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Learning with Confidence

机译:自信学习

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Herein we investigate learning in the limit where confidence in the current conjecture accrues with time. Confidence levels are given by rational numbers between 0 and 1. The traditional requirement that for learning in the limit is that a device must converge (in the limit) to a correct answer. We further demand that the associated confidence in the answer (monotonically) approach 1 in the limit. In addition to being a more realistic model of learning, our new notion turns out to be a more powerful as well. In addition, we give precise characterizations of the classes of functions that are learnable in our new model(s).
机译:在这里,我们调查在对当前猜想的信心随着时间而增长的极限中的学习。置信水平由0到1之间的有理数给出。传统的要求是在极限条件下学习是设备必须(在极限条件下)收敛到正确答案。我们进一步要求答案中的相关置信度(单调)接近1。除了成为一种更现实的学习模型之外,我们的新概念也变得更加强大。此外,我们对在新模型中可学习的功能类别进行了精确描述。

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