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#21
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| Will Trice wrote: - quote - > > Mine isn't actually too far from what you're alluding to - I don't
Will - no, I don't use MVO, no more than I "use" the supply-demand> > look to asset class data for MVO. > What do you use for the MVO, then? Or do you use an MVO at all? curves from Econ 101. I see it as an exercise that demonstrates one type of optimization problem (one that would be more interesting if it had to do with, say, finches and grub populations, instead of stocks & bonds). I suppose if I was managing a pension fund I'd spend more time seeing if I could apply it to come up with asset allocations, but I don't find it particularly useful for individual-investor portfolios. - quote - > This begs the question: Do MVO's provide a reasonable prediction of the
My personal is that all this stuff is applicable only to baskets of> future? Especially with individual securities? securities, where company/sector-specific effects won't predominate. It shouldn't take too many but certainly one (or five, or ten) securities can't be expected to fall in line with their 3-factor asset classes, there's too much room for the narratives to drive the stocks' performance. Was it a high book-to-market value that made Apple rocket in 2004, or could it be, oh I don't know, THE IPOD? I'll put my buck on the latter. -Tad |
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#20
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| Fetch wrote: - quote - > MVO is a top-level decision tool - strictly mathematical. Apparently,
To a certain extent you're right, I'm looking for a crystal ball. Or> you are looking for a crystal ball. more accurately, those who advocate MVOs as useful tools claim that they are crystal balls. My question is, how cloudly are they? MVOs are superb at telling us what the optimum mix of investments would have been for a certain return or a certain risk - yesterday. Will that mix hold for tomorrow? If it doesn't, then why are the results of an MVO better than a random guess? For example, Beliavsky has shown us a detailed analysis of the optimum mix of Vanguard investments (excluding heathcare) for various risk/return goals over the period 1992 - 2001. He has further suggested (I think wisely) that this type of analysis could be even more useful if you apply constraints to the asset class proportions. Let's say that he performed this analysis in order to figure out how to allocate his assets in 2002 so that his portfolio's volatility is minimized. The question is, if he did this, would he have been successful (or close) in 2002? Now that I've asked the question, I don't how I could devise a test to check it. His data is based on quarterly results (which is a finer grain than most other MVO data I've seen) so presumably an optimum portfolio will minimize volatility on a quarterly basis. But I have only four samples in 2002 (each quarter). I doubt I can get a statistically valid standard deviation and expected return from four samples. Does this mean that I would have to conduct an experiment over, say, seven or eight years to test this? With maybe a rolling window for my MVO over the previous ten years (because, as Tad pointed out, the input data will change over time)? This gives rebalancing a whole new meaning... Apologies to Beliavsky, I haven't read the papers you suggested yet, nor the book. Holidays, you know. -Will |
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#19
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| Will Trice wrote: - quote - > But are the MVO's predictions correct for the future? If they were
MVO is a top-level decision tool - strictly mathematical. Apparently,> perfect, then I could use the MVO to make investment decisions. But > MVOs are obviously not perfect. How accurate are they at predicting the > future and under what conditions? If you say that I can use them as a > framework, then they must produce an output that is somewhat predictive, > right? you are looking for a crystal ball. Keep bets at the security level and use MVO to control overall risk via allocation. |
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#18
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| Will Trice wrote: - quote - > In particular, Goetzmann's book (referenced on Bernstein's
I think Robert Haugen advocates MVO for individual stocks in his book> www.efficientfrontier.com) indicates that asset allocation may not be > feasible for individual securities because of statistical estimation > errors, so it should only be used across asset classes. Yet Markowitz's > (the inventor of asset allocation theory) original study was on > individual securities, wasn't it (I haven't read it yet)? "The New Finance". Returns of stocks are estimated using a factor model incorporating fundamental and technical (12-month monentum) variables. One obstacle to its use in practice by mutual fund managers is that they view risk as deviation from their benchmark, such as the S&P 500. I think there has been research in the Journal of Finance showing that MVO can give good results for stock portfolios, if constraints against excessive concentration (no more than x% of the portfolio in any one stock) and risk (no shorting) are imposed. Without resorting to MVO, there are simple stock weighting rules, such as equal weighting, that seem to outperform the cap weighting of the S&P on average. I started a thread "S&P 500 not diversified enough" about this in this newsgroup in August 2002, which you can find using Google Groups. There now exists an ETF, symbol RSP, that tracks the equal-weighted S&P 500. A recent paper entitled "Fundamental Indexation", available at http://papers.ssrn.com/sol3/papers.c...ract_id=604842 , finds that weighting companies by fundamental measures, such as earnings, revenue, or book value, has historically outperformed cap weighting. These are diversified but value-oriented strategies. |
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#17
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| Fetch wrote: - quote - > Surely you don't believe an optimization program coupled with a priori
Of course not. But does an MVO actually provide useful information?> probabilities is going to solve all of your investment decisions. - quote - > Most people actually double up on risk trying to diversify. The point
But are the MVO's predictions correct for the future? If they were> of MVO is to establish a frame work for choosing portfolios that > minimize risk for a given expected return - otherwise, it's simple > diversification. perfect, then I could use the MVO to make investment decisions. But MVOs are obviously not perfect. How accurate are they at predicting the future and under what conditions? If you say that I can use them as a framework, then they must produce an output that is somewhat predictive, right? - quote - > Go ahead and throw darts. Monkeys do it all the time.
