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Colin Barker, <a href="/A320577/b320577.txt">Table of n, a(n) for n = 3..1000</a>
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23rd National Mathematics Olympics 1st Stage Exam Question 12: "The number of isosceles triangles whose vertices are the vertices of a regular polygon, s(n), s(n) > s(n+1). How many n <= 2015 do positive integers provide?"
Inspired by question 12 of the Turkish National Mathematics Olympics 2015. See the link.
The Scientific and Technological Research Council of Turkey, <a href="http://www.tubitak.gov.tr/sites/default/files/lise_matematik_2015.zip">2015 Lise Matematik-A.pdf question 12</a>
The Scientific and Technological Research Council of Turkey, <a href="/A320577/a320577.pdf">Turkish Math Olympiad 2015</a>
Turkish Math Olympiad 2015 <a href="/A320577/a320577.jpg"> </a>Question 12.
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Alternatively, with the least absolute modulo 'mods' and m = abs(mods(n, 6)), a(n) = n*(n - k)/2 where k = m if m in {1, 2} and otherwise k = (10 - m)/3. # _- _Peter Luschny_, Oct 20 2018
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