  We construct a family of uncountably many Lagrangian submanifolds in the
standard bidisks such that the Lagrangian Hofer diameter associated to each
Lagrangian submanifold is unbounded. We also prove a certain inequality of the
Lagrangian Hofer metric which is of the same type as S. Seyfaddini's for the
case of the real form of the complex $n$-ball.
