hunch_net hunch_net-2006 hunch_net-2006-197 knowledge-graph by maker-knowledge-mining

197 hunch net-2006-07-17-A Winner


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Introduction: Ed Snelson won the Predictive Uncertainty in Environmental Modelling Competition in the temp(erature) category using this algorithm . Some characteristics of the algorithm are: Gradient descent … on about 600 parameters … with local minima … to solve regression. This bears a strong resemblance to a neural network. The two main differences seem to be: The system has a probabilistic interpretation (which may aid design). There are (perhaps) fewer parameters than a typical neural network might have for the same problem (aiding speed).


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1 Ed Snelson won the Predictive Uncertainty in Environmental Modelling Competition in the temp(erature) category using this algorithm . [sent-1, score-0.516]

2 Some characteristics of the algorithm are: Gradient descent … on about 600 parameters … with local minima … to solve regression. [sent-2, score-1.175]

3 This bears a strong resemblance to a neural network. [sent-3, score-0.812]

4 The two main differences seem to be: The system has a probabilistic interpretation (which may aid design). [sent-4, score-1.091]

5 There are (perhaps) fewer parameters than a typical neural network might have for the same problem (aiding speed). [sent-5, score-1.063]


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Introduction: Ed Snelson won the Predictive Uncertainty in Environmental Modelling Competition in the temp(erature) category using this algorithm . Some characteristics of the algorithm are: Gradient descent … on about 600 parameters … with local minima … to solve regression. This bears a strong resemblance to a neural network. The two main differences seem to be: The system has a probabilistic interpretation (which may aid design). There are (perhaps) fewer parameters than a typical neural network might have for the same problem (aiding speed).

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Introduction: In addition to Ed Snelson’s paper, there were (at least) two other papers that caught my eye at UAI. One was this paper by Sanjoy Dasgupta, Daniel Hsu and Nakul Verma at UCSD which shows in a surprisingly general and strong way that almost all linear projections of any jointly distributed vector random variable with finite first and second moments look sphereical and unimodal (in fact look like a scale mixture of Gaussians). Great result, as you’d expect from Sanjoy. The other paper which I found intriguing but which I just haven’t groked yet is this beast by Manfred and Dima Kuzmin. You can check out the (beautiful) slides if that helps. I feel like there is something deep here, but my brain is too small to understand it. The COLT and last NIPS papers/slides are also on Manfred’s page. Hopefully someone here can illuminate.

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Introduction: Ed Snelson won the Predictive Uncertainty in Environmental Modelling Competition in the temp(erature) category using this algorithm . Some characteristics of the algorithm are: Gradient descent … on about 600 parameters … with local minima … to solve regression. This bears a strong resemblance to a neural network. The two main differences seem to be: The system has a probabilistic interpretation (which may aid design). There are (perhaps) fewer parameters than a typical neural network might have for the same problem (aiding speed).

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