This man's namesake function is equal to zero when the number of distinct primes dividing a number n is less than the total number of prime factors of n. This man's transformation in the complex plane is equal to az plus b over cz plus d, where a, b, c, and d are all complex numbers.
This man's namesake function is equal to zero when the number of distinct primes dividing a number n is less than the total number of prime factors of n. This man's transformation in the complex plane is equal to az plus b over cz plus d, where a, b, c, and d are all complex numbers. That earlier transformation is a bijective conformal map of the Riemann sphere onto itself. In cylindrical polar coordinates, this man's namesake surface is represented by log of r times sine of one-half theta equals z times cosine of one-half theta. When one object named for this man is cut and twisted it creates paradromic rings. He names an object can be created by half-twisting a piece of paper and connecting its edges together. For 10 points, name this mathematician whose namesake strip only has one side.
This man's namesake function is equal to zero when the number of distinct primes dividing a number n is less than the total number of prime factors of n. This man's transformation in the complex plane is equal to az plus b over cz plus d, where a, b, c, and d are all complex numbers.
August Mobius