  By leveraging the fundamental doctrine of The Quantum Theory of Atoms in
Molecules---the partitioning of the electron charge density ($\rho$) into
regions bounded by surfaces of zero flux---we map the gradient field of $\rho$
onto a 2D space called the gradient bundle condensed charge density
($\cal{P}$). The topology of $\cal{P}$ appears to correlate with regions of
chemical significance in $\rho$. The bond wedge is defined as the image in
$\rho$ of the basin of attraction in $\cal{P}$, analogous to the Bader atom,
which is the basin of attraction in $\rho$. A bond bundle is defined as the
union of bond wedges that share interatomic surfaces. We show that maxima in
$\cal{P}$ typically map to bond paths in $\rho$, though this is not necessarily
always true. This observation addresses many of the concerns regarding the
chemical significance of bond critical points and bond paths in The Quantum
Theory of Atoms in Molecules.
