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(Solved): show that Aut(S3) isomorphic to S3 show that Aut(D4) isomorphic to D4 the automorphism of ...



Ex) Show thaf
\( 1-A m f\left(S_{3}\right) \approx S_{3} \)
2- \( A_{u f}\left(D_{u}\right) \simeq D_{u} \)

show that Aut(S3) isomorphic to S3
show that Aut(D4) isomorphic to D4

the automorphism of S3 equal Aut(S3)

the automorphism of D4 equal Aut(D4)

Ex) Show thaf \( 1-A m f\left(S_{3}\right) \approx S_{3} \) 2- \( A_{u f}\left(D_{u}\right) \simeq D_{u} \)


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The group S3 is the group of all permutations of three elements, and the group D4 is the group of all symmetries of a square. (A) Show that Aut(S3) is
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