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C-command

Concept in generative grammar

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  • 5 chapters

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Through If and only if

Definition and examples

Standard Definition

Common terms to represent the relationships between nodes are below (refer to the tree on the right):

  • M is a parent or mother to A and B.
  • A and B are children or daughters of M.
  • A and B are sisters or siblings.
  • M is a grandparent or grandmother to C and D.

The standard definition of c-command is based partly on the relationship of dominance: Node N1 dominates node N2 if N1 is above N2 in the tree and one can trace a path from N1 to N2 moving only downwards in the tree (never upwards); that is, if N1 is a parent, grandparent, etc. of N2. For a node (N1) to c-command another node (N2) the parent of N1 must establish dominance over N2.

Based upon this definition of dominance, node N1 c-commands node N2 if and only if:

  • Node N1 does not dominate N2,
  • N2 does not dominate N1, and
  • The first (i.e. lowest) branching node that dominates N1 also dominates N2.

For example, according to the standard definition, in the tree at the right,

  • M does not c-command any node because it dominates all other nodes.
  • A c-commands B, C, D, E, F, and G.
  • B c-commands A.
  • C c-commands D, F, and G.
  • D c-commands C and E.
  • E does not c-command any node because it does not have a sister node or any daughter nodes.
  • F c-commands G.
  • G c-commands F.

If node A c-commands node B, and B also c-commands A, it can be said that A symmetrically c-commands B. If A c-commands B but B does not c-command A, then A asymmetrically c-commands B. The notion of asymmetric c-command plays a major role in Richard S. Kayne's theory of Antisymmetry.

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