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    A considerable part of the theory is developed for forms with real coe? Much of the progress of number theory has been stimulated by the study of concrete computational problems.

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    Deep theories were developed from the classic time of Euler and Gauss onwards to this day that made the solutions ofmanyof theseproblemspossible. Algorithmicsolutionsandtheirproperties became an object of study in their own right. Thisbookintertwinestheexpositionofoneveryclassicalstrandofnumber theory with the presentation binare form analysis of algorithms both classical and modern which solve its motivating problems.

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    This algorithmic approach will lead the reader, binare form hope, not only to an understanding of theory and solution methods, but also to an binare form of the e? The computer age has led to a marked advancement of algorithmic - search. On the one hand, computers make it feasible to solve very hard pr- lems such as the solution of Pell equations with large coe?

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    On the other, the application of number theory in public-key cryptography increased the urgency for establishing the complexity of several computational pr- lems: many a computer system stays only secure as long as these problems remain intractable.