At organized wine tastings, the participants often finish by putting the wines in some sort of consensus quality order, from the wine most-preferred by the tasting group to the least-preferred. This is especially true of wine competitions, of course, but trade and home tastings are often organized this way, as well.
The question is: how do we go about deciding upon a winning wine? Perhaps the simplest way is for each person to rank the wines, and then to find a consensus ranking for the group. This is not necessarily as straightforward as it might seem.
To illustrate this idea, I will look at some data involving two separate blind tastings, in late 1995, of California cabernets (including blends) from the 1992 vintage. The first tasting had 18 wines and 17 tasters, and the second had 16 wines and 16 tasters. In both cases the tasters were asked, at the end of the tasting, to put the wines in their order of preference (ie. a rank order, ties allowed).
The first tasting produced results with a clear "winner", no matter how this is defined. The first graph shows how many of the 17 tasters ranked each wine in first place (vertically) compared to how often that wine was ranked in the top three places (horizontally). Each point represents one of the 18 wines.
Clearly, 15 of the 18 wines appeared in the top 3 ranks at least once, so that only 3 of the wines did not particularly impress anybody. Moreover, 6 of the wines got ranked in first place by at least one of the tasters — that is, one-third of the wines stood out to at least someone. However, by consensus, one of the wines (from Screaming Eagle, as it turns out) stood out head and shoulders above the others, and can be declared the "winner".
However, this situation might be quite rare. Indeed, the second tasting seems to be more typical. The next graph shows how many of the 16 tasters ranked each wine in first place (vertically) compared to how often that wine was ranked in the top five places (horizontally). Each point represents one of the 16 wines.
In this case, the tasters' preferences are more evenly spread among the wines. For example, every wine was ranked in the top 3 at least once, and in the top 4 at least twice, so that each of the wines was deemed worthy of recognition by at least one person. Furthermore, 10 of the 16 wines got ranked in first place by at least one of the tasters — that is, nearly two-thirds of the wines stood out to at least someone.
One of these wines, the Silver Oak (Napa Valley) cabernet, looks like it could be the winner, since it was ranked first 3 times and in the top five 7 times. However, the Flora Springs (Rutherford Reserve) wine appeared in the top five 10 times, even though it was ranked first only 2 times; so it is also a contender. Indeed, if we take all of the 16 ranks into account (not just the top few) then the latter wine is actually the "winner", and is shown in pink in the graph. Its worst ranking was tenth, so that no-one disliked it, whereas the Silver Oak wine was ranked last by 2 of the tasters.
We can conclude from this that being ranked first by a
lot of people will not necessarily make a wine the top-ranked wine of the evening. "Winning" the
tasting seems to be more about being the least-worst wine! That is, winning is as much about not being last for any taster as it is about being first.
This situation is not necessarily unusual. For example, on my other blog I have discussed the 10-yearly movie polls conducted by Sight & Sound magazine. In the 2012 poll Alfred Hitchock's film Vertigo was ranked top, displacing Citizen Kane
for the first time in the 50-year history of the polls; and yet, 77% of critics polled did not even list this film in their personal top 10. Nevertheless, more critics (23%) did put
Vertigo on their top-10 list than did so for any other film, and so this gets Vertigo the top spot overall. From these data, we cannot conclude that Vertigo
is "the best movie of all time", but merely that it is chosen more
often than the other films (albeit by less than one-quarter of the people). Preferences at wine tastings seem to follow
this same principle.
Finally, we can compare the seven wines that were common to the two tastings discussed above. Did these wines appear in the same rank order at both tastings?
In this case, we can calculate the consensus rank for each tasting by summing the ranks from each participant, giving 3 points
for first rank, 2 points for second, and 1 point for third. The result of this calculation is shown in the third graph, where each point represents one of the seven wines, and the axes indicate the ranking for the two tastings.
The two groups of tasters agree on the bottom three wines in their rankings. However, they do not agree on the "winning" wine among these seven. More notably, they disagree quite strongly about the Silver Oak cabernet. In the second tasting this wine received 3 firsts and 2 thirds (from the 16 tasters), while in the first tasting it received 1 third ranking only (out of 17 people). The consensus ranking of this wine thus differs quite markedly between the tastings. This may reflect differences in the type of participants at the tastings, there being a broader range of wine expertise in the second tasting.