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For the linear Stirling transforms of both kinds, which are well-known in combinatorics, we obtain close to optimal estimates of the complexity of computation by vector addition chains and non-branching programs composed of arithmetic operations over real numbers. A relation between these problems and the Lagrange and Newton interpolation is discussed.

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This page is a summary of: Arithmetic complexity of the Stirling transforms, Discrete Mathematics and Applications, January 2015, De Gruyter,
DOI: 10.1515/dma-2015-0008.
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