Linked from

The 23 pages that link to Finite group, each with the reason it gives.

• Group theoryBroader topic: Finite groups form a major branch with distinctive classification theorems.

• Orbit-stabilizer theoremRelated: The stated size formula uses finite cardinalities when expressed through group order.

• Lagrange's theoremNarrower topic: The theorem concerns the arithmetic relation between a finite group and its subgroups.

• Sylow theoremsNarrower topic: The theorems concern prime-power subgroups inside groups with finitely many elements.

• Burnside's lemmaNarrower topic: The averaging formula sums over a finite set of symmetries.

• Ferdinand Georg FrobeniusNarrower topic: Finite groups are the objects whose representations and characters Frobenius helped systematize.

• John Horton ConwayNarrower topic: Finite groups provided the setting for Conway’s work on symmetry and the Monster.

• Jordan–Hölder theoremNarrower topic: For finite groups, composition series exist and the theorem applies.

• Richard BrauerNarrower topic: Brauer’s methods became foundational tools for understanding representations of finite groups.

• Classification of finite simple groupsNarrower topic: The theorem covers only groups of finite order.

• Fourier analysis on finite groupsNarrower topic: The transform's domain is a finite group, whose multiplication governs its algebraic structure.

• Solvable groupNarrower topic: Finite solvable groups have a layered structure described by their composition factors.

• Inverse Galois problemNarrower topic: Finite groups are the objects whose realization as Galois groups is in question.

• Monster groupNarrower topic: The Monster is an exceptionally large example of a finite group.

• Sporadic groupNarrower topic: Sporadic groups are finite groups singled out by their failure to fit the standard infinite families.

• Arthur Moritz SchoenfliesNarrower topic: Crystallographic point groups are finite, making their classification a finite algebraic problem.

• Brauer–Suzuki theoremNarrower topic: Finiteness is an essential hypothesis of the theorem.

• Carmichael's theoremNarrower topic: The theorem concerns finite subgroups, whose possible structures are sharply constrained.

• Farrell–Jones conjectureCompared with: For finite groups, the virtually cyclic family is the whole group, so assembly is comparatively direct.

• Feit–Thompson theoremNarrower topic: The theorem applies specifically to groups with finitely many elements.

• Frattini's argumentNarrower topic: The argument concerns finite groups, where Sylow subgroups exist.

• Grothendieck–Katz p-curvature conjectureRelated: The conjecture’s conclusion says the monodromy representation has finite image.

• Myers's theoremRelated: The theorem makes the fundamental group finite, ruling out infinitely many loop classes.