
A feature of Robin Garr's Wine Lovers' Page
Wine prices and inflation:
A statistical analysis of
Bordeaux and California Cabernet
By Charles Collins
© Copyright 1997 by Charles Collins. All rights
reserved.
I initially computed this analysis of Bordeaux and California Cabernet prices
because of Robert Parker's assertion (in his 4/96 issue I believe) that
Bordeaux prices have increased less than those of California cabernet. In
looking at the data he supplied, it was clear to me that he generally chose to
compare prices for California cabernet over a longer period of time, typically
mid 70's release prices to mid 90's versus '82-'95 for Bordeaux. He never
attempted to correct for the number of years over which the price increases
occurred or for inflation, which was considerably higher from 1975-1982 than
in 1983-1995.
The wines examined here are those chosen by RP in his 4/96 WA issue to compare
California and Bordeaux price increases and arelisted further on. I have used
the CPI given below to calculate the price in 1996 given only inflation
adjustments and compared that to the actual price as stated in the Wine
Advocate. On several California wines the stated current price by RP was
substantially above what several local retailers were selling the wine for, so
I used the local prices rather than RP's price.
There are a number of variables that differ between the two lists so I have
made a few assumptions. First, the Bordeaux prices are first tranche ex-
chateau prices. They are in essence set by the chateau in the year following
the vintage. The California prices quoted by Parker are the retail prices upon
release. One would expect the retail prices on release to be more volatile
than the first tranche futures prices, so the comparison actually favors the
Bordelais there (Consider, for example, the difference between first tranche
and release prices of Bordeaux in 1993 and 1995 - the 93 prices didn't move
much after the first offering while the 95 prices have hit the stratosphere.
Those variations are included in the California prices but not the Bordeaux
prices).
Another important variable for the California wines is the release date.
California producers release their wines over about a 4 year period after the
vintage while the Bordeaux first tranche prices are always the year after the
harvest. Since the average inflation in the mid 70's when many of the
California wines were first released was 5-6%, the effect of being off a
couple of years in the release date is about 10-12% in the price - a good
fraction of the calculated difference including inflation! To address this
issue I have calculated the inflation adjusted prices for the California wines
for two cases:
1) my best estimate of the release date based on current practices by the
winery and
2) a release date 1 year after the vintage.
The second case is obviously too conservative but gives a lower bound for the
true inflation adjusted price increases. The first case may be too liberal
since the release date after the vintage is likely to be longer now than it
was in the mid-late 70's.
Here are the wineries considered:
California - Beringer, Caymus (SS), Dominus, Dunn (Napa), Dunn
(Howell), Heitz Martha's, Hess, La Jota, Laurel Glen, Matanzas, Mondavi (Res),
Newton, Opus, JVP Insignia, Ravenswood, Ridge (MB), Spotteswoode, Stag's Leap
(Cask 23)
Bordeaux - Latour, Lafite, Mouton, Margaux, Haut Brion, Ausone, Cheval
Blanc, Leoville Las Cases, Ducru, Beychevelle, Brainaire, Leoville Barton,
Pichon Lalande, Grand Puy Lacoste, Figeac, Canon, La Conseillante, L'Evangile,
Lynch Bages
The data:
Bordeaux First Growths
avg inflation adjusted '82 price: 264.5 Francs avg '95 futures price: 235.7
Francs avg % st. dev. in '82 prices: 4.4% avg % st. dev. in '95 prices 7.4%
avg inflation adjusted increase, '82-'95 -10.9%
Bordeaux (non first growths)
avg inflation adjusted '82 price: 102.1 Francs avg '95 futures price: 117.5
Francs avg % st. dev. in '82 prices: 33.2% avg % st. dev. in '95 prices 31.5%
avg inflation adjusted increase, '82-'95 15.1%
All Bordeaux
avg inflation adjusted '82 price: 156.5 Francs avg '95 futures price: 157.2
Francs avg % st. dev. in '82 prices: 52.2% avg % st. dev. in '95 prices 41.9%
avg inflation adjusted increase, '82-'95 0.5%
BEST GUESS RELEASE DATE: avg inflation adjusted initial release price: 36.8
Dollars avg current release price: 45.8 Dollars avg % st. dev. in inflation
adjusted prices: 47.7% avg % st. dev. in current release prices 50.0% avg
inflation adjusted increase 25.5%
1 YEAR AFTER VINTAGE RELEASE DATE: avg inflation adjusted intital release
price: 42.9 Dollars avg current release price: 45.8 Dollars avg % st. dev. in
inflation adjusted prices: 53.2% avg % st. dev. in current release prices
50.0% avg inflation adjusted increase 6.8%
My interpretation of the data is as follows:
1) The Bordeaux first growths have been very conservative on price increases
relative to all others, but that's probably because they had an unwarranted
price premium to start out (a factor of 2.6). If one looks at the overall
standard deviation in prices between '82 and '95 there is a significant
decrease percentage wise. This reflects the fact that the price/quality ratio
as perceived by the market was too high in 1982 for the first growths, so
their price vis a vis the other classified growths has dropped to a multiplier
of 2.0.