I have yet to see a monkey throw darts. Feces, yes... |
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#16
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| - quote - > Mine isn't actually too far from what you're alluding to - I don't look
What do you use for the MVO, then? Or do you use an MVO at all?> to asset class data for MVO. - quote - > These kinds of questions have actually been studied quite a bit. A good
I've read a lot of what's available from www.efficientfrontier.com and> start is the site www.efficientfrontier.com - it points as well to a lot > of good resources on the subject. Though I'm not sure it's necessary to > get into at that level for an individual investor, except perhaps to > "formulate an opinion" on the whole thing. it is great stuff. But it was this reading that lead me to my original questions. In particular, Goetzmann's book (referenced on Bernstein's www.efficientfrontier.com) indicates that asset allocation may not be feasible for individual securities because of statistical estimation errors, so it should only be used across asset classes. Yet Markowitz's (the inventor of asset allocation theory) original study was on individual securities, wasn't it (I haven't read it yet)? Even so, Armstrong's book (also referenced by Bernstein) indicates that correlations between asset classes varies widely depending on the time period sampled. The risk-reward line even inverts occasionally (e.g. during these times bonds may have higher return and risk than equities). Armstrong suggests that a 20 year sample is the correct way to go, but presents no evidence for this. He just says that 20 years is sufficiently long-term. This begs the question: Do MVO's provide a reasonable prediction of the future? Especially with individual securities? Just wondering, -Will |
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#15
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| - quote - > So this brings up an interesting question. Is asset allocation worth
Absolutely!> doing at all? - quote - > OK, don't kill me, I'm not saying that diversification is
Surely you don't believe an optimization program coupled with a priori> not worthwhile. When I say "asset allocation" I mean the process of > saying "x% of my money should be in asset class A, y% in class B..." > Often this is done via an MVO. But the percentages that the MVO > generates are highly dependent on the inputs, and the inputs are > arguable. What should my sample size be? What should my sample > interval be? How coarse or fine do I break up my asset classes? What > benchmarks do I use for those asset classes? What happens if I invest > in individual securities and not in broad-based mutual funds? probabilities is going to solve all of your investment decisions. Why the confusion? Most people actually double up on risk trying to diversify. The point of MVO is to establish a frame work for choosing portfolios that minimize risk for a given expected return - otherwise, it's simple diversification. - quote - > Why should I believe that a calculated asset allocation is better than the
Go ahead and throw darts. Monkeys do it all the time.> one that I have by random chance (as long as I am reasonably diversified > across asset classes)? |
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#14
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| Will Trice wrote: - quote - > So this brings up an interesting question. Is asset allocation worth
Will,> doing at all? OK, don't kill me, I'm not saying that diversification is > not worthwhile. When I say "asset allocation" I mean the process of > saying "x% of my money should be in asset class A, y% in class B..." > Often this is done via an MVO. But the percentages that the MVO > generates are highly dependent on the inputs, and the inputs are > arguable. I think these are good points, and at the end of the day each investor needs to form an opinion about this stuff. How much diversification is enough, and how do you even choose the buckets to invest in? How do you decided whether to put 20% or 0% or 5% in REITs? Mine isn't actually too far from what you're alluding to - I don't look to asset class data for MVO. The data analyses are interesting for seeing how to dice up the market and yes, for seeing the ranges of correlations between these different types of investments. But god forbid we think there's some Pulse of the Capital Markets that we're trying to measure. It fails common sense and that to me is when a theory is most suspect. On the flip side you have Beliavsky the self-described quant who believes more strongly in the utility of MVO. And he's going to do just fine, I imagine. The important thing, I think, may be the belief in what you're doing and the perseverance with it. I suspect in 20 years both B and I will have acceptable outcomes using methods that are at odds. Or in English: there are a lot of ways to make a buck investing. The important thing isn't whether your REIT allocation is 5.6% or 8%. Nobody (well, nobody being honest) will say with a straight face that they know with any degree of certainty which allocation is going to be better over the next 20 years. - quote - > an FP worked up an investment plan for
