Titlebook: Link Theory in Manifolds; Uwe Kaiser Book 1997 Springer-Verlag Berlin Heidelberg 1997 Knot theory.Linking number.homology.manifold.topolog

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留戀

ven if we are constantly experimenting with new technologies of conjuring. One could say that parability is neither waiting nor conjuring, neither objective nor subjective, but is placed in the present ambiguities of interpretation which are the counterpart to the complexities, explored in various w

星星

Uwe Kaisersual mapping between source data relations and visualization representations by means of relational operations. VERD framework supports various interactive visualization operations including ‘details-on-demand’, ‘drill-down’, and ‘brushing-and-linking’ These operations are performed by modifying vie

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貪心

Uwe Kaiserstudy of statistics. This book‘s novel scope also?includes measuring symmetry?with Walsh averages, finding a nonparametric regression line, jackknifing, and?bootstrapping?. Concepts and techniques are explored through practical problems. Quantitative reasoning is at the core of so many professions a

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Uwe Kaiserentities that have been examined for changes of various kinds. Change across the life span in the individual has been a focus of interest, but so has change across decades in large aggregates of individuals and societies as wholes. The investigation of change has sometimes been directed at the study

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, family life was also viewed as very much in jeopardy. At that time, the Lynds, authors of a classic study of American life (Lynd & Lynd, 1929), “feared for the future of the community and its institutions. They were especially apprehensive about the family, which, it seemed to them, had lost the e

wreathe

Link characteristic and band-operations in Betti-trivial 3-manifolds,

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Book 1997he 3-spheres are generalized to a certain class of oriented 3-manifolds (submanifolds of rational homology 3-spheres). The techniques needed are described in the book but basic knowledge in topology and algebra is assumed. The book should be of interst to those working in topology, in particular knot theory and low-dimensional topology.