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A295803
Numbers that have exactly six representations as a sum of seven positive squares.
0
67, 71, 83
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OFFSET
1,1
COMMENTS
It appears that this sequence is finite and complete. See the von Eitzen link for a proof for the 5 positive squares case.
REFERENCES
E. Grosswald, Representations of Integers as Sums of Squares. Springer-Verlag, New York, 1985, p. 86, Theorem 1.
LINKS
Table of n, a(n) for n=1..3.
H. von Eitzen, in reply to user James47,
What is the largest integer with only one representation as a sum of five nonzero squares?
on stackexchange.com, May 2014
D. H. Lehmer,
On the Partition of Numbers into Squares
, The American Mathematical Monthly, Vol. 55, No. 8, October 1948, pp. 476-481.
CROSSREFS
Cf.
A025431
,
A287166
,
A295696
.
Sequence in context:
A169936
A045808
A073523
*
A033243
A241897
A225626
Adjacent sequences:
A295800
A295801
A295802
*
A295804
A295805
A295806
KEYWORD
nonn
,
more
AUTHOR
Robert Price
, Nov 27 2017
STATUS
approved