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- Emergent BioSolutions Inc. Q3 2008 Earnings Call Transcript
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- Eclipsys Corporation Q3 2008 Earnings Call Transcript
- Innophos Holdings, Inc. Q3 2008 Earnings Call Transcript
- P. H. Glatfelter Company Q3 2008 Earnings Call Transcript
- Grubb & Ellis Company Q3 2008 Earnings Call Transcript
- IPG Photonics Corporation Q3 2008 Earnings Call Transcript
- SWS Group, Inc. F1Q09 (Qtr End 09/26/08) Earnings Call Transcript
- Winthrop Realty Trust Q3 2008 Earnings Call Transcript
- Kimball International, Inc. F1Q09 (Qtr End 09/30/08) Earnings Call Transcript
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Smart ETF
42 Comments
3 Reasons For the Continuing Dollar Rally
In other words, we are fed up with opinions and white-noise filler articles; we seek sound reasoning from intelligent sources.
Rally ETFs: Panic Selling Will Open Door
I disagree with the second post, one has to accept the time frame of the writer. If he is a trader then he is looking for short-term entry/exit points in which the VIX and Put/Call ratio are valid tools; it's simply a matter of different strokes for different folks. I don't use those tools, but then again, I have a my own strategy using a variable time-frame.
Diversification Can Be Everything
Linear Correlation falls under the family of Dependency models. A more sophisticated dependency model that better represents a dynamic marketplace is a method called Copula Dependency; think of it as a dynamic correlation model that continually test the relationship between two securities.
The advantage of using a copula dependency model is that it would identify the increasing volatility in the marketplace (in conjunction with a GARCH model) and recognize that correlations would be advancing during large market moves and invest accordingly. In other words, it would recognize that assets that are traditionally non-correlated may become highly correlated during extreme events and therefore opt to invest in short-term treasuries as an alternative.
The mean-variance disciples use the laws of large numbers to forecast performance. Over the past 80 years the domestic equity market has returned 10% annually. Note that the market is down over the past 10 years (and 3 years, and 1 year, and YTD); just as it was from 1800 – 1815 (15), 1835 –1843 (8), 1852 – 1861 (9), 1880-1896 (16), 1907 – 1921 (14), 1930 – 1949 (19), 1968 – 1981 (13), 2000 – today (8). The down markets caused by deflation over the past 200 years lasted, in sequential order: 8, 16, 19, and so far 8 years. So mean-variance is like a clock that is right twice a day, even if broken. If an investor enters the market at the top of one of these long-term cycles it could easily take up to 30 to 40 years to break-even. Let mean-variance R.I.P. and take a look at Extreme Value Theory.
Tracking Mean Reversion After Bad Months
Short-term MVO is very interesting and much more meaningful. The question is, and will always be, what time frame is best for analyzing the time series of data (aka, time parameter estimation). I think you are off track when you try to curve fit your data by selecting a particular number of months. Markets don’t move in a linear pattern like monthly. You will have much greater success by rebalancing when markets move by a defined level of volatility or price (or both). Take volatility as an example, last February the market hit an extreme level of volatility (and price drop); buying at the level would have been very profitable. It is these extreme moves (up & down) that create the fat-tails of distributions and are reflected in the extreme technical patterns like Relative Strength. A more scientific approach is to go with a Noble winning approach from 2002 (in effect tossing the MPT model from 1959) and incorporate Generalized Auto-Regressive Conditional Heteroskedasticity (GARCH) which examines the clustering of data; basically, a scientific approach to short-term mean-variance. The analogy is MVO works like the Farmer’s Almanac for predicting weather; whereas GARCH acts like the Doppler Radar. Alternatively, you can use price and volatility movement to create a poor man’s GARCH model to track short term mean-variance. Cheers -
The Problem With Designer ETFs
An All-ETF Hedge Fund? You've Got to Be Kidding
Kenneth French Disdains Active Management
Defining ETF Risk: Does It Pass the "Smell" Test?
Expected Shortfall is the extra (fat-tail) loss that is ignored using a normal distribution. By converting to a 'Stable' (logarithmic) distribution you can actually see the true risk of a frequency distribution. In other words, it is a Value-at-Risk (VaR) model that better describes the tails of a distribution. With VaR, with may think you stand to lose 3% of the portfolio value on a given day, one percent of the time (at a 99% VaR). With conditional expected shortfall (or conditional VaR) the actual loss 1% of the time may actually be 6%; like what happened this past February.
Volatility Risk is the extra risk you assume by investing in less diversified asset classes. This is a big deal with ETFs. The cause of this problem stems from the sudden interest in ETFs and the need for ETF manufacturers to gobble up their stake in the ETF real-estate game. As the land-grab for ETF shelf space continues so does the increase in volatility. The first ETFs were broad-based market indices, like the S&P 500. The next wave of ETFs was the industry sectors (health care, financials, basic materials, etc.). Because they are less diversified the risk on one industry, in terms of volatility (measured in standard deviation) is 1.3 to 8.6 times the volatility of the S&P 500. Having seized the industry sector space the ETF manufacturers went to the sub-sector frontier to build their niche (such as bio-tech); and henceforth more risk. Not to be out done, competing manufactures launched inverse funds and leveraged funds; again, more risk. Only since June of last year has the risk in new ETF’s subsided with the introduction of fixed income, real estate and some commodity ETF’s. The largest risk in managing a portfolio of ETF’s is in choosing the proper fund universe; then comes the ardent task of fundamental research and asset allocation.
Expected Shortfall is the extra (fat-tail) loss that is ignored using a normal distribution. By converting to a 'Stable' (logrithmic) distribution you can actually see the ture risk of a frequency distribution. In other words, it is a Value-at-Risk (VaR) model that better describes the tails of a distribution. With VaR, with may think you stand to lose 3% of the portfolio value on a given day, one percent of the time (at a 99% VaR). With conditional expected shortfall (or conditional VaR) the actual loss 1% of the time may actually be 6%; like what happened this past February.
Volatility Risk is the extra risk you assume by investing in less diversified asset classes. This is a big deal with ETFs. The cause of this problem stems from the sudden interest in ETFs and the need for ETF manufacturers to gobble up their stake in the ETF real-estate game.
William Koehler Takes the Big Leap Into ETF Portfolio Management
ETF Investment Risks
The ETF-Squared: It Reallocates For You
I find it hard to believe people still put stock in these theoretical models, but then again you also believe in Normal Distributions. May I suggest you read The (Mis) Behavior of Markets by Mandelbrot or any of Taleb’s books.
Asset Allocation as a Method for Risk Management
Talking Fixed Income Investing with Ron Ryan
What Is High Implied Volatility?
Momentum Model: Timeless Alpha Rooted in Human Psychology
We know that Fama proved that using 3 or more years of performance data actually increased the probability of underperforming and that short-term data (monthly returns) increased the probability of over-performing; our research suggests this is mainly due to both the momentum effect and style drift.
A more scientific method to manage the time series is to examine the clustering of data using Generalized Auto-Regressive Conditional Heteroskedacity (GARCH). Give GARCH a go if you are looking for more accuracy -