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how-china-rivals-elon-musk-in-rattling-crypto-marketsNot much moves cryptocurrency markets like Elon Musk tweets -- except, perhaps, the idea of another crackdown in China, the world’s second-largest economy. From a trading ban on domestic exchanges to squeezes on power-consuming digital currency miners, Chinese regulators have tried to tamp down risks related to the stratospheric rise of Bitcoin and its peers for years. Yet a recent flurry of official reminders has traders nervous about more possibly to come as President Xi Jinping seeks to reduce financial risk in the economy and meet the country’s ambitious goals for combating climate change.

Many have wondered aloud whether GMO is not giving enough credit to some of these high growth new-business-model “disruptors.” First, we have all sorts of models that take current optimistic growth forecasts into account. Many are deserving of their current high multiples --- we absolutely concede that somewhere in the Global Growth basket sits “the next Amazon.” Unfortunately, they’re ALL being priced that way, and that is a bridge too far.
We also remind ourselves that during the month of May, the S&P 500’s real earnings yield (the inverse of P/E minus inflation) dipped into negative territory, the lowest in 40 years. Even at the height of tech bubble mania this scary event did not occur.
Combine that sober statistic with the negative real yields being offered by sovereign bonds, and you may come to see why we are loathe to recommend a traditional 60/40 mix. There will come a day when global equities and government bonds are fairly valued and should deliver a “normal” real rate of return. Today, however, is not that day.
On an every-day experience level we just came back from Safeway having purchased a favorite flavor of Hagen-Daz ice cream. I thought that the cartons looked a bit smaller than before. Sure enough, down from 1 pint (16 oz) to 14 oz. We have no idea what the price was before, but even if it hasn't increased at all, we just saw a 10% price increase.
I've been occasionally commenting on this sort of thing here on MFO for at least a year now, only to be reassured that the government statistics haven't picked up any major price increases in food, other than the usual variations due to supply issues.
You can say whatever you want to, but I loudly call BS on the government figures.
The price increase due to shrinkage was 14.29% (1/7).Old_Joe : I think you had a price increase of 12.5 % , without paying more !
Enjoy the treat, Derf
Several differences. Whether the numeric difference is significant I leave for you to decide.Is this the same calculation used to determine the new IRMAA brackets for Medicare premiums?
David
They did not. Part of the reason she left.This fund is investing in 15% private equity per the Citywire article above. Don’t know if the two Matthews funds she managed in the past allow that.
https://thereformedbroker.com/2013/11/08/the-thing-about-bank-loan-funds/During the past decade, bank-loan funds have exhibited a slightly negative correlation with the Barclays Aggregate Index and an even lower correlation (-0.35) with long-term Treasuries. The 10-year correlation with short-term bonds is higher (0.57) and higher still for equities (0.61) and high-yield bonds (0.87).
http://people.stern.nyu.edu/jcarpen0/courses/b403333/01zero.pdfZeroes
• Conceptually, the most basic debt instrument is a zero-coupon bond--a security with a single cash flow equal to face value at maturity.
• Cash flow of $1 par of t-year zero: [no cash over time until maturity t-years, then $1]
• It is easy to see that any security with fixed cash flows can be constructed, and thus priced, as a portfolio of these zeroes.
A Coupon Bond as a Portfolio of Zeroes
Consider: $10,000 par of a one and a half year, 8.5% Treasury bond makes the following payments:
[$425 coupon at 0.5 years; $425 coupon at 1.0 year, $10,425 coupon & principal at 1.5 years]
Note that this is the same as a portfolio of three different zeroes:
– $425 par of a 6-month zero
– $425 par of a 1-year zero
– $10425 par of a 1 1/2-year zero
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