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5:48 AM
Recently bumped: Compass and straightedge construction of Poncelet polygons. It has no top-level tags. I think could fit.
8
Q: Compass and straightedge construction of Poncelet polygons

Fedor NilovGauss–Wantzel theorem states that A regular n-gon is constructible with straightedge and compass if and only if $n = 2^kp_1p_2...p_t$, where $p_i$'s are distinct Fermat primes (A Fermat prime is a prime number of the form $2^{m}+1$). A Poncelet polygon (or bicentric polygon) is a polygon which is...

 
6 hours later…
11:24 AM
I have added and .
8
Q: Compass and straightedge construction of Poncelet polygons

Fedor NilovGauss–Wantzel theorem states that A regular n-gon is constructible with straightedge and compass if and only if $n = 2^kp_1p_2...p_t$, where $p_i$'s are distinct Fermat primes (A Fermat prime is a prime number of the form $2^{m}+1$). A Poncelet polygon (or bicentric polygon) is a polygon which is...

 
5 hours later…
4:47 PM
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