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In [[mathematics]], in the area of [[combinatorial number theory]], the '''Erdős–Fuchs theorem''' is a statement about the number of ways that numbers can be represented as a sum of two elements of a given set, stating that the average order of this number cannot be close to being a [[linear function]].


The theorem is named after [[Paul Erdős]] and [[Wolfgang Heinrich Johannes Fuchs]].


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==Statement==
Let ''A'' be a subset of the natural numbers and ''r''(''n'') denote the number of ways that a natural number ''n'' can be expressed as the sum of two elements of ''A'' (taking order into account). We consider the average
 
:<math>R(n) = \frac{r(1)+r(2)+\cdots+r(n)}{n}. </math>
 
The theorem states that  
 
:<math>R(n) = C + O\left(n^{-3/4-\varepsilon}\right) </math>
 
cannot hold unless ''C'' = 0.
 
==References==
* {{cite journal | title=On a Problem of Additive Number Theory | author=P. Erdős | authorlink=Paul Erdős | coauthors=W.H.J. Fuchs | journal=Journal of the London Mathematical Society | year=1956 | volume=31 | issue=1 | pages=67–73 | doi=10.1112/jlms/s1-31.1.67 }}
* {{cite book | authorlink=Donald J. Newman | author=Donald J. Newman | title=Analytic number theory | series=[[Graduate Texts in Mathematics|GTM]] | volume=177 | year=1998 | isbn=0-387-98308-2 | pages=31–38 | publisher=Springer | location=New York }}
 
{{DEFAULTSORT:Erdos-Fuchs theorem}}
[[Category:Theorems in combinatorics]]
[[Category:Theorems in number theory]]
 
 
{{numtheory-stub}}

Revision as of 03:21, 4 February 2014

In mathematics, in the area of combinatorial number theory, the Erdős–Fuchs theorem is a statement about the number of ways that numbers can be represented as a sum of two elements of a given set, stating that the average order of this number cannot be close to being a linear function.

The theorem is named after Paul Erdős and Wolfgang Heinrich Johannes Fuchs.

Statement

Let A be a subset of the natural numbers and r(n) denote the number of ways that a natural number n can be expressed as the sum of two elements of A (taking order into account). We consider the average

The theorem states that

cannot hold unless C = 0.

References

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