In any metrical tree or constituent, the HTE of the subconstituent dominated by l is: a. One register step lower than the HTE of the subconstituent dominated by h when the l subconstituent is on the right; b. at the same register as the HTE of the subconstituent dominated by h when the l subconstituent is on the left.
Source: wiktionary
The dominance relation directly characterizes the property of subconstituency: X dominates Y if Y is a subconstituent of X.
Source: wiktionary
Given two adjacent constituents A and B, two cases must be considered: * A can attach as a left subconstituent of B; * B can attach as a right subconstituent of A, or as a right subconstituent of an active subconstituent of A.
Source: wiktionary
The second subconstituent of a graph with respect to some vertex x is the induced graph on the vertices distinct from x, and that are not adjacent to x.
Source: wiktionary
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