola, V (1980) A polarimetric study of U Cephei Part I A&A, 90, 48 53 [235] Piirola, V (1981) A polarimetric study of U Cephei Part II (Observations) A&AS, 44, 461 466 [235] Rudy, RJ, Herman, LC (1978) The variable linear polarization of the O star binary HD 47129 (Plaskett s star) PASP, 90, 163 166 [236] Rudy, RJ, Kemp, JC (1976) AO Cassiopeiae: Phase-locked polarization and geometry of the gas stream ApJ, 207, L125 L128 [235] Rudy, RJ, Kemp, JC (1977) Phase-locked polarization in u Herculis: Evidence for the re ection mechanism ApJ, 216, 767 775 [235] Rudy, RJ, Kemp, JC (1978) A polarimetric determination of binary inclinations: results for ve systems ApJ, 221, 200 210 [235] Serkowski, K (1965) The polarization of Beta Lyrae ApJ, 142, 793 795 [234] Serkowski, K (1970) Intrinsic polarization of early-type stars with extended atmospheres ApJ, 160, 1083 1105 [234] Serkowski, K (1971) Polarization of variable stars New Directions and New Frontiers in Variable Star Research IAU Coll No 15, Bamberg 11 31 [237] Shakhovskoi, NM (1963) Polarization observations of Lyrae Sov Astron, 6, 587 589 [234] Shakhovskoi, NM (1965) Polarization in variable stars II Eclipsing binaries Sov Astron, 8, 833 842 [234, 234, 234] Shakhovskoi, NM (1969) The spatial orientation of the orbit planes of close binary stars Sov Astron, 13, 303 305 [234] Shulov, OS (1966) Astr Circ USSR No 365 [234] Shulov, OS (1967) Polarimetric observations of close binary stars Trudy Astron Obs Leningrad, 24, 38 53 [234] Shulov, OS, Guodcova, GA 1969) On the intrinsic polarization of RY Persei Astro zika, 5, 477 485 [234] Simmons, JFL (1983) Analytic treatment of polarization by arbitrary scattering mechanisms in circumstellar envelopes II Binary Stars MNRAS, 205, 153 170 [238] Simmons, JFL, Aspin, C, Brown, JC (1980) A critique of polarimetric evidence of the nature of Cygnus X-1 A&A, 91, 97 107 [237, 244] Simmons, JFL, Aspin, C, Brown, JC (1982) Bias of polarimetric estimators for binary star inclinations MNRAS, 198, 45 57 [238, 240].

by permission of John Wiley & Sons) Encode Universal Product Using Barcode encoder for ASPNET Control to generate It is clear that all three of the simple ways to odify the point-estimate method in order to reduce the number of evaluations cause the locations of the evaluation points to move far from the central region of the distributions In the case of bounded distributions the evaluation points move beyond the range of de nition of the distribution, and this can happen when n = 6 or 7 In some cases it occurs with as few as three variables The phenomenon is primarily controlled by the number of variables and does not result from a poor choice of probability distributions Since the main reason for adopting the modi ed point-estimate methods is to make it feasible to deal with large numbers of variables, this problem is a serious impediment.

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Several alternatives suggest themselves First, one could use the unmodi ed pointestimate method The number of evaluations will be large (2n ), but in the days of cheap computer time, when people routinely do Monte Carlo simulations with hundreds of thousands of samples, the cost may be bearable Secondly, when the variables are uncorrelated and unskewed, Rosenblueth s (1975) own modi cation could be used Third, under the restrictive conditions that Y is the sum of polynomials and cross-products of each of the variables, Li s (1992) method is appropriate Finally, when faced with a large number of uncertain variables, the analyst would do well to ask whether all of them need to be carried along in the analysis Relatively simple sensitivity studies will often reveal that uncertainties in many of the variables have little effect on the results and that other variables can be combined.

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