  "Norton's Dome" is an example of a Newtonian system that violates the
Lipschitz condition at a single point, leading to non-unique solutions
(indeterminism). Here we reformulate this problem into a "weak" form (in the
sense of distributions). In our description the indeterminism manifests through
the problematic interpretation of initial conditions, since distributions (as
linear functionals on the space of test functions) do not have values at
individual points.
