  We demonstrate that the covariance of the algebra of quantum NC fields under
quantum-deformed Poincare symmetries implies the appearence of braided algebra
of fields and the notion of braided locality in NC QFT. We briefly recall the
historical development of NC QFT which was firstly formulated in the framework
using classical relativistic symmetries but further it was described as
generated by the quantum-deformed symmetries. We argue that consistent
covariant quantum-deformed formalism requires "braiding all the way", in
particular braided commutator of deformed field oscillators as well as the
braid between the field oscillators and noncommutative Fourier exponentials. As
example of braided quantum-deformed NC QFT we describe the NC scalar free
fields on noncommutative canonical (Moyal-Weyl) space-time with braided
c-number field commutator which implies braided locality.
