Permutation

Related BrainMass Solutions

• Group Theory : Permutation Groups and Even Permutations

  is odd which imply that the given permutation is not an even permutation.

• Group Theory: Permutation Groups

  88892 Group Theory: Permutation Groups Given the permutation x=(1 2)(3 4), y=(1 4)(2 3), find a permutation a such that a^(-1)xa=y. Thank you for the help! Please see the attached MS Word file for the complete solution.

• Permutation Groups - Rigid Motion of a Cube

  30328 Permutation Groups - Rigid Motion of a Cube A rigid motion of a cube can be thought of either as a permutation of its 8 vertices or as a permutation of its 6 sides.

• Abstract Algebra : Prove that if F is a Permutation on A

  145360 Abstract Algebra : Prove that if F is a Permutation on A A-Prove that if F is a permutation on A, then F^-1 is a permutation on A.

• Order of a Permutation

  11928 Order of a Permutation Please see the attached file for the fully formatted problems.

• Group Theory : Permutation Groups

  89035 Group Theory : Permutation Groups Given the permutation x = ( 1 2 ), y = ( 3 4 ) find a permutation a such that a^( - 1) x a = y. Please see the attached file for the complete solution. Thanks for using BrainMass.

• Group Theory : Permutation Groups

  88539 Group Theory : Permutation Groups Prove that there is no a such that a^( - 1 ) ( 1 , 2 , 3 ) a = ( 1 , 3 )( 5 , 7 , 8 ) Please see the attached file for the complete solution.

• Inversions of permutation

  given permutation.

• Given the permutation x = (1 2)(3 4)(5 6), y = (1 3 )(2 5)(4 6) find a permutation 'a' such that a^(-1)xa = y.

  89031 Group Theory: Permutation Groups Given the permutation x = ( 1 2 )( 3 4 )( 5 6 ), y = ( 1 3 )( 2 5 )( 4 6 ) find a permutation a such that a^( - 1) x a = y.

• Product of the disjoint cycles and permutation groups

  This problem is for finding the order of an n-cycle, the order of the product of the disjoint cycles and order of a given permutation. The solution is detailed and well presented.