No doubt with one of the inputs being something like 4% or 3.5%, for> me. In response to questions about my current financial situation, my > financial goals, and 5 questions assessing my risk tolerance, he was > able to generate a target asset allocation accurate to two decimal > places (e.g. I should have 30.91% of my assets in large-cap value > equities). inflation say. Reducing the precision to one or two significant figures, but don't tell the software that. I tend to think in 5% blocks. - quote - > But let's assume that I get the "right" input data and assumptions. I
These kinds of questions have actually been studied quite a bit. A good> can get an efficient frontier and find the tangent with my set of > risk/reward utility functions to determine my target asset allocation. > Will the assumptions this model reasonably hold into the future (if they > hold for asset classes, will they hold for individual securities?)? Do > I need to refigure my target asset allocation every time period (year, > six months, whatever) based on the latest data? Why should I believe > that a calculated asset allocation is better than the one that I have by > random chance (as long as I am reasonably diversified across asset > classes)? start is the site www.efficientfrontier.com - it points as well to a lot of good resources on the subject. Though I'm not sure it's necessary to get into at that level for an individual investor, except perhaps to "formulate an opinion" on the whole thing. -Tad |
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#13
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| beliavsky[at]aol.com wrote: - quote - > Jonathan Clements of the Wall Street Journal, and other people, have
I have read some of these studies as well. Intuitively it makes sense.> cited studies finding that periodic (say annual) rebalancing of a > portfolio does produce higher risk/reward ratios than a "drifting" > portfolio where assets weights change due to market returns. Since the > long term capital gains holding period is one year, one would have to > be careful about rebalancing more often, because rebalancing typically > involves selling the asset classes with capital gains. If you are > saving a regular amount each month, investing the new money in the > asset class that is currently most underweighted in your portfolio may > be sufficient to maintain a reasonable allocation. But interestingly, rebalancing doesn't require an optimal portfolio, you just need any arbitrary asset allocation. Rebalancing then always reduces exposure to assets that have appreciated and increases exposure to assets that have lagged (i.e. buy low, sell high). This works for more-ore-less the same reason that dollar cost averaging works, doesn't it? - quote - > A study I did in September 2002 of optimal portfolios of Vanguard
This is nice work. It would be interesting to know what the return and,> mutual funds is at http://members.aol.com/beliavsky/vgd_port.htm . more importantly, the volatility of each portfolio was in the years after 2001. Did the portfolios have close to the same volatility going forward? Also, what do you think the effect would be of eliminating assets that only represented a small portion of the portfolio. In other words, at what point does an asset class become insignificant to the results of the portfolio? At less than 3% of the portfolio value? Less than 10%? Maybe you've already done this since I see that not all asset classes (e.g. Energy) are represented in all the portfolios. |
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#12
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| Will Trice wrote: - quote - > But let's assume that I get the "right" input data and assumptions. I > can get an efficient frontier and find the tangent with my set of > risk/reward utility functions to determine my target asset allocation. > Will the assumptions this model reasonably hold into the future (if they > hold for asset classes, will they hold for individual securities?)