In 1915, he introduced a new method, based on Legendre's version of the sieve of Eratosthenes, now known as the Brun sieve, which addresses additive problems such as Goldbach's conjecture and the twin prime conjecture. He used it to prove that there exist infinitely many integers n such that n and n+2 have at most nine prime factors, and that all large even integers are the sum of two numbers with at most nine prime factors.[2]
^"Viggo Brun". numbertheory.org. 18 June 2003. Retrieved January 1, 2017.
^J J O'Connor; E F Robertson. "Viggo Brun". School of Mathematics and Statistics, University of St Andrews, Scotland. Archived from the original on 2017-01-16. Retrieved January 1, 2017.
^Bratberg, Terje (1996). "Vitenskapsselskapet". In Arntzen, Jon Gunnar (ed.). Trondheim byleksikon. Oslo: Kunnskapsforlaget. pp. 599–600. ISBN82-573-0642-8.
^"Viggo Brun". Store norske leksikon. Retrieved January 1, 2017.
^Bent Birkeland. "Viggo Brun". Norsk biografisk leksikon. Retrieved January 1, 2017.