572 resultados para Mathematica
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Preface in Latin and German.
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"Finding that all the editions of the Principia are now out of print, we have been induced to reprint Newtonʾs last edition without note or comment, only introducing the "Corrigenda" of the old copy and correcting typographical errors."--Editorsʾ notice.
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(Contents, cont.) Preface of Fables, ancient and modern / by J. Dryden -- Preface to Joseph Andrews, by H. Fielding -- Preface to the English dictionary; Preface to Shakespeare / by S. Johnson -- Introduction to the Propylaen / by J.W. von Goethe-- Prefaces to various volumes of poems; Appendix to Lyrical ballads; Essays supplementary to preface / by William Wordsworth -- Preface to Cromwell / by Victor Hugo -- Preface to Leaves of grass / by Walt Whitman -- Introduction to the History of English literature / by H.A. Taine.
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"PB 288167."
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"PB 292410."
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Evaluation of the Internet Initial Claim process based on data collected during the first quarter of calendar year 2002 in Colorado, Missouri, North Carolina, Pennsylvania, Washington, and Utah.
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"MPR reference no. 8140-530."
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"MPR reference no. 8140-530."
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"This report ... was prepared under Department of Labor Contract no. 99-1-0805075-073-01 by Mathematica Policy Research, Inc. ... The authors were Walter Corson and Marsha Silverberg ... "--P. iii.
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Submitted to Employment and Training Administration, U.S. Department of Labor ; Submitted by Mathematica Policy Research, Inc.
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Vol. 1 contains In Euclidem commentarius only. The rest of v. 1 is bound at the end of v. 2. Refutatio Cyclometriae Iosephi Scaligeri is bound in v. 5.
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Issued in 2 pts.: A (Elementary) and B (Advanced)
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"MPR reference no.: 8087-220."
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Minimum/maximum autocorrelation factor (MAF) is a suitable algorithm for orthogonalization of a vector random field. Orthogonalization avoids the use of multivariate geostatistics during joint stochastic modeling of geological attributes. This manuscript demonstrates in a practical way that computation of MAF is the same as discriminant analysis of the nested structures. Mathematica software is used to illustrate MAF calculations from a linear model of coregionalization (LMC) model. The limitation of two nested structures in the LMC for MAF is also discussed and linked to the effects of anisotropy and support. The analysis elucidates the matrix properties behind the approach and clarifies relationships that may be useful for model-based approaches. (C) 2003 Elsevier Science Ltd. All rights reserved.
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We extend our earlier work on ways in which defining sets of combinatorial designs can be used to create secret sharing schemes. We give an algorithm for classifying defining sets or designs according to their security properties and summarise the results of this algorithm for many small designs. Finally, we discuss briefly how defining sets can be applied to variations of the basic secret sharing scheme.