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- Bit-reversal_permutation abstract "In applied mathematics, a bit-reversal permutation is a permutation of a sequence of n items, where n = 2k is a power of two. It is defined by indexing the elements of the sequence by the numbers from 0 to n − 1 and then reversing the binary representations of each of these numbers (padded so that each of these binary numbers has length exactly k). Each item is then mapped to the new position given by this reversed value. The bit reversal permutation is an involution, so repeating the same permutation twice returns to the original ordering on the items.".
- Bit-reversal_permutation wikiPageID "25692725".
- Bit-reversal_permutation wikiPageLength "7210".
- Bit-reversal_permutation wikiPageOutDegree "23".
- Bit-reversal_permutation wikiPageRevisionID "637644927".
- Bit-reversal_permutation wikiPageWikiLink Binary_number.
- Bit-reversal_permutation wikiPageWikiLink Binary_representation.
- Bit-reversal_permutation wikiPageWikiLink Category:Combinatorial_algorithms.
- Bit-reversal_permutation wikiPageWikiLink Category:FFT_algorithms.
- Bit-reversal_permutation wikiPageWikiLink Category:Permutations.
- Bit-reversal_permutation wikiPageWikiLink Composite_number.
- Bit-reversal_permutation wikiPageWikiLink Cooley–Tukey_FFT_algorithm.
- Bit-reversal_permutation wikiPageWikiLink Dyadic_rational.
- Bit-reversal_permutation wikiPageWikiLink Dyadic_rational_number.
- Bit-reversal_permutation wikiPageWikiLink Fast_Fourier_transform.
- Bit-reversal_permutation wikiPageWikiLink Fixed-point_arithmetic.
- Bit-reversal_permutation wikiPageWikiLink In-place.
- Bit-reversal_permutation wikiPageWikiLink In-place_algorithm.
- Bit-reversal_permutation wikiPageWikiLink Involution_(mathematics).
- Bit-reversal_permutation wikiPageWikiLink Low-discrepancy_sequence.
- Bit-reversal_permutation wikiPageWikiLink Lower_bound.
- Bit-reversal_permutation wikiPageWikiLink Memory_hierarchy.
- Bit-reversal_permutation wikiPageWikiLink Mixed-radix.
- Bit-reversal_permutation wikiPageWikiLink Mixed_radix.
- Bit-reversal_permutation wikiPageWikiLink Permutation.
- Bit-reversal_permutation wikiPageWikiLink Power_of_two.
- Bit-reversal_permutation wikiPageWikiLink Radix.
- Bit-reversal_permutation wikiPageWikiLink Random-access_machine.
- Bit-reversal_permutation wikiPageWikiLink Sequence.
- Bit-reversal_permutation wikiPageWikiLink Unit_interval.
- Bit-reversal_permutation wikiPageWikiLink Upper_and_lower_bounds.
- Bit-reversal_permutation wikiPageWikiLink Van_der_Corput_sequence.
- Bit-reversal_permutation wikiPageWikiLinkText "Bit reversal".
- Bit-reversal_permutation wikiPageWikiLinkText "Bit-reversal permutation".
- Bit-reversal_permutation wikiPageWikiLinkText "bit-reversal permutation".
- Bit-reversal_permutation hasPhotoCollection Bit-reversal_permutation.
- Bit-reversal_permutation wikiPageUsesTemplate Template:OEIS.
- Bit-reversal_permutation subject Category:Combinatorial_algorithms.
- Bit-reversal_permutation subject Category:FFT_algorithms.
- Bit-reversal_permutation subject Category:Permutations.
- Bit-reversal_permutation hypernym Permutation.
- Bit-reversal_permutation type Algorithm.
- Bit-reversal_permutation type Combinatoric.
- Bit-reversal_permutation type Function.
- Bit-reversal_permutation type Transform.
- Bit-reversal_permutation comment "In applied mathematics, a bit-reversal permutation is a permutation of a sequence of n items, where n = 2k is a power of two. It is defined by indexing the elements of the sequence by the numbers from 0 to n − 1 and then reversing the binary representations of each of these numbers (padded so that each of these binary numbers has length exactly k). Each item is then mapped to the new position given by this reversed value.".
- Bit-reversal_permutation label "Bit-reversal permutation".
- Bit-reversal_permutation sameAs m.09v4z01.
- Bit-reversal_permutation sameAs Q4918660.
- Bit-reversal_permutation sameAs Q4918660.
- Bit-reversal_permutation wasDerivedFrom Bit-reversal_permutation?oldid=637644927.
- Bit-reversal_permutation isPrimaryTopicOf Bit-reversal_permutation.