- #1
TylerH
- 729
- 0
Is there a general algorithm for taking the presentation of a group and get the permutation generators for the subgroup of A(S) to which the group is isomorphic?
For example, given x^5=y^4=e, xy=f(c^2) how do I find (12345) and (1243), the permutations corresponding to x and y? BTW, the example is the Frobenious group of order 20, but I'm asking about a general method.
For example, given x^5=y^4=e, xy=f(c^2) how do I find (12345) and (1243), the permutations corresponding to x and y? BTW, the example is the Frobenious group of order 20, but I'm asking about a general method.