Integer relation algorithm: Difference between revisions

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Applications: added factoring
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Integer relation algorithms are combined with tables of high precision mathematical constants and heuristic search methods in applications such as the [[Inverse Symbolic Calculator]] or [[Plouffe's Inverter]].
 
Modern versions of LLL can solve integer relation problems with ''n'' above 500. Integer relation finding can be used factor polynomials over the rationals of high degree<ref>M. van Hoeij: ''Factoring polynomials and the knapsack problem.'' J. of Number Theory, 95, 167-189, (2002).</ref>.
The same applications can also be done with the LLL algorithm. Recent versions of LLL can handle problems with n above 500.
 
== References ==