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Titlebook: Discrete Calculus; Methods for Counting Carlo Mariconda,Alberto Tonolo Textbook 2016 Springer International Publishing Switzerland 2016 com

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楼主: 富裕
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Jakob Bönsch,Katharina Reh,Jivka Ovtcharovalculating, by way of generating formal series, the cardinality of various sets. In particular we will concentrate on the number of sequences containing a given ., the number of . of a convex polygon, and the number of ..
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Jakob Bönsch,Katharina Reh,Jivka Ovtcharovastead study the problem of estimating such a sum. It is well known that when . is a monotonic function one can make such an approximation by way of the integral .: in this case the modulus of the difference between the sum and the integral of . is at most equal to .. The integral formula may be exte
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Stefan Rösl,Thomas Auer,Christian Schiederurin formula, its asymptotic version, its applications to the approximation of finite sums and of sums of convergent series in great generality. The reader will find here not only the general statements of the formulas of order ., but also their detailed proofs, some of which were just sketched out
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Discrete Calculus978-3-319-03038-8Series ISSN 2038-5714 Series E-ISSN 2532-3318
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https://doi.org/10.1007/978-981-32-9200-0ficients are, on the one hand, indispensable tools for such counting problems, and, on the other hand, their combinatorial interpretation gives a valuable contribution in suggesting and proving many useful identities both concerning sums or alternating sums of binomials and their products.
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Jakob Bönsch,Katharina Reh,Jivka Ovtcharovalculating, by way of generating formal series, the cardinality of various sets. In particular we will concentrate on the number of sequences containing a given ., the number of . of a convex polygon, and the number of ..
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