  Using Bergweiler and Eremenko's method of gluing two certain meromorphic
functions along the real axis, we show that, for a dense set of orders
$\rho\in[1,\infty)$, there exists a Bank--Laine function $E$ such that
$\lambda(E)=\rho(E)=\rho$ and $E=w_1w_2$ with $w_1$ and $w_2$ being two entire
functions satisfying $c_1r^{\rho}\leq n(r,0,w_i)\leq c_2r^{\rho}$, $i=1,2$,
where $c_1$ and $c_2$ are two positive constants. This supplies the Bank--Laine
functions $E$ constructed recently by the present author such that the number
of the zeros of $E$ has growth behavior $d_1(\log r)^2r^{\lambda}\leq
n(r,0,E)\leq d_2(\log r)^2r^{\lambda}$, where $d_1$ and $d_2$ are two positive
constants.
