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Famous Mathematician by Theorem

The hint is the statement of the theorem. The answer the name of the mathematician it is named after.
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janokeus
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Last updated: August 8, 2023
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First submittedAugust 8, 2023
Times taken124
Average score31.3%
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Theorem
Mathematician
Given a right triangle, then the sum of the squares of the short sides equals the square of the long side.
Pythagoras
There exist no non-trivial integer solutions to the equation an + bn = cn for n>2.
Pierre de Fermat
Given a surjective group-homomorphism f: H → G, then the induced homomorphism f ' : H/Ker(f) → G is an isomorphism.
Emmy Noether
Let ω be a smooth (n-1)-form with compact support on an oriented, n-dimensional manifold-with-boundary M, where ∂ M is given the induced orientation. Then
Sir George Gabriel Stokes
Any consistent formal system F within which a certain amount of elementary arithmetic can be carried out is incomplete.
Kurt Gödel
The integers are integrally closed.
Carl Friedrich Gauß
Consider J an ideal in the polynomial ring in n variables over an algebraically closed field. Let V(J) be the vanishing locus of J in the affine n-space and I(M) the vanishing ideal of a algebraic set M in affine n-space. Then
David Hilbert
Given and endomorphism f of a finite dimensional vectorspace and let P be its chracteristic polynomial. Then P(f) = 0, the zero endomorphism.
William Hamilton and Arthur Cayley
In any partially ordered set, every totally ordered subset is contained in a maximal totally ordered subset.
Felix Hausdorff
The sum of the numbers of vertices and faces minus edges of a polyhedron equals 2.
Leonhard Euler
Given a finite group G and a subgroup H, then the order of G is the product of the order of H and the index of H ind G.
Joseph-Louise Lagrange
Given a normal and separable field extension L/K, then any subgroup of the group of isomorphisms of L fixing K corresponds to a field extension L/F, where F is a field extension of K.
Evariste Galois
Every riemannian manifold can be isometrically embedded into real n-space for some natural number n.
John Nash
There are infinitely many prime numbers.
Euclid
Given two differentiable functios u and v we have
Gottfried Wilhelm Leibniz
When the sides meeting at each vertex of a triangle are extended by the length of the opposite side, the six endpoints of the three resulting line segments lie on a circle whose centre is the incentre of the triangle.
John Conway
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