Galois is not transitive
The phrase “Galois is not transitive” is a mnemonic for the statement “The relation ‘is a Galois extension of’ is not transitive.” This means that, if and are Galois extensions (http://planetmath.org/GaloisExtension), it does not follow that is Galois. This follows immediately from the fact that normal is not transitive. See example of normal extension for more details.
|Title||Galois is not transitive|
|Date of creation||2013-03-22 16:00:31|
|Last modified on||2013-03-22 16:00:31|
|Last modified by||Wkbj79 (1863)|