? Do > I need to refigure my target asset allocation every time period (year, > six months, whatever) based on the latest data? Why should I believe > that a calculated asset allocation is better than the one that I have by > random chance (as long as I am reasonably diversified across asset classes)? I don't think there are clear answers to your pertinent questions. In general, I think a quantitative approach based on reasonable assumptions will outperform a purely heuristic approach. But then, I'm a quant. It is possible to solve the mean variance optimization problem under "reasonable" constraints that you impose. For example, you could find the optimal portfolio under the constraint that 30% < U.S. stocks < 80% 5% < foreign stocks < 30% 20% < bonds < 60% 0% < REITS < 30% Harold Evensky in the book "Wealth Management" describes how a constrained optimal portfolio often has a Sharpe ratio almost as high as the unconstrained optimal portfolio. I recommend his book to someone interested in how MVO is used in practice. In another message I refer to research that finds the MVO using high-frequency returns data. Jonathan Clements of the Wall Street Journal, and other people, have cited studies finding that periodic (say annual) rebalancing of a portfolio does produce higher risk/reward ratios than a "drifting" portfolio where assets weights change due to market returns. Since the long term capital gains holding period is one year, one would have to be careful about rebalancing more often, because rebalancing typically involves selling the asset classes with capital gains. If you are saving a regular amount each month, investing the new money in the asset class that is currently most underweighted in your portfolio may be sufficient to maintain a reasonable allocation. If at least part of one's portfolio is in a taxable account, the allocation to taxable bonds and REITS, whose returns are mostly generated as taxable ordinary income, will be lower than in a tax-deferred or tax-free account. Some academics have studied the "asset location" problem of how to allocate assets in tax-deferred and taxable accounts. There are many index mutual funds that have almost identical performance, and I think periodic, at least yearly, tax loss harvesting should be considered. For example, if you have a substantial loss in an S&P 500 index fund, you can sell it and replace it with a Russell 1000 index fund, which is very highly correlated. Home equity is the most important asset of many households, and it can be monetized through home equity loans, reverse mortgages, or a sale followed be relocation to a less expensive area. There was an article in the New York Times about retirees from places like New York and California selling their expensive homes and relocating to cheaper places. For some people, the volatility of house price changes and its correlation to financial assets ought to be considered, but I don't know of available free data. A study I did in September 2002 of optimal portfolios of Vanguard mutual funds is at http://members.aol.com/beliavsky/vgd_port.htm . |
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#11
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| Tad Borek wrote: - quote - > > What I need is the standard deviations and pairwise correlations for
There is some academic research asserting that BECAUSE volatilities andthe > > main asset classes. Does anyone know where I can get this? > Would you still want it if I told you that these numbers change > constantly, to the point where it's questionable whether cranking them > through software has much value? correlations are always changing, an asset allocation strategy using current estimates of these quantities can outperform a static allocation. The paper cited below can be downloaded from http://papers.ssrn.com/sol3/papers.c...ract_id=304976 . The key phrase is "a strategy based solely on volatility timing uniformly outperforms market timing strategies, a model that assumes no predictability and the market return in terms of certainty equivalent gains and Sharpe ratios." Sequential Optimal Portfolio Performance: Market and Volatility Timing MICHAEL S. JOHANNES Columbia University - Columbia Business School NICK POLSON University of Chicago - Graduate School of Business JONATHAN R. STROUD University of Pennsylvania - Statistics Department Abstract: This paper studies the economic benefits of return predictability by analyzing the impact of market and volatility timing on the performance of optimal portfolio rules. Using a model with time-varying expected returns and volatility, we form optimal portfolios sequentially and generate out-of-sample portfolio returns. We are careful to account for estimation risk and parameter learning. Using S&P 500 index data from 1980-2000, we find that a strategy based solely on volatility timing uniformly outperforms market timing strategies, a model that assumes no predictability and the market return in terms of certainty equivalent gains and Sharpe ratios. Market timing strategies perform poorly due estimation risk, which is the substantial uncertainty present in estimating and forecasting expected returns. There are IShares ETFs for most asset classes, with daily prices (and indirectly returns) available from Yahoo Finance. Someone who has some knowledge of programming, econometrics, and optimization could probably implement the strategies in the paper. |
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#10
