medicine, drop size, and vampire blood
I wonder how the pill-splitting scheme could actually be implemented legally and what doctor or pharmacist would go along with it. I find it hard to believe that a large company would advise its employees to commit insurance fraud (in a manner that's traceable), so there must be a way to do it, but I'm puzzled. (The company self-insures; maybe that's why it's ok?)
I was telling this to Dani last night, and commented that even if it's kosher I can't benefit from it for my prescriptions -- the medicine I take for glaucoma is in the form of eyedrops, and I don't know how to get double-sized drops. (Nor am I going to ask my ophthamologist to write a bogus prescription.) This, combined with some recent TV viewing, led us to wonder how big a drop is, anyway. We didn't have an internet connection to hand; Dani tried to work it out theoretically while I tried to work it out empirically. (Things often fall out that way with us.) A medicine that I take once a day (two drops) comes in a 2.5ml bottle and lasts about a month (maybe a little more). Viscosity matters, of course; this stuff is closer to water than to syrup. So I posited about 25 drops/ml for my medicine. (Google later suggested 20 drops/ml of water as an approximation.)
And that's when we turned our attention to the amount by which a character in the True Blood episode we'd just watched overdosed. The character had a quarter-ounce vial of an illegal substance (vampire blood) that he was supposed to take one drop of at a time. Wikipedia tells me that the viscosity of normal blood is about three times that of water. It has no data on vampire blood. Assuming (and I don't know if that's valid) that drop size is directly correlated with viscosity, this suggests that the character overdosed by a factor of approximately 46. Ouch. :-) (Yes, it did hurt.)
Ok, fine -- what have you done with your science education lately? :-)

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