Sentence examples for permutations can be from inspiring English sources

The permutations can be crazily polymorphous, like "Hole," Christoph Büchel's immense installation of abandoned structures and vehicles that Hauser & Wirth opened in London last fall, or they can be crazily pure and single-minded, like Orly Genger's must-see if familiar show at the Larissa Goldston Gallery.

Secondly, the above argument from permutations can be considered from a radically different perspective.

In SSE, some permutations can be achieved using only one _mm_shuffle_ps instruction while others need a maximum of two.

In this paper, we show that this proposed class of Boolean permutations can be easily inverted without the knowledge of the secret key parameters.

It is well-known that signed permutations can be sorted in polynomial time, while sorting unsigned ones is an NP-hard problem.

Because some permutations can be reused to perform other permutations, it is possible to achieve a factorization over all the required permutations.

This permutation can be highly effective in spreading the accesses more evenly over the banks.

It is well known that any permutation can be sorted using at most n(n−1)2 adjacent transpositions.

This permutation can be represented by Partial Usage of Subcarriers (PUSC) and Full Usage of Subcarriers (FUSC) modes.

For the relevant permutations \(\sigma\), \(\sigma(\sigma(n)) = n\); so a permutation can be represented by a set of lines joining dots.

As ϕ m  = f m  + v m for each m lies in a unique interval as explained in Section 3.2, the column permutation can be identified by identifying which interval does the ϕ ˆ m for a particular m belongs to.