Linked from

The 7 pages that link to Fundamental theorem of Galois theory, each with the reason it gives.

• GroupRelated: It displays the link between group structure and the solvability of equations.

• Galois groupRelated: It converts group structure into a complete description of intermediate fields.

• SubgroupRelated: It turns subgroup structure into a map of field extensions.

• Évariste GaloisRelated: The theorem captures the field–group correspondence at the heart of his theory.

• Field automorphismRelated: It translates subgroups of field automorphisms into intermediate fields.

• Normal extensionRelated: Normality helps make intermediate-field structure correspond cleanly to normal subgroups.