What drives technology evolution, anyway?Think about the two adages:
For the last 30 years (at least in the companies where I worked), the official position was that everything is market-driven. That does not match my observation. True, some products (seldom whole technologies, but products) were limited by willingness-to-pay, the primary criterion according to believers in the market-driven universe. Instead, most of the big advances in computers and telecommunications came about because good technology became available and people found a use for it, not because a need existed and brilliant scientists invented a technology to fill the need. Sorry, my MBA friends, but most history I know does not support what you say. Products can be developed to fill a market need, but rarely if they require a significant evolution of technology. How about the golf equipment industry? I point to two periods that I have lived through: the first half of the 1990s and the period since:
Why do I even bring this up? And why so early in the discussion? Because if evolution were demand-driven, then technology forecasting would be done very differently. If it were, then the only way to forecast technology would be to forecast demand and say, "Well, a technology will be developed to meet this need," and go from there. There are a few fields where this approach might bear fruit. Food, energy, and housing have significant trend lines in demand (e.g.- population growth) as well as supply. But the fields I have experience forecasting are far more supply-driven than demand-driven. |
Forecast horizonThe first thing you need to know when preparing a forecast is the forecast horizon. In the 1980s, computers and communications was moving very quickly. At that time:
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Trend linesIn every field of endeavor, there are long-term trends that continue for years or even decades. For instance, when my job was forecasting computing and telecom technology, the trend that dominated any prediction was that the cost of computing was coming down by about a factor of two every two years. This has held true, more or less, for over 40 years. There are periods where the number is more or less than that, but those periods seldom last more than five years. If you look at the trend in ten-year slices, it is fairly constant. While a trend
itself may be obvious, the implications require
imagination and subject-matter expertise on the part of the forecaster.
For instance, in the late 1970s, Larry Roberts (once the director of
ARPA)
pointed out that computing costs were coming down faster than
transmission costs. His interpretation was that it would soon be
worthwhile
(and
more worthwhile the longer you waited) to do computing to save
transmission. For instance:
Every technology forecaster learns to look for such trends in the subject matter of the forecast. What might such trends be in golf? One of the most obvious is driving distance. During a forecasting exercise a few years ago, I was able to find more than sixty years of data to plot such a trend. A quick scan for this 2008 forecast didn't turn up the data, but it would have been interesting as a starting point. It would also be very interesting to see if the USGA's efforts to limit further distance increases have the effect of stifling the trend. |
Bowers LimitsMany improvement trends have fundamental limits. Forecasters look at a trend that is about to bump into such a limit (within the horizon of the forecast), and are forced to ask, "Will this limit end the trend? Or will the trend find some way around the limit?" Sometimes the limit wins, as we would expect. But -- more often than you'd expect -- developers find a way to continue the trend.Here's an example from the computing cost trend I mentioned above. For several decades, the trend depended directly on the fact that the number of transistors that could be fit on a chip was growing exponentially. In fact, the cost trend was often equated with the trend that counted transistors on a chip. But that trend faced an eventual, seemingly-immutable limit: the size of a molecule. Transistors require a certain number of molecules for reliable operation, even in the purest theoretical sense. It was pointed out many times that the trend was only a decade from bumping into this fundamental limit. But the cost trend continued, even though the transistors-per-cubic-inch trend had to stop when its limit was reached. How did computing manage to sidestep the limit?
I first learned about this from an article in the 1960s, which called fundamental limits like this "Bowers limits", after a tech forecaster that noticed their impact. I can't find Bowers in the literature any more, but I will continue to call it that. Does golf technology have any Bowers limits? Let's look at driving distance. The Rules authorities (USGA and R&A) have long tried to limit driving distance by placing bounds on the measurable properties of clubs and balls. We don't know what distance numbers today might have been without their efforts, but they have not prevented a distinct trend to longer and longer drives. As the USGA continues to legislate, here are a few things that might trump the limits it tries to impose:
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The Learning CurveThe term "learning curve" is thrown around very loosely. Like too much terminology today, it has a specific, rigorous meaning but has been borrowed and corrupted by popular use. "Learning curve" or "experience
curve" comes from production experience, and it holds that,
for every doubling of production, the cost per unit produced drops by X% (where X is usually
between 10% and 30%). This is a result of many things. For instance, as
you have more production behind you:
This is a very important tool for technology forecasting. If I am doing a forecast for a low-volume industry (say, tools for custom clubfitters), I like to look for a high-volume industry that requires the same technology. The high-volume industry will drive down the cost of the technology (due to the learning curve) and the low-volume industry can benefit. For instance, it is unlikely that the market for a digital shaft flex tool is over a thousand units. But digital scales are being sold by the millions. If I am designing a shaft flex meter (which measures the force to deflect a shaft), then I can jump on the high-volume bandwagon of digital scales and drop my cost of force-sensing technology by a lot. |
Sailing Ship EffectQuoted from The Centre for Innovation Studies:Sometimes the advent of a new technology stimulates a competitive response, and by virtue of Herculean efforts, driven by desperation, the incumbent technology manages to improve its performance way beyond the limits.While such improvement is eventually limited, almost every field has examples where the effect significantly delayed deployment of the new technology. Forecasters have to be aware of the sailing ship effect and its ability to delay the fulfullment of a technology prediction. Are there any "sailing ships" in golf today? I don't see any that jump right out at me, but the wooden clubhead was certainly a sailing ship in the 1990s. By that time, steel and titanium metalwoods were demonstrably superior, but their acceptance was very slow at the highest levels of the game. The reasons included the reluctance of successful pros to change something that worked for them, as well as improvements in wooden heads that partially duplicated a few of the improvements of metalwoods. (Things like graphite shafts and conscious weight distribution.) These could have been done for wooden clubs much earlier, but they were competitively necessary in the 1990s after metalwoods had demonstrated what could be achieved. |
This is perhaps the most common method used for forecasting in industry. The definition, taken from Wikipedia, is:
The Delphi method is a systematic, interactive forecasting method which relies on a panel of independent experts. The carefully selected experts answer questionnaires in two or more rounds. After each round, a facilitator provides an anonymous summary of the experts’ forecasts from the previous round as well as the reasons they provided for their judgments. Thus, participants are encouraged to revise their earlier answers in light of the replies of other members of the group. It is believed that during this process the range of the answers will decrease and the group will converge towards the "correct" answer. Finally, the process is stopped after a pre-defined stop criterion (e.g. number of rounds, achievement of consensus, stability of results) and the mean or median scores of the final rounds determine the results.
