Braun's conjecture regards this person's namesake problem, which is to establish the uniqueness of multiplication of integers. This thinker's namesake transformation of z is given by z minus a all over one minus a-bar z and all conformal self-maps of the unit disc are a form of it. Dividing a Dirichlet series by a zeta function effects this mathema
Braun's conjecture regards this person's namesake problem, which is to establish the uniqueness of multiplication of integers. This thinker's namesake transformation of z is given by z minus a all over one minus a-bar z and all conformal self-maps of the unit disc are a form of it. Dividing a Dirichlet series by a zeta function effects this mathematician's transform, which is inverted using the generating function of one over the zeta function for his function; applying that function to the Euler function yields the divisor function, while applying it to an integer m yields minus one to the m if m is the product of n distinct primes and yields zero otherwise. Figures discovered by him include a pair of mutually inscribed tetrahedra and a non- orientable surface having only has one side when embedded in three-space. For ten points, identify mathematician best known for his aforementioned namesake strip.
Braun's conjecture regards this person's namesake problem, which is to establish the uniqueness of multiplication of integers.
August Ferdinand {Möbius}