jts wrote:Hmm, maybe we're wandering too far into the swampy subtleties of money. But there are two points I would make: first, accounting identities aren't causal laws. You shouldn't fall into the "doctrine of immaculate transfer" - that is, the idea that you can simply stipulate, hypothetically, the value of X-1 of X variables, and this stipulation will transfer something real from one part of the equation to the other. Second, the monetary base (bitcoin, in the techno-utopian's dreams) isn't the same as the money supply (M, the thing that keeps us out of a barter economy).
The standard picture of "pushing on a string" in a depression is that the central bank prints a lot of money, people hoard all of it without changing any of their economic behavior because they're freaked out by the poor economic climate, and as a result nothing happens in the real economy. I.e., M goes up, P and Q are the same. What happened to V then? Didn't V stay the same, too? No; V is just defined as PQ/M. MV=PQ is an identity. If we print lots of money and nothing happens in the economy, by definition V has fallen.
Look. You are a merchant who accepts bitcoins and you know that, come Tuesday, everybody's bitcoin holdings will increase by 1%. You know this, perhaps, because you hold a few bitcoins yourself. In any event, it is your business to know it. Do you keep your prices in bitcoins the same, or do you raise them by 1%?
Also, the "doctrine of immaculate transfer" argument does not cut it with me. In a collision of billiard balls, both momentum (m
v) and energy (m
v^2) are conserved. (A conservation law is an identity.) Without going into details, typically the kinetic energy in the motion of the balls after the collision is less than before the collision. What happens to it? On earth typically most of it is dissipated in sound waves, which is why we hear the click of the balls. On the moon, with no atmosphere to carry sound waves, my guess is that the balls would heat up. Even on earth, when billiard balls were made of celluloid, sometimes they would explode.

Now, it is true that the conservation of energy identity does not tell us exactly what will happen with the extra energy. But what would you think of a physicist who claimed that it did not express a causal relationship?