Returns \(I(\){p1,p2} is a dominating set of the CS-PCD\()\) where the vertices of the CS-PCD are the 2D data set Xp),
that is, returns 1 if p is a dominating point of CS-PCD, returns 0 otherwise.
CS proximity region is
constructed with respect to the standard equilateral triangle \(T_e=T(A,B,C)=T((0,0),(1,0),(1/2,\sqrt{3}/2))\) and
with expansion parameter \(t=1\). Point, p1, must lie in the first one-sixth of \(T_e\), which is the triangle with
vertices \(T(A,D_3,CM)=T((0,0),(1/2,0),CM)\).
ch.data.pnts is for checking whether points p1 and p2 are data points in Xp or not
(default is FALSE), so by default this function checks whether the points p1 and p2 would be a
dominating set if they actually were in the data set.
See also (ceyhan:Phd-thesis;textualpcds).
Idom.num2CS.Te.onesixth(p1, p2, Xp, ch.data.pnts = FALSE)\(I(\){p1,p2} is a dominating set of the CS-PCD\()\) where the vertices of the CS-PCD are the 2D data set Xp),
that is, returns 1 if {p1,p2} is a dominating set of CS-PCD, returns 0 otherwise
Two 2D points to be tested for constituting a dominating set of the CS-PCD.
A set of 2D points which constitutes the vertices of the CS-PCD.
A logical argument for checking whether points p1 and p2 are
data points in Xp or not (default is FALSE).
Elvan Ceyhan
Idom.num2CSstd.tri