  It was shown in arXiv:1208.5742 that any smooth knot can be represented by an
\"ubercrossing projection, i.e. a knot projection with no crossings aside from
a single multi-crossing. We extend this idea to Legendrian knots and
investigate \"ubercrossing and petal projections in the front and Lagrangian
projections. We show that any Legendrian knot with an \"ubercrossing projection
in the front projection is smoothly isotopic to the unknot and we demonstrate
how to compute the $tb$ and rotation numbers for petal projections in the
Lagrangian projection.
