kolkata solution of the mil problem of raymond

7.3.1 The Order-Finding Problem 130 7.3.2 Some Mathematical Preliminaries 131 7.3.3 The Eigenvalue Estimation Approach to Order Find-ing 134 7.3.4 Shor's Approach to Order Finding 139 7.4 Finding Discrete Logarithms 142 7.5 Hidden Subgroups 146 7.5.1 More on Quantum Fourier Transforms 147 7.5.2 Algorithm for the Finite Abelian Hidden Subgroup ...

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The most realistic solution so far was the one proposed by Henry Gouchon in "Dictionnaire Astrologique", Paris 1992, which is based on an amplitude of 5 degrees. In "Meridian" 1/95, Dieter Koch has published another table that pays regard to the fact …

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2. SVM algorithms for MIL A starting point for our work was the extensive study by Ray and Craven (2005), in which algorithms that had been specifically designed for the MIL problem were compared against their simpler, supervised (SIL) versions. The study included, for example, Diverse Density (Maron, 1998) and Multiple Instance Logistic

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