This sounds very sensible, and often it is. But I have had problems with it in practice. The Wikipedia article lists some of the problems, but I have encountered one that they missed. When you assemble a group of independent experts, there will almost always be several different opinions represented -- and differing views of how the future will (or ought to) turn out. That is not surprising at all; the Delphi approach of multiple rounds to converge on the "correct" answer is assumed to solve the problem.
But experts are people, too. Not only are there differences of opinion (understandable and necessary) but also differences of personality. Some of the participants will be better known than others (even famous or at least widely respected). Some of the participants will be more persuasive. Some will have more faith in their opinions and defend them more tenaciously. These personality differences sometimes have more influence on the final consensus of the group than the actual merits of the argument.| When I joined Bell Labs in 1962, it was the R&D
arm of the Bell
System,
the nation's phone company. All new members of technical staff had to
learn how a phone company works, in order engineer for the real
world. Part of my education was a six-week stint at New England
Telephone Company, in a group of ten new Bell Labs employees.
We
spent about a week with each of the major departments. One of those weeks was with the department that did business planning for the company. Perhaps their most important function was the forecast of telephone growth in each locality the company served. The thing that made this so important is that the budgeting, ordering, and hiring for the next three years would be based on this forecast. If the forecast were too high, the company would be overstocked and pay idle installers. If the forecast were too low, the company would would have to scramble to hire, train, and stock to keep up with the demand for telephones; this tended to be more expensive and inefficient than being prepared in advance. So an incorrect forecast in either direction would waste money. (Actually,
the commercial forecast was several projections for periods as short as
three months and as long as three years. But let's keep the story
simple and talk about the 1-year forecast portion.)The local forecasters made their projections mostly by extrapolating past growth. Very sensible! And completely in harmony with trend-line forecasting. They look at the phone population a year ago and again today, treat that as a trend line, and extend it a year into the future. In the graph, Year 0 is the present, with 10,000 phones in the region under study. The forecaster goes to Year -1 (a year in the past) and notes that there were just over 6000 phones in that same area last year. That's a change of just under 4000 phones. Extend this in a straight line one year into the future, and we have just under 14,000 phones. That looks like a good way to do things. Just one trouble: if we go back after the fact and see what actually happened, the resulting forecast is almost always on the low side. Often significantly low. Why should a seemingly sensible forecasting process result in such a biased result? And it is biased. If it were simply a hard thing to predict, then the misses would be about equal high and low. But this process always misses low. So there is something wrong -- and definitely biased -- about the process itself. |
Bear
in mind that we (the Bell Labs trainees) were still wet behind the
ears, and we knew it. We were there to learn how the real world works. But we had a lot of
trouble squaring that consistently low forecast with a good way to run
a company. So we had an evening meeting at the hotel where we were
staying. We met armed with the data for the past ten years, a year at a
time. We were going to try various ways to forecast the data from old,
non-current data. We had the advantage that we could look "ahead" a year to data we already had but
didn't use in our forecast, to see how well we did.Remember that this was the first half of the 1960s, when the economy was growing by leaps and bounds. Telephone growth was substantial in the suburbs -- which is where we were looking at forecasting. In fact, the growth was exponential -- literally. The year-by-year growth did not follow a straight line, but rather grew faster than a straight line. Compare the exponential growth that we observed (blue line) with a linear foreast (dotted red line). The linear forecast is always low if the true trend is exponential growth. The following morning, we reported our findings to our hosts, along with a recommendation to do a best-fit exponential forecast rather than a best-fit straight line. They gave us a sheepish look and said they were not surprised, but nothing was likely to change. The scenario they painted for us was as follows: Forecaster: "I see a growth of 6000 phones in my region over the next year."Note that we are looking at more than one level of politics here.
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