1] is an analytic Jordan arc connecting the two points [w.
i) There exist uniquely two analytic Jordan arcs [[GAMMA].
0] is the union of five analytic Jordan arcs [[GAMMA].
infinity]] is the union of four analytic Jordan arcs [[GAMMA].
1) With the determination of the two Jordan arcs [[GAMMA].
47) for tangent, form the basis for an efficient calculation of the Jordan arcs [[GAMMA].
are two analytic Jordan arcs, each connecting the two points [z.
consists of two disjoint Jordan arcs each connecting one of the two points [z.
1] [subset] C be two disjoint Jordan arcs with the property that [[GAMMA].
There exists a system [GAMMA] of analytic Jordan arcs such that [h.
It is immediate from what has been said so far that the system [GAMMA] of analytic Jordan arcs is contained in the larger system of intersection arcs
2, we define two systems [GAMMA] and [GAMMA] of Jordan arcs with the help of the function h from Subsection 6.