CASES:International Conference on Compilers, Architectures, and Synthesis for Embedded Systems。 Explanation:嵌入式系统编译器、体系结构和综合国际会议。 Publisher:ACM。 SIT: http://dblp.uni-trier.de/db/conf/cases/index.html

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The quest of `can machines think' and `can machines do what human do' are quests that drive the development of artificial intelligence. Although recent artificial intelligence succeeds in many data intensive applications, it still lacks the ability of learning from limited exemplars and fast generalizing to new tasks. To tackle this problem, one has to turn to machine learning, which supports the scientific study of artificial intelligence. Particularly, a machine learning problem called Few-Shot Learning (FSL) targets at this case. It can rapidly generalize to new tasks of limited supervised experience by turning to prior knowledge, which mimics human's ability to acquire knowledge from few examples through generalization and analogy. It has been seen as a test-bed for real artificial intelligence, a way to reduce laborious data gathering and computationally costly training, and antidote for rare cases learning. With extensive works on FSL emerging, we give a comprehensive survey for it. We first give the formal definition for FSL. Then we point out the core issues of FSL, which turns the problem from "how to solve FSL" to "how to deal with the core issues". Accordingly, existing works from the birth of FSL to the most recent published ones are categorized in a unified taxonomy, with thorough discussion of the pros and cons for different categories. Finally, we envision possible future directions for FSL in terms of problem setup, techniques, applications and theory, hoping to provide insights to both beginners and experienced researchers.

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We propose two algorithms that use linear function approximation (LFA) for stochastic shortest path (SSP) and bound their regret over $K$ episodes. When all stationary policies are proper, our first algorithm obtains sublinear regret ($K^{3/4}$), is computationally efficient, and uses stationary policies. This is the first LFA algorithm with these three properties, to the best of our knowledge. Our second algorithm improves the regret to $\sqrt{K}$ when the feature vectors satisfy certain assumptions. Both algorithms are special cases of a more general one, which has $\sqrt{K}$ regret for general features given access to a certain computation oracle. These algorithms and regret bounds are the first for SSP with function approximation.

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