Graph #1: Components of Household Debt Service: Principal (blue) and Interest (red) as % of DPI |
I wonder if you could use interest cost and debt-to-income in a regression, to find an equation that simulates the debt service data since 1980, and then use that equation to estimate debt service back to the 1940s. I know: It's not as good as actually having the data would be. But it might be better than not having the data.
I must have been out the day they taught regression in school. The only thing I know about it is, it's way more complex and sophisticated than I am. So if you want to grab this idea and run with it, that would be great. Meanwhile, I do know how to find the "Data Analysis" window in Excel, click on "Regression", and plug numbers in. Let's see where that gets us.
At FRED I picked out some relevant data and saved it as my Early Years Debt Service Dataset #1.
When I think on TDSP, household debt service, I think it has to be related to the rate of interest and the level of debt. For the interest rate I'll figure the "effective" rate: household interest paid, as a percent of household debt. For the level of debt I'll go with household debt relative to disposable personal income, the same context used for TDSP.
From Jim Frost at Statistics by Jim:
Use regression analysis to describe the relationships between a set of independent variables and the dependent variable. Regression analysis produces a regression equation where the coefficients represent the relationship between each independent variable and the dependent variable. You can also use the equation to make predictions.Sounds good. I'm thinkin I want to "predict" values for debt service:
- first, to see if my "independent variables" give me good estimates since 1980;
- then, to create estimates for the years before 1980.
//
Okay, I got results from Excel. The regression gave me coefficients I can multiply by the input values, giving me numbers I can compare to the original TDSP data. And since both the interest rate values and the debt-to-income values are available back to the 1940s, my estimate of debt service can be calculated back that far as well:
Graph #2: Regressing Household Debt and Interest to Approximate Debt Service |
Let me be the first to say it: Past results are no guarantee of more remote past performance. But let me also say I'll use this estimate when I have a use for it, as a way to test whether it seems to make sense.
I did find an old article, "Recent Financial Behavior of Households" by Charles Luckett, from the Federal Reserve Bulletin of June 1980 (vol.66). Here's Luckett's Figure 6:
Graph #3: Luckett's 6th |
I copied some of his gray background down (to duplicate his line spacing), down to the 6% level. Here (blue) is my result for 1973-1981, overlaid on Luckett' graph:
Graph #4: Comparison 1973-1980 |
Eh. I added 12 to all my numbers to bring them up near Luckett's. Adding 12 to the blue line gives me the double red line, which looks very much like a smoothed path for Luckett's numbers. Mine go a little low where his go low in 1974 and '75. Mine go a little high where his go high in 1978 and '79. The general trend of mine looks about right, assuming Luckett's numbers are right. That's at least a little bit interesting.
But why are my numbers so much lower than his?
//
Another old article: "Household debt burden: how heavy is it?" by Carl J Palash, from 1979. Here is Chart 1:
Graph #5: Carl Palash's First |
Graph #6: Comparison 1960-1979 |
Again I have to wonder why my numbers are so low. But so far, the only answer I have is that the numbers I was trying to duplicate are low, FRED's household debt service numbers.
Doesn't really answer the question.
//
Based on the two comparisons, I can say that my numbers show less variation than Luckett's or Palash's, and that mine and FRED's are a lot lower. I don't know why the old numbers are so high and the recent ones are so low. But in another article, "Recent Changes to a Measure of U.S. Household Debt Service" by Dynan, Johnson, and Pence, from 2003, I found this graph, showing the revised data lower than the older vintage:
Graph #7 |
Factors presented in the article which would tend to lower the Debt Service Ratio include
- the "time to maturity" of loans, because "longer-maturity loans have lower payments"
- the failure to make payments: "According to the SCF, at any given time, payments are not being made on one-quarter to one-half of student loans. To account for the deferral of student loans, we adjusted the stock of loans to reflect only those loans on which payments are currently being made."
- mis-estimating interest rates: "we replaced the previously used proxies with [the average interest rate offered by banks on 48-month new car loans], which is 3 to 4 percentage points lower than the proxies we had been using."
- broadening the measurement of debt: "Sallie Mae's student loans since 1977 were added to the Federal Reserve's G.19 consumer credit statistics beginning with the October 2003 release. Their inclusion did not materially change the growth rate of consumer credit, but it has raised the level an average of 2 1/2 percent since 1977."
Even so, the Debt Service Ratio today is half or less than half what it was back when that data was still called the Debt Service Burden. That's a very large decrease, especially given the very large increase in outstanding debt which occurred during that same period.
Whatever. I got the result I got, and that's what I got. Do with it what you will.
by ArtS | EDSR47 dataset | Regression Result |
Year | TDSP (% of DPI) | My Estimate |
1947 | 5.696 | |
1948 | 5.887 | |
1949 | 6.118 | |
1950 | 6.276 | |
1951 | 6.337 | |
1952 | 6.502 | |
1953 | 6.739 | |
1954 | 6.899 | |
1955 | 7.071 | |
1956 | 7.289 | |
1957 | 7.429 | |
1958 | 7.543 | |
1959 | 7.688 | |
1960 | 7.938 | |
1961 | 8.023 | |
1962 | 8.134 | |
1963 | 8.333 | |
1964 | 8.423 | |
1965 | 8.519 | |
1966 | 8.519 | |
1967 | 8.449 | |
1968 | 8.467 | |
1969 | 8.582 | |
1970 | 8.508 | |
1971 | 8.521 | |
1972 | 8.678 | |
1973 | 8.796 | |
1974 | 8.887 | |
1975 | 8.750 | |
1976 | 8.875 | |
1977 | 9.152 | |
1978 | 9.506 | |
1979 | 9.921 | |
1980 | 10.478 | 10.312 |
1981 | 10.348 | 10.559 |
1982 | 10.435 | 10.934 |
1983 | 10.383 | 11.021 |
1984 | 10.671 | 11.185 |
1985 | 11.463 | 11.483 |
1986 | 11.883 | 11.620 |
1987 | 11.936 | 11.522 |
1988 | 11.687 | 11.355 |
1989 | 11.709 | 11.510 |
1990 | 11.609 | 11.509 |
1991 | 11.362 | 11.400 |
1992 | 10.633 | 10.948 |
1993 | 10.387 | 10.668 |
1994 | 10.532 | 10.623 |
1995 | 11.095 | 10.963 |
1996 | 11.300 | 11.076 |
1997 | 11.321 | 11.179 |
1998 | 11.170 | 11.124 |
1999 | 11.455 | 11.255 |
2000 | 11.766 | 11.506 |
2001 | 12.373 | 11.612 |
2002 | 12.369 | 11.390 |
2003 | 12.246 | 11.436 |
2004 | 12.206 | 11.638 |
2005 | 12.583 | 12.424 |
2006 | 12.737 | 13.027 |
2007 | 13.033 | 13.495 |
2008 | 12.907 | 13.157 |
2009 | 12.331 | 12.663 |
2010 | 11.289 | 11.878 |
2011 | 10.622 | 11.076 |
2012 | 10.063 | 10.453 |
2013 | 10.113 | 10.362 |
2014 | 9.905 | 10.044 |
2015 | 9.927 | 9.896 |
2016 | 9.998 | 9.864 |
2017 | 9.934 | 9.827 |
2018 | 9.717 | 9.758 |
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