Re: Bloomberg: U.S. stock futures could fall another 30%. Unprecedented loss of personal wealth.
Von: Jeff Dege (jdege@jdege.visi.com) [Profil]
Datum: 24.07.2008 19:46
Message-ID: <duqdnZPyy8xBIhXVnZ2dnUVZ_gKdnZ2d@posted.visi>
Newsgroup: misc.consumers mn.politics misc.invest.stocks alt.politics.economicssoc.retirement
Datum: 24.07.2008 19:46
Message-ID: <duqdnZPyy8xBIhXVnZ2dnUVZ_gKdnZ2d@posted.visi>
Newsgroup: misc.consumers mn.politics misc.invest.stocks alt.politics.economicssoc.retirement
On Thu, 24 Jul 2008 14:13:32 +0000, Mike wrote: > On Wed, 23 Jul 2008 21:53:37 -0700, retrogrouch wrote: > >> That's utter nonsense. 1965 to 1982 was all downhill inflation >> adjusted. Your dividends would not begin to cover the loss value. > > > the dividends did cover the loss value. > > here's the CRSP annual returns (which include dividends) with calculated > growth of $1.00 based on those returns (third column): > > 1965 0.1245 1.1245 > 1966 -0.1006 1.0114 > 1967 0.2398 1.2539 Do you have this data with separate values for dividends and appreciation? If I was to run a dollar-cost averaging scenario against this data assuming that all of the appreciation shown was in the form of price appreciation, I'd be over-stating the stock price, and under- stating the actual returns. Still, it gives a lower bound. Assuming a fund that starts out at $1/ share, investing $1/year, over the 18 years, assuming all gains are expressed as price increases, and there were no dividends (hence no reinvestment of dividents) yields (second column is number of shares purchased, the third is total number of shares, the fourth is the total valuation of those shares): 1965 1.000 1.000 1.1245 1966 0.889 1.889 1.9108 1967 0.988 2.878 3.6087 1968 0.797 3.675 5.1185 1969 0.718 4.393 5.5983 1970 0.784 5.178 6.8629 1971 0.754 5.932 8.9884 1972 0.660 6.593 11.883 1973 0.554 7.147 10.995 1974 0.650 7.797 8.8201 1975 0.884 8.681 13.472 1976 0.644 9.326 17.923 1977 0.520 9.846 17.564 1978 0.560 10.40 19.782 1979 0.526 10.93 24.614 1980 0.444 11.37 33.918 1981 0.335 11.71 33.205 1982 0.352 12.06 41.528 Over the 18 years, you've invested $18, and end up with $41. My TVM calculator says that's a 9.29% return. If the inflation numbers are correct, $1 -> $3.06, then the average rate of inflation was 6.41%. We've made two simplifying assumptions. First that all of the return in the data was in term of price appreciation, which we know it wasn't. Our assumption decreases the dollars available for stock purchase and overstates the stock price, both of which reduce our return from what we would have obtained in a more complete model. And second, we've invested a constant dollar every year, when our investment should have been increasing by the rate of inflation. That $1 we invested in 1982 was worth a third of what that dollar we had invested in 1965. Both of these assumptions work in the direction of lowering our resulting return to a significant degree. But even with these, we've still outpaced inflation by nearly 3%, over two of the worst decades in US economic history. You didn't provide the breakdown in your data between dividend returns and price appreciation, so I can't do much there. And I don't have the year-by-year inflation data on-hand. But if I assume a constant 6.41% inflation rate over the entire period, I get: 1965 1.000 1.000 1.1245 1966 0.946 1.946 1.9684 1967 1.119 3.065 3.8442 1968 0.960 4.026 5.6076 1969 0.920 4.947 6.3039 1970 1.070 6.018 7.9758 1971 1.095 7.113 10.777 1972 1.019 8.133 14.660 1973 0.911 9.045 13.914 1974 1.137 10.18 11.517 1975 1.645 11.82 18.354 1976 1.276 13.10 25.183 1977 1.096 14.20 25.331 1978 1.257 15.45 29.382 1979 1.255 16.71 37.627 1980 1.127 17.84 53.189 1981 0.906 18.74 53.149 1982 1.014 19.76 68.018 That's a 13.95%, more than 7% above inflation. Dollar-cost averaging works. -- We must remember that law is force, and that, consequently, the proper functions of the law cannot morally extend beyond the proper functions of force. - Frederic Bastiat[ Auf dieses Posting antworten ]
