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odd permutation वाक्य

"odd permutation" हिंदी मेंodd permutation in a sentence
उदाहरण वाक्यमोबाइल
  • An odd permutation of the corners implies an odd permutation of the centres and vice versa; however, even and odd permutations of the centres are indistinguishable due to the identical appearance of the pieces.
  • An odd permutation of the corners implies an odd permutation of the centres and vice versa; however, even and odd permutations of the centres are indistinguishable due to the identical appearance of the pieces.
  • This is equal to either + 1 or-1 depending on whether IJKL is either an even or odd permutation of 0123, respectively, and zero if any two indices take the same value.
  • The odd permutations cannot form a subgroup, since the composite of two odd permutations is even, but they form a coset of " A " ( in " S " ).
  • The odd permutations cannot form a subgroup, since the composite of two odd permutations is even, but they form a coset of " A " ( in " S " ).
  • Any permutation of the edges in each set is possible, including odd permutations, giving 24 ! arrangements for each set or 24 ! 2 total, regardless of the position or orientation any other pieces.
  • Any permutation of the intermediate and outer edges is possible, including odd permutations, giving 24 ! arrangements for each set or 24 ! 2 total, regardless of the position or orientation any other pieces.
  • Though it may not be immediately obvious, the figure obtained by taking the even permutations with an even number of plus signs is the same as that obtained by taking the odd permutations with an odd number of plus signs.
  • By defining the parity of \ sigma as the parity of N ( \ sigma ), a permutation that has an even length decomposition is an even permutation and a permutation that has one odd length decomposition is an odd permutation.
  • There is just one exception to this : the alternating group " A " has outer automorphism group of order 4, rather than 2 as do the other simple alternating groups ( given by conjugation by an odd permutation ).
  • Note that the Vandermonde determinant is " alternating " in the entries, meaning that permuting the \ alpha _ i by an odd permutation changes the sign, while permuting them by an even permutation does not change the value of the determinant.
  • S _ n can be embedded into A _ { n + 2 } by appending the transposition ( n + 1, n + 2 ) to all odd permutations, while embedding into A _ { n + 1 } is impossible for n > 1.
  • Eleven can be flipped and arranged independently, giving 12 ! / 2 ?2 11 or 12 ! ?2 10 possibilities ( an odd permutation of the corners implies an odd permutation of the central edges, and vice versa, thus the division by 2 ).
  • Eleven can be flipped and arranged independently, giving 12 ! / 2 ?2 11 or 12 ! ?2 10 possibilities ( an odd permutation of the corners implies an odd permutation of the central edges, and vice versa, thus the division by 2 ).
  • Because this method generates permutations that alternate between being even and odd, it may easily be modified to generate only the even permutations or only the odd permutations : to generate the next permutation of the same parity from a given permutation, simply apply the same procedure twice.
  • However, the determinant of a permutation matrix is the sign of the permutation, so to represent an odd permutation in "'SL " "'n ", we can take one of the nonzero elements to be  " 1 instead of 1.
  • For, except for, the automorphism group of A " n " is the symmetric group S " n ", with inner automorphism group A " n " and outer automorphism group Z 2; the outer automorphism comes from conjugation by an odd permutation.
  • :: : If you've got the even ones, you can get the odd ones by picking any single odd permutation ( for example swapping the first and second element ) and applying it once to each even permutation in the list . talk ) 01 : 11, 25 July 2010 ( UTC)
  • Considering } } as a subgroup of the symmetric group, } }, conjugation by any odd permutation is an outer automorphism of } } or more precisely " represents the class of the ( non-trivial ) outer automorphism of } } ", but the outer automorphism does not correspond to conjugation by any " particular " odd element, and all conjugations by odd elements are equivalent up to conjugation by an even element.
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