  Recently, the action growth rate of a variety of four-dimensional regular
magnetic black holes in F frame is obtained in [1]. Here, we study the action
growth rate of a four-dimensional regular electric black hole in P frame that
is the Legendre transformation of F frame. We also investigate the action
growth rates of the Wheeler-De Witt patch for such black hole configurations at
the late time and examine the Lloyd bound on the rate of quantum computation.
We show that although the form of the Lloyd bound formula remains unaltered,
the energy modifies due to a non-vanishing trace of the energy-momentum tensor
and some extra terms may appear in the total growth action. We also investigate
the asymptotic behavior of complexity in two conjectures for static and
rotating regular black holes.
