i just been reading:
A defense of the traditional austrian theory of interest
by paul cwik
in the essay Cwik qoutes Hulsmann who had written:
When I lend 100 ounces of gold now to receive 90 ounces in one year, I thereby
demonstrate my preference for having these 90 ounces from my debtor sooner rather
than later. It is true that it seems to be pointless to lend money at –10 percent. Why
indeed should a man find it valuable at all to give up 100 ounces of gold now, only to
receive a mere 90 ounces back at some point in the future? Why should he not just
keep the money rather than make such a contract? These are of course very good
questions, but Mises’s time preference theory does not answer them.
cwik says:
The example of an exchange of 100 present dollars for 90 future dollars is odd
because of Hülsmann’s acknowledgment that time-preference is a universal condition of
human action. The conditions that would make 90 future dollars preferable to 100
present dollars must be such that a state of change must exist between these two time
periods. Thus, this example violates the ceteris paribus assumption. It commits the same
error that is explained above in the section on “Knowing One’s Future Goods.”
Hülsmann fails to explain how such examples are not generalizable and thus fails
to make his argument. This argument merits more attention and should be explored in
further research, but as it stands now, it is not a valid criticism against the traditional
Austrian theory.
The sentence which catches my eye here is:
The conditions that would make 90 future dollars preferable to 100
present dollars must be such that a state of change must exist between these two times.
it would seem that cwik has in mind a state of affairs change such that deflation has occured so in a year 90$ might have the same purchasing power as 110$ does ‘now’ and that such a change would justify the apparent paradox.
thoughts?
But then, if we can think of other scenarios, that dont involve such state changes, would that give hulsmann more power?
im thinking if for example, say John has 100$.
John is at a hangout when the neighborhood bully can be seen approaching from a distance, with no means of escape John is afraid that , as in times past, the Bully will rifle through his possessions and make off with his wealth. wishing to divest himself of the funds quickly before the bully returns john strikes a deal with an honest fellow who is off the bullys radar. here, hold these 100$ for me, and i’ll let you keep 10 when you give me 90$ back. just hold it for 10minutes for me. and so the bully comes, finds no money, and John is restored to his remaining 90$. in accounting terms he has suffered a 10$ loss, or negative interest. in terms of ‘gain’ however the by choosing not to risk losing 100$ which would mean having 0$ has been avoided so he is 90$ the gainer. in terms of interest John has used the less avlued means (100$ that would evaporate to nothing) to achieve his higher valued end (90$ that can be relied on) and such reaps the interes that is his subjective value spread between the two things exchanged. in this short interval time that would contain the event the purchasing power of the us dollar remained the same.
did this make any sense? im trying to get my head around notions of profit and interest in as technical a form as i can manage. and i mafraid to say time preference theory might have the better of me…
anyone willing to tutor me about the cutting edge of interest theory austrian style? what of the argument between Rothbard and Reisman on profits /interest rate in an economy declining to zero, or remaining positive.