  In this paper we study interval maps with zero topological entropy that are
crooked; i.e. whose inverse limit is the pseudo-arc. We show that there are
uncountably many pairwise non-conjugate zero entropy crooked interval maps with
different sets of fixed points. We also show that there are uncountably many
crooked maps that are pairwise non-conjugate and have exactly two fixed points.
Furthermore, we provide a characterization of crooked interval maps that are
under (above) the diagonal.
