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Gradient boosting for kernelized output spaces
Author(s) -
Pierre Geurts,
Louis Wehenkel,
Florence d’Alché–Buc
Publication year - 2007
Publication title -
hal (le centre pour la communication scientifique directe)
Language(s) - English
Resource type - Conference proceedings
DOI - 10.1145/1273496.1273533
Subject(s) - boosting (machine learning) , gradient boosting , artificial intelligence , computer science , machine learning , graph , kernel (algebra) , alternating decision tree , support vector machine , decision tree , mathematics , pattern recognition (psychology) , theoretical computer science , incremental decision tree , decision tree learning , discrete mathematics , random forest
International audienceA general framework is proposed for gradient boosting in supervised learning problems where the loss function is defined using a kernel over the output space. It extends boosting in a principled way to complex output spaces (images, text, graphs etc.) and can be applied to a general class of base learners working in kernelized output spaces. Empirical results are provided on three problems: a regression problem, an image completion task and a graph prediction problem. In these experiments, the framework is combined with tree-based base learners, which have interesting algorithmic properties. The results show that gradient boosting significantly improves these base learners and provides competitive results with other tree-based ensemble methods based on randomization

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