e/Lie bracket of vector fields

Information
has gloss	eng: In the mathematical field of differential topology, the Lie bracket of vector fields, Jacobi–Lie bracket, or Commutator of vector fields is a bilinear differential operator which assigns, to any two vector fields X and Y on a smooth manifold M, a third vector field denoted [X, Y]. It is closely related to, and sometimes also known as, the Lie derivative. In particular, the bracket [X,Y] equals the Lie derivative \mathcalL}_X Y.
lexicalization	eng: Lie bracket of vector fields
instance of	(noun) an operation that follows the rules of Boolean algebra; each operand and the result take one of two values binary arithmetic operation, boolean operation, binary operation

Meaning
Castilian
lexicalization	spa: corchete de Lie