deLong notes the central banks increased the money supply by 7% in a single day (dollar and euro),
for some reason
this works out to 5.3 trillion percent per year, or 4.3 billion %/year if you assume bankers don't work weekends...
economists can sometimes have more fun than even astronomers
Watching the markets has been "interesting" recently
I have vague memories that a feature of markets is highly correlated variance,
ie that large day-to-day fluctuations correlate with large medium term fluctuations,
could be an interesting autumn
More like this
Okay, so I got a question from my friend Tamara, who's a high school teacher in my hometown of New York City.
"Cosmology is the study of the origin, evolution, and fate of objects in the observable universe. [...] The key to the birth and evolution of such objects lies in the primordial ripples observed through light shining through from the early universe." -Wayne Hu
“Scientific ideas should be simple, explanatory, predictive.
In my post about how we know photons exist, I make reference to the famous Kimble, Dagenais, and Mandel experiment showing "anti-bunching" of photons emitted from an excited atom.
Maybe we should start referring to huge numbers as "economical".
> would that cause inflation?
yes of course. that is the whole point of such operations (to re-inflate the value of certain assets, in this case mortgage backed securities).
yes, the point of course being that it is unsustainable
the worrying thing is the ECB and Feds intervened again today at a similar level
which means they are pushing on overshooting the reflation and triggering genuine short term inflation
but the markets are expecting rate cuts, which is one reason they are "correcting" rather than in free-fall, but if the Fed overshoots then to hold on inflation they have to raise rates, which would make things worse.
I guess we find out if Bernanke is a good juggler, and whether there are too many things up in the air for even a good juggler.
An old New Yorker cartoon showed a financial news commentator on TV saying (as I recall):
"The Dow Jones Industrial Average rose briefly this morning to infinity, before profit-takers moved in."
True, if one knows the response of a system to a Dirac delta, then one can take a convolution integral (Wiener's?) to know response to an arbitrary function of time...