Linear Combinations of Sets of Consecutive Integers.
Abstract
Let k-1,m(1),...,m(k) denote non-negative integers, and suppose the greatest common divisor of m(1),...,m(k) is 1. The authors show that if S(1),...,S(k) are sufficiently long blocks of consecutive integers, then the set m(1)S(1)+...+m(k)S(k) contains a sizeable block of consecutive integers.. (Author)
Document Details
- Document Type
- Technical Report
- Publication Date
- Mar 01, 1972
- Accession Number
- AD0742749
Entities
People
- David A. Klarner
- Richard Rado
Organizations
- Stanford University