Obviously, the main issue we need to discuss here is the physics behind it. So, how much force is a vampire bat's incisor actually exerting onto the prey's skin, and how does it compare with a human incisor? Based on an equation we learned in class, I noticed that the force is related to the pressure and area:
P = F/A
F = PA (where in this case, A is the area of contact between the skin and the incisor)
I found that bat incisors are typically 2 mm in width, and 0.2 mm in thickness. The total area must therefore be:
A = 2 mm x 0.2 mm
A = 0.4 mm^2
Thus, the total force required would be:
F = PA
F = 0.4P
If we look at a typical human incisor, which is about 9 mm wide and 1 mm thick, the total area is:
A = 9 mm x 1 mm
A = 9 mm^2
Comparing the bat's incisor to the the human's incisor, we can see that the force needed to apply the same pressure will be significantly greater:
F = PA
F = 9P
The force required by human incisors is almost 23 times more than that of bat incisors. So if, for any reason, you decide you want to become a humanoid vampire, perhaps sharpening your teeth or working on that jaw muscle might be a good idea.
Sources:
http://www.arkive.org/common-vampire-bat/desmodus-rotundus/
http://www.science.smith.edu/msi/pdf/642_Pteropus_vampyrus.pdf
http://www.nytimes.com/2016/11/01/science/fangs.html?rref=collection%2Fsectioncollection%2Fscience&action=click&contentCollection=science®ion=stream&module=stream_unit&version=latest&contentPlacement=120&pgtype=sectionfront
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