  An $n$-crossing is a point in the projection of a knot where $n$ strands
cross so that each strand bisects the crossing. An \"ubercrossing projection
has a single $n$-crossing and a petal projection has a single $n$-crossing such
that there are no loops nested within others. The \"ubercrossing number,
$\text{\"u}(K)$, is the smallest $n$ for which we can represent a knot $K$ with
a single $n$-crossing. The petal number is the number of loops in the minimal
petal projection. In this paper, we relate the \"{u}bercrossing number and
petal number to well-known invariants such as crossing number, bridge number,
and unknotting number. We find that the bounds we have constructed are tight
for $(r, r+1)$-torus knots. We also explore the behavior of \"{u}bercrossing
number under composition.
