Assertion: triangulation's point | /r/HasProperty | p\
Facets:
Source sentences:
text: A point \( p\) in the domain of \( T\) is said to singular if its surrounding in \( U_T\) is neither a topological ball nor a topological disc.
text: Three points \( p_i, p_j\) and \( p_k\) of \( { P}\) form a triangle in the regular triangulation of \( { PW}\) iff
text: The displacement of a vertex \( v\) at a point \( p\) to a new location \( p'\), first checks whether the triangulation embedding remains planar or not after moving \( v\) to \( p'\).
text: The power diagram of the set \( { PW}\) is a space partition in which each cell corresponds to a sphere \( (p_i, w_i)\) of \( { PW}\) and is the locus of points \( p\) whose power with respect to \( (p_i, w_i)\) is less than its power with respect to any other sphere in \( { PW}\).