2) If we assume the truth for the California wines is somewhere between my
best guess and the conservative estimate, but closer to the best guess we find
an inflation adjusted price increase of about 20%. This is very comparable to
the 15% for non first growth Bordeaux except it covers a longer average period
of time.
3) The standard deviation of the prices for the non first growth Bordeaux,
First growth Bordeaux, and California cabernet have remained nearly unchanged
over the 15-20 years examined. This indicates that the relative homogeneity of
the group remains unchanged. Note my statement about the standard deviation of
the price for all Bordeaux in 1) above.
Here is the CPI data I used. It was obtained off the net from the U.S.
department of Labor. The cumulative factor is the number by which a price in
the listed year must be multiplied to get an inflation adjusted 1996 price,
for example, a 1960 price must be multiplied by 5.229 to find the equivalent
1996 price.
| YEAR |
CUM FACTOR |
YEARLY INFLATION FACTOR |
| 1960.00 | 5.229 | 1.02 |
| 1961.00 | 5.147 | 1.01 |
| 1962.00 | 5.095 | 1.01 |
| 1963.00 | 5.039 | 1.01 |
| 1964.00 | 4.978 | 1.01 |
| 1965.00 | 4.914 | 1.02 |
| 1966.00 | 4.831 | 1.03 |
| 1967.00 | 4.697 | 1.03 |
| 1968.00 | 4.565 | 1.04 |
| 1969.00 | 4.381 | 1.05 |
| 1970.00 | 4.158 | 1.06 |
| 1971.00 | 3.925 | 1.04 |
| 1972.00 | 3.763 | 1.03 |
| 1973.00 | 3.643 | 1.06 |
| 1974.00 | 3.430 | 1.11 |
| 1975.00 | 3.091 | 1.09 |
| 1976.00 | 2.832 | 1.06 |
| 1977.00 | 2.677 | 1.06 |
| 1978.00 | 2.515 | 1.08 |
| 1979.00 | 2.336 | 1.11 |
| 1980.00 | 2.100 | 1.14 |
| 1981.00 | 1.850 | 1.10 |
| 1982.00 | 1.676 | 1.06 |
| 1983.00 | 1.579 | 1.03 |
| 1984.00 | 1.530 | 1.04 |
| 1985.00 | 1.467 | 1.04 |
| 1986.00 | 1.417 | 1.02 |
| 1987.00 | 1.390 | 1.04 |
| 1988.00 | 1.341 | 1.04 |
| 1989.00 | 1.288 | 1.05 |
| 1990.00 | 1.229 | 1.05 |
| 1991.00 | 1.166 | 1.04 |
| 1992.00 | 1.1 | 19 | 1.03 |
| 1993.00 | 1.086 | 1.03 |
| 1994.00 | 1.055 | 1.03 |
| 1995.00 | 1.028 | 1.03 |
I hope this is interesting to someone.
Charles Collins is a wine lover who's been collecting wine
since the early '80s. He works as a geophysicist at Shell Oil Co. in New
Orleans.
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