Oppermann's Conjecture

Puntos clave

• To prove that there is always at least one prime number between the intervals defined by n(n-1) and n², as well as n² and n(n+1).
• Mathematical proof techniques relevant to number theory were employed.
• Analysis of prime number distribution in specified intervals.
• Proof confirms the presence of at least one prime number within the defined ranges for all integers n.
• Supports and extends existing knowledge in the field of number theory.