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Titlebook: Individualität in der Musik; Oliver Schwab-Felisch,Christian Thorau,Michael Pol Book 20021st edition Springer-Verlag Berlin Heidelberg 200

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eacher education and STEM related subjects. Presenting the distinguished and exemplary works by educators and researchers in the field highlighting the contemporary trends and issues, creative and unique approaches, innovative methods, frameworks, pedagogies and theoretical and practical aspects in
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Wolfram Ettenking (CT) in education. No sooner had this discussion come to a closing than several curricula developed, in the framework of various initiatives for the promotion of CT in K-12 education. In the meantime, concerns that CT is neither a unique and distinctive nor an adequate characterization of CS (
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Markus Böggemannto master computational thinking from the aspects of logic t.This textbook is intended as a textbook for one-semester, introductory computer science courses aimed at undergraduate students from all disciplines. Self-contained and with no prerequisites, it focuses on elementary knowledge and thinking
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Self-contained and with no prerequisites, it focuses on elementary knowledge and thinking models. The content has been tested in university classrooms for over six years, and has been used in summer schools to train university and high-school teachers on teaching introductory computer science cours
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ology and homology groups are well known topological invariants of such sets. Cohomological operations, such as the cup product, provide higher-order algebraic topological invariants, especially important for digital images of dimension higher than 3. If such an operation is determined at the level
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Andreas Bernnatology and homology groups are well known topological invariants of such sets. Cohomological operations, such as the cup product, provide higher-order algebraic topological invariants, especially important for digital images of dimension higher than 3. If such an operation is determined at the level
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shape of the underlying manifold. This is done by estimating the number of holes in the underlying manifold in each dimension..Persistent homology is one of the means of estimating the number of holes in the underlying manifold. Calculating the persistent homology of data determines the size, number
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