The theorem, known as Bertrand’s Postulate, asserts that for any integer , there is always a prime number satisfying . Erdős’s proof (1932) is centered on a careful analysis of the prime factors of the central binomial coefficient, . Contradiction Hypothesis: Assume there exists an integer for which no prime p exists in the interval […]
-
Subscribe
Subscribed
Already have a WordPress.com account? Log in now.
A Neighbourhood Of Infinity 