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The 68 pages that link to Carl Friedrich Gauss, each with the reason it gives.

• Gauss–Markov theoremRelated: The theorem’s name reflects Gauss’s connection to least-squares estimation.

• Legendre's formulaRelated: His Disquisitiones Arithmeticae helped define the modern study of arithmetic divisibility.

• Sum of two squares theoremRelated: Gauss’s theory of quadratic forms and Gaussian integers provides a structural setting for the criterion.

• Gauss–Lucas theoremRelated: The theorem bears his name and belongs to the classical study of polynomial roots.

• Fermat polygonal number theoremRelated: In 1796 he proved the triangular-number case and recorded the result in his diary.

• Centimetre–gram–second system of unitsRelated: His measurement work helped motivate coherent centimetre-based units.

• Cubic reciprocityRelated: Gauss developed cubic reciprocity as part of his investigations into higher power residues.

• Gauss circle problemRelated: His treatment of the lattice count gave the problem its name.

• Legendre's three-square theoremRelated: Gauss later proved the three-square theorem in his systematic study of quadratic forms.

• Pavel SchillingRelated: Gauss and Wilhelm Weber later built a working telegraph, providing a parallel to Schilling’s experiments.

• Astronomical system of unitsRelated: His 1809 treatment helped establish the system’s gravitational constant and unit conventions.

• Gotthold EisensteinRelated: Gauss praised Eisenstein’s talent and helped bring attention to his early work.

• History of geomagnetismRelated: Gauss helped standardize magnetic measurement and founded an influential observatory with Wilhelm Weber.

• History of geophysicsRelated: His methods and magnetic surveys strengthened the measurement-based study of Earth.

• Lucas's theoremRelated: His work on binomial coefficients modulo primes forms part of the theorem's historical setting.

• Maryna ViazovskaRelated: His lattice-packing problem in three dimensions is an earlier landmark in the same subject.

• Stark–Heegner theoremRelated: Gauss formulated the broader problem of classifying imaginary quadratic forms by class number.

• Thue's lemmaRelated: Earlier lattice and number-theoretic ideas form part of the background to Thue's methods.