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This strategy allows the algorithm to apply two new criteria based on what Faugère calls ''signatures'' of polynomials. Thanks to these criteria, the algorithm can compute Gröbner bases for a large class of interesting polynomial systems, called ''regular sequences'', without ever simplifying a single polynomial to zero--the most time-consuming operation in algorithms that compute Gröbner bases.
The previously intractable "cyclic 10" problem was solved by F5, as were a number of systems related to cryptography; for example [[Hidden Field Equations|HFE]] and C<sup>*</sup>.
==References==
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