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| headless baby). Flour oil onions bell peppers garlic salt, pepper, etc. 3 cups chicken stock 2 sticks butter 3 tablespoons oil First stuff the heads, or make the patties (see index) then fry or bake. Set aside to drain on paper towels. Make a roux with butter, oil and flour, brown vegetables in the roux, then add chicken stock and allow to simmer for 20 minutes. Add the patties or stuffed heads, and some loose crawfish, lobster, long piglet, or what have you. Cook on low for 15 minutes, then allow it to set for at least 15 minutes more. Serve over steamed rice; this dish is very impressive! Stuffed Cabbage Rolls Babies really can be found under a cabbage leaf - or one can arrange for ground beef to be found there instead. 8 large cabbage leaves 1 lb. lean ground newborn human filets, or ground chuck Onions peppers celery garlic soy sauce salt pepper, etc Olive oil breadcrumbs Tomato Gravy (see index) Boil the cabbage leaves for 2 minutes to soften. In skillet, brown the meat in a little olive oil, then add onions, peppers, and celery (all chopped finely) and season well. Place in a large bowl and cool. Add seasoned breadcrumbs and a little of the tomato gravy, enough to make the mixture pliable. Divide the stuffing among the cabbage leaves then roll. Place seam down in a baking pan. Ladle tomato gravy on top, and bake at 325° for 30 - 45 minutes. Umbilical Cordon Bleu Nothing is so beautiful as the bond between mother and child, so why not consume it? Children or chicken breasts will work wonderfully also. 4 whole umbilical chords (or baby breasts, or chicken breasts) 4 thin slices of smoked ham, and Gruyere cheese Flour eggwash (milk and eggs) seasoned bread crumbs 1 onion minced salt pepper butter olive oil Pound the breasts flat (parboil first if using umbilical cords so they won |
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#9
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| paprika Remove the silverskin by loosening from the edges, then stripping off. Season generously, rubbing the mixture into the baby?s flesh. Place 1 quart water in a baking pan, the meat on a wire rack. Bake uncovered in 250° oven for 1½ hours. When browned, remove and glaze, return to oven and bake 20 minutes more to form a glaze. Cut ribs into individual pieces and serve with extra sauce. Fresh Sausage If it becomes necessary to hide the fact that you are eating human babies, this is the perfect solution. But if you are still paranoid, you can substitute pork butt. 5 lb. lean chuck roast 3 lb. prime baby butt 2 tablespoons each: salt black, white and cayenne peppers celery salt garlic powder parsley flakes brown sugar 1 teaspoon sage 2 onions 6 cloves garlic bunch green onions, chopped Cut the children?s butts and the beef roast into pieces that will fit in the grinder. Run the meat through using a 3/16 grinding plate. Add garlic, onions and seasoning then mix well. Add just enough water for a smooth consistency, then mix again. Form the sausage mixture into patties or stuff into natural casings. Stillborn Stew By definition, this meat cannot be had altogether fresh, but have the lifeless unfortunate available immediately after delivery, or use high quality beef or pork roasts (it is cheaper and better to cut up a whole roast than to buy stew meat). 1 stillbirth, de-boned and cubed ¼ cup vegetable oil 2 large onions bell pepper celery garlic ½ cup red wine 3 Irish potatoes 2 large carrots This is a simple classic stew that makes natural gravy, thus it does not have to be thickened. Brown the meat quickly in very hot oil, remove and set aside. Brown the onions, celery, pepper and garlic. De-glaz |
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#8
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| beef (buy steak or roast, do not pre-boil). Pie crust (see index) Whole fresh pre-mie; eviscerated, head, hands and feet removed Onions, bell pepper, celery ½ cup wine Root vegetables of choice (turnips, carrots, potatoes, etc) cubed Make a crust from scratch - or go shamefully to the frozen food section of your favorite grocery and select 2 high quality pie crusts (you will need one for the top also). Boil the prepared delicacy until the meat starts to come off the bones. Remove, de-bone and cube; continue to reduce the broth. Brown the onions, peppers and celery. Add the meat then season, continue browning. De-glaze with sherry, add the reduced broth. Finally, put in the root vegetables and simmer for 15 minutes. Allow to cool slightly. Place the pie pan in 375 degree oven for a few minutes so bottom crust is not soggy, reduce oven to 325. Fill the pie with stew, place top crust and with a fork, seal the crusts together then poke holes in top. Return to oven and bake for 30 minutes, or until pie crust is golden brown. Sudden Infant Death Soup SIDS: delicious in winter, comparable to old fashioned Beef and Vegetable Soup. Its free, you can sell the crib, baby clothes, toys, stroller... and so easy to procure if such a lucky find is at hand (just pick him up from the crib and he? |
