  The McKay--Navarro conjecture is a refinement of the McKay conjecture that
additionally takes the action of some Galois automorphisms into account. We
verify the inductive McKay--Navarro condition in the defining characteristic
for the finite groups of Lie type with exceptional graph automorphisms, the
Suzuki and Ree groups, $\mathsf{B}_n(2)$ ($n \geq 2$), and the groups of Lie
type with non-generic Schur multiplier. This completes the verification of the
inductive McKay--Navarro condition for the finite groups of Lie type in their
defining characteristic.
