Linked from

The 12 pages that link to Geometry of numbers, each with the reason it gives.

• Felix KleinRelated: Klein’s broad mathematical influence extended beyond the geometric classification associated with his name.

• Hermann MinkowskiBroader topic: Minkowski founded this approach by connecting lattice points with convex geometry.

• Minkowski's theorem (geometry of numbers)Narrower topic: Minkowski's theorem is a central bridge between this field's geometric and arithmetic methods.

• Hermite constantNarrower topic: Hermite constants belong to its study of lattice points and quadratic forms.

• Littlewood conjectureNarrower topic: Lattice formulations turn simultaneous approximation into questions about small vectors.

• Siegel's lemmaNarrower topic: Minkowski-style lattice arguments provide another route to bounded integer solutions.

• Markov numberRelated: This field framed the arithmetic questions that led to Markov’s equation.

• Brunn–Minkowski theoremNarrower topic: Minkowski developed the theorem's surrounding geometry in this broader program.

• Corrado SegreCompared with: This distinct mathematical tradition shares geometric language but not Segre’s algebraic-geometric subject.

• Erdős–Nagy theoremRelated: Erdős’s broader mathematical interests included geometric problems of this kind.

• Lonely runner conjectureNarrower topic: Wills’s question arose from geometric methods concerning lattices.

• Thue's lemmaBroader topic: The lemma emerged within this mathematical framework.