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#7
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| green onions, and parsley. Place roast on top with fat side up. Place uncovered in 500° oven for 20 minutes, reduce oven to 325°. Bake till medium rare (150°) and let roast rest. Pour stock over onions and drippings, carve the meat and place the slices in the au jus. Bisque à l?Enfant Honor the memory of Grandma with this dish by utilizing her good silver soup tureen and her great grandchildren (crawfish, crab or lobster will work just as well, however this dish is classically made with crawfish). Stuffed infant heads, stuffed crawfish heads, stuffed crab or lobster shells; make patties if shell or head is not available (such as with packaged crawfish, crab, or headless baby). Flour oil onions bell peppers garlic salt, pepper, etc. 3 cups chicken stock 2 sticks butter 3 tablespoons oil First stuff the heads, or make the patties (see index) then fry or bake. Set aside to drain on paper towels. Make a roux with butter, oil and flour, brown vegetables in the roux, then add chicken stock and allow to simmer for 20 minutes. Add the patties or stuffed heads, and some loose crawfish, lobs |
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#6
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| - quote - > I have recently read another book by Zvi Bodie ("Worry-Free Investing",
A good bond portfolio is essential. Bonds are truly a leveraged> coauthored with Michael J Clowes) & found it very easy to read and > understand. It's an interesting idea the two authors put forward in > this book--that the way arrive at your financial goal is likely to be > U.S. Gov't inflation adjusted bonds--but that's another post--or will be > if I feel like staying up late tonight.) I will check at the library and see > if they have this other book. investment. - quote - > > (snip) The riskgrade is basically a scaled or *normalized* statistic
The SP500 has a risk grade of about 100. Normally, the SPX has a> > and when combined with other assets, will normally show a reduction in > > portfolio variance - hence, correlation. > Could you say that again in words of one syllable? Specifically, what > does it mean that the statistics are "scaled or normalized"? historical standard deviation of about 15%-20%. The risk grade has been normalized to 100 for the sake of simplicity (to make it easier to compare to other investments). If xyz has a risk grade of 50, then it is half as volatile as the index. Conversely, if xyz has a risk grade of 150, then it is 1.5 times a volatile as the index. - quote - > > It is easier to use riskgrades... (snip)
Keep in mind that the above references are general. Unless you can> I am sure it is! However, by googling "correlation matrix" + "asset > class", I did finally locate the sort of tables I was looking for, at a number of > different places, including http//www.calpers.ca.gov/eip-docs/about/ > board-cal-agenda/agendas/invest/200412/item04-03-02.pdf > and > http://www.efmoody.com/investments/correlation.html > I just wanted the data to "play with" & investigate some sample > portfolios I've read about. Now to see if I can get my spreadsheet to cooperate. > Karen replicate those portfolio's, the statistics are useless. |
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#5
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| TB wrote: - quote - > Robin Mcleod wrote:
So this brings up an interesting question. Is asset allocation worth> > What I need is the standard deviations and pairwise correlations for > > the main asset classes. Does anyone know where I can get this? > Would you still want it if I told you that these numbers change > constantly, to the point where it's questionable whether cranking them > through software has much value? doing at all? OK, don't kill me, I'm not saying that diversification is not worthwhile. When I say "asset allocation" I mean the process of saying "x% of my money should be in asset class A, y% in class B..." Often this is done via an MVO. But the percentages that the MVO generates are highly dependent on the inputs, and the inputs are arguable. What should my sample size be? What should my sample interval be? How coarse or fine do I break up my asset classes? What benchmarks do I use for those asset classes? What happens if I invest in individual securities and not in broad-based mutual funds? If I go to ten different FPs, I'll get ten different answers on what my asset allocation should be. All of them could be valid given their input assumptions. For example, an FP worked up an investment plan for me. In response to questions about my current financial situation, my financial goals, and 5 questions assessing my risk tolerance, he was able to generate a target asset allocation accurate to two decimal places (e.g. I should have 30.91% of my assets in large-cap value equities). Obviously, my buddy didn't do some kind of advanced analysis to come up with this, this is just the raw output of the MVO. But let's assume that I get the "right" input data and assumptions. I can get an efficient frontier and find the tangent with my set of risk/reward utility functions to determine my target asset allocation. Will the assumptions this model reasonably hold into the future (if they hold for asset classes, will they hold for individual securities?)? Do I need to refigure my target asset allocation every time period (year, six months, whatever) based on the latest data? Why should I believe that a calculated asset allocation is better than the one that I have by random chance (as long as I am reasonably diversified across asset classes)? Thanks! -Will |
