Linked from

The 22 pages that link to Évariste Galois, each with the reason it gives.

• Augustin-Louis CauchyRelated: Cauchy’s work on permutations and group theory intersected with ideas Galois developed.

• Group theoryRelated: His ideas made groups central to the theory of equations.

• GroupRelated: Galois made groups central to the study of polynomial equations.

• Algebraic numberRelated: His theory explains when algebraic equations can be solved by radicals.

• Adrien-Marie LegendreCompared with: Galois criticized Legendre’s treatment of a foundational result in the theory of equations.

• Modular formRelated: The modular group’s algebraic setting reflects the broader role of groups in symmetry.

• Abstract algebraRelated: His ideas established a deep link between equation solvability and group structure.

• Niels Henrik AbelCompared with: Galois gave a broader structural account of polynomial solvability after Abel’s impossibility proof.

• Simple groupRelated: His theory made group structure central to understanding solvability by radicals.

• Joseph LiouvilleRelated: Liouville edited and published Galois’s mathematical papers after his death.

• Camille JordanRelated: Jordan clarified and systematized ideas first developed by Galois.

• Finite simple groupRelated: Galois theory helped make group structure a central object of algebra.

• Cayley's theoremRelated: Galois's use of permutation groups helped make concrete group representations mathematically central.

• Discrete logarithmRelated: Group theory provides the algebraic setting in which discrete logarithms are defined.

• History of algebraRelated: Galois reframed equation-solving through structural relationships among roots.

• Abel–Ruffini theoremRelated: His framework later explained and generalized the theorem’s group-theoretic reason.

• Algebraic structureRelated: Galois's ideas helped establish groups as abstract objects arising across different problems.

• Solvability by radicalsRelated: His theory supplied the group-theoretic criterion for radical solvability.

• Algebraic functionRelated: Galois theory explains when algebraic branches can be expressed using radicals.

• Kronecker–Weber theoremRelated: Galois theory supplies the group-theoretic language used to state the theorem.

• Budan's theoremRelated: His era saw algebraic root questions develop alongside methods such as Budan's.

• Abel's binomial theoremRelated: Galois developed algebraic ideas that followed Abel’s foundational work on equations.