Pro-resolvable group
In mathematics, more precisely in algebra , a group is called pro-solvable if it is isomorphic to the inverse limit of an inverse system of solvable groups. A pro-resolvable group is a special case of a Pro-C group .
Examples
- Let p be a prime number . If we denote the field of the p-adic numbers with as usual , then the Galois group , where denotes the algebraic closure of , is pro-resolvable.
See also
Individual evidence
- ^ Nigel Boston: The Proof of Fermat's Last Theorem. University of Wisconsin, Madison WI 2003, digitized version (PDF; 586.41 kB) .