@jclements said:

......If there are a series of contiguous segments which are equal in length and their common angles are equal, then it has all the characteristics of an arc or a circle (sum of common angles = 360Ā°). You would think there would be a way to "regenerate" SU's arc or circle.

JClements,
In case of retrieving the arcs information:
What you need is the centre of the ā€˜arc to beā€™ which is easy to reconstruct.
(intersection of two lines perpendicular to two segments (not to close))
Also an even number of segments in the ā€˜arc to beā€™. When you are one segment short youā€™ll need to rotate/copy one accurately as an extension to get the even number. Input that number as xs (= number of sides) when you now apply the arc tool on the ā€˜arc to beā€™. The result is an arc nicely replacing all the separate segments.