On the Erdös-Turán conjecture and related results
The Erdös-Turán Conjecture, posed in 1941 in, states that if a subset B of natural numbers is such that every positive integer n can be written as the sum of a bounded number of terms from B, then the number of such representations must be unbounded as n tends to infinity. The case for h = 2 was giv...
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| Language: | en |
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2011
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| Online Access: | http://hdl.handle.net/10012/6150 |