The perimeter of the eight-centered oval built from Honey's radii is expressed as four times the sum of three circular arc lengths, with the three center angles given explicitly from the ellipse's semiaxes.
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On the perimeter length determination of the eight-centered oval
The perimeter of the eight-centered oval built from Honey's radii is expressed as four times the sum of three circular arc lengths, with the three center angles given explicitly from the ellipse's semiaxes.