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#4
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| Fetch wrote: - quote - > On Thu, 23 Dec 2004 05:50:09 CST, Karen Younge
That's very possible. I am the rankest of beginners. I have recently read> <karenyounge[at]earthlink.net> wrote: > > (snip) > > What I, and I think the OP, are looking for is the data on the > > tendency of two assets to move in tandem. (snip) > I don't think you fully understand what you're asking for - I suggest > that you read Zvi Bodie "Investments" to gain a better understanding > of portfolio theory. another book by Zvi Bodie ("Worry-Free Investing", coauthored with Michael J Clowes) & found it very easy to read and understand. It's an interesting idea the two authors put forward in this book--that the way arrive at your financial goal is likely to be U.S. Gov't inflation adjusted bonds--but that's another post--or will be if I feel like staying up late tonight.) I will check at the library and see if they have this other book. - quote - > (snip) The riskgrade is basically a scaled or *normalized* statistic
Could you say that again in words of one syllable? Specifically, what> and > when combined with other assets, will normally show a reduction in > portfolio variance - hence, correlation. does it mean that the statistics are "scaled or normalized"? - quote - > It is easier to use riskgrades... (snip)
I am sure it is! However, by googling "correlation matrix" + "assetclass", I did finally locate the sort of tables I was looking for, at a number of different places, including http//www.calpers.ca.gov/eip-docs/about/ board-cal-agenda/agendas/invest/200412/item04-03-02.pdf and http://www.efmoody.com/investments/correlation.html I just wanted the data to "play with" & investigate some sample portfolios I've read about. Now to see if I can get my spreadsheet to cooperate. Karen |
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#3
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| Robin Mcleod wrote: - quote - > I am thinking of buying some asset allocation software. It's not too
Would you still want it if I told you that these numbers change> expensive and might be another input to compare with what various investment > advisors are suggesting. The problem is that I need to get data to feed > into the program and the software company whose program I am thinking of > buying does not provide the needed data. > What I need is the standard deviations and pairwise correlations for the > main asset classes. Does anyone know where I can get this? constantly, to the point where it's questionable whether cranking them through software has much value? -Tad |
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#2
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| On Thu, 23 Dec 2004 05:50:09 CST, Karen Younge <karenyounge[at]earthlink.net> wrote: - quote - > Where exactly on Yahoo? Do you have a link to tables or graphs of
Basically, you're receiving raw price data from yahoo - not> correlation data? I searched Yahoo Finance for correlation, and got > only glossary entries. statistics. For example: http://finance.yahoo.com/q/hp?s=XTO Repeat for each stock and then perform the required calc's. It's pretty tedious and is something I don't normally do. - quote - > What I, and I think the OP, are looking for is the data on the
I don't think you fully understand what you're asking for - I suggest> tendency of two assets to move in tandem. Can anyone point > out a specific site and/or book in which this data can be found? that you read Zvi Bodie "Investments" to gain a better understanding of portfolio theory. Riskgrades are JP Morgan's supposedly *improved* version of standard deviation and related statistics. The riskgrade is basically a scaled or *normalized* statistic and when combined with other assets, will normally show a reduction in portfolio variance - hence, correlation. It is easier to use riskgrades than to pull data from yahoo and do the calc's yourself. However, you will have to read their methodology to understand how to make riskgrades work for you. |
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| asset, class, data |
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