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| steven0461 | v1.0.0Jun 28th 2012 | (+2238) Created page with "'''Technological forecasting''' means making predictions about future technological advances. Such predictions of the future are intrinsically difficult and susceptible to [http:..." |
One approach is extrapolating from past data. Moore's Law, which says that the number of transistors on an integrated circuit doubles every two years, is the classic example. Bela Nagy's performance curve database, perhaps the most systematic attempt at such extrapolation, has found similar trends in many technologies. Ray Kurzweil is a well-known advocate of exponential technological growth models. On the other hand, an exponential curve is indistinguishable from the early stages of a logistic curve that eventually approaches a ceiling.ceiling, and all real world exponentials fail to continue their growth.
One could create probabilistic models more complicated than a simple trend extrapolation. Anders Sandberg has done calculations on timelines for whole brain emulation, based on an analysis of prerequisite technologies. The Uncertain Future is a web application (developed by the SingularityMachine Intelligence Research Institute and currently in beta) that works with probability distributions provided by the user to calculate the probability of a disruption to "business as usual", which could come in the form of either a global disaster or the invention of artificial general intelligence.
Technological forecasting means making predictions about future technological advances. Such predictions of the future are intrinsically difficult and susceptible to cognitive biases, but we have information that tells us more than nothing.
Technological forecasting means making predictions about future technological advances. Such predictions of the future are intrinsically difficult and susceptible to cognitive biases, but we have information that tells us more than nothing.
One approach is extrapolating from past data. Moore's Law, which says that the number of transistors on an integrated circuit doubles every two years, is the classic example. Bela Nagy's performance curve database, perhaps the most systematic attempt at such extrapolation, has found similar trends in many technologies. Ray Kurzweil is a well-known advocate of exponential technological growth models. On the other hand, an exponential curve is indistinguishable from the early stages of a logistic curve that eventually approaches a ceiling.
Another approach is expert elicitation, such as in the survey taken at the Global Catastrophic Risk Conference, and a survey of artificial general intelligence researchers on AGI timelines.
One could create probabilistic models more complicated than a simple trend extrapolation. Anders Sandberg has done calculations on timelines for whole brain emulation, based on an analysis of prerequisite technologies. The Uncertain Future is a web application (developed by the Singularity Institute and currently in beta) that works with probability distributions provided by the user to calculate the probability of a disruption to "business as usual", which could come in the form of either a global disaster or the invention of artificial general intelligence.
An important danger in predicting the future is that one might tell complex stories with many details, any of which could fail and invalidate the prediction. Models like that used in The Uncertain Future attempt to avoid this problem by considering outcomes that could come about in multiple ways, and assigning some probability to many different scenarios.
One approach is extrapolating from past data. Extrapolating an exponential quickly. leads to very large changes. Moore's Law, which says that the number of transistors on an integrated circuit doubles every two years, is the classic example. Bela Nagy's performance curve database, perhaps the most systematic attempt at such extrapolation, has found similar trends in many technologies. Ray Kurzweil is a well-known advocate of exponential technological growth models. On the other hand, an exponential curve is indistinguishable from the early stages of a logistic curve that eventually approaches a ceiling, and all real world exponentials fail to continue their growth. Consequently any attempt to extrapolate exponential growth requires entertaining all the mechanisms that might curtail growth.