Construct · 3 fields · 6 citations
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In macroeconomics, fine-tuning is the activist use of fiscal and monetary policy to nudge aggregate demand so that output stays close to its full-employment level and swings in the business cycle are damped. The approach belongs to the Keynesian demand management of the 1960s: Walter Heller set it out in his 1966 New Dimensions of Political Economy, drawn from his years chairing the U.S. Council of Economic Advisers, and Arthur Okun gave it a full statement in his 1970 The Political Economy of Prosperity. Here the thing being tuned is a whole national economy adjusted through tax, spending, and interest-rate levers, not the constants of physics or the weights of a trained model.[1][2]
In cosmology, fine-tuning is the observation that several constants and initial conditions of physics fall within narrow ranges that permit complex structure and life, so that small changes to them would yield a very different or lifeless universe. Brandon Carter's 1974 Large number coincidences and the anthropic principle in cosmology framed these apparent coincidences and the anthropic reasoning around them, and Luke Barnes's 2012 review The fine-tuning of the universe for intelligent life surveyed the physical cases and the debate over how to read them. The referent is the setting of nature's parameters themselves, not a government adjusting demand or an engineer adjusting a model.[3][4]
In machine learning, fine-tuning is the practice of taking a model already trained on a large general dataset and continuing to train it, usually at a low learning rate, on a smaller task-specific dataset so it adapts to the new task. Geoffrey Hinton and Ruslan Salakhutdinov's 2006 Reducing the dimensionality of data with neural networks described fine-tuning the weights of a deep network after an unsupervised pretraining step, and Jeremy Howard and Sebastian Ruder's 2018 Universal language model fine-tuning for text classification made pretrain-then-fine-tune the standard recipe for language tasks. What gets tuned here is the numerical weights of a learned model, not a national economy or the constants of the physical universe.[5][6]
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