Seeding with a microscopic black hole that isn't perturbing significantly the life on Earth at the moment of seeding is something that's allowed - as one form of exotic matter.
Based on the Hawking's radiation calculator a $10^{18}kg$ blackhole has a radius comparable with the dimension of a gate of transistors used in the present computer chips, is only 0.1ppb 13.6ppm of Moon's mass and emits 0.3mW (with a peak in far UV). Setting such a nano BH on the surface of the Moon will cause it to sink into the Moon, shot past the center and get to the other side, gobbling whatever intersects the trajectory.
Not sure what happens with the gravitational energy that results from the matter in the tiny accretion sphere collapsing in the BH and the amount of time required for the Moon to gradually fall inside the BH.
Note: if someone wants to play with the idea (improve or rubbish it, or go on a tangent), by all means, go for it.
How about an estimation on the radius of the accretion sphere ($R_{a}$) for a nano-blackhole (nBH) on the Moon?
As a model, at what distance from the nBH an average atom will fall under gravity instead of keeping itself still bound in the crystal it belongs? (right! that assumes the Moon is mono-crystaline, but it will put a lower bound to the radius of damage). I'll assume a binding energy/atom of $E_b = 10 eV$ (graphene/diamond has the energy around 7.9eV (pdf warning), so we are in range) and the average atomic mass of the matter on the Moon at 22
$$E_g=\gamma \cdot \frac{M_{nBH} \cdot M_{avg}}{R_{a}} = E_B$$
$$R_{a_{0}} = \gamma \cdot \frac{M_{nBH} \cdot M_{avg}}{E_b} = 3.85\cdot 10^{-11} \cdot \frac{10^{18} \cdot (22 \cdot 1.66 \cdot 10^{-26})}{10 \cdot 1.6\cdot 10^{-19}} m = 0.88 m$$
Hmmm, not to bad. A macroscopic damage, but far from an immediate collapse of the whole Moon. There may be some chances, at least in the very few moments after the start.
At the very end, when most of the Moon "monocrystal" is inside the nBH, the same accretion radius is $R_{a_{1}} = 3.85\cdot 10^{-11} \cdot \frac{7.35 \cdot 10^{22} \cdot (22 \cdot 1.66 \cdot 10^{-26})}{10 \cdot 1.6\cdot 10^{-19}} m = 64589 m$
Again, not a total immediate havoc, there may be some chances for a gentle blockholeyfication of the Moon
What about that energy cause by the matter collapsing in the nBH?