A dependency-based framework of combining multiple experts for the recognition of unconstrained handwritten numerals

H. Kang, Seong-Whan Lee
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引用次数: 9

Abstract

Although Behavior-Knowledge Space (BKS) method does not need any assumptions in combining multiple experts, it should build theoretically exponential storage spaces for storing and managing jointly observed K decisions from K experts. That is, combining K experts needs a (K+1)st-order probability distribution. However, it is well known that the distribution becomes unmanageable in storing and estimating, even for a small K. In order to overcome such weakness, it would be attractive to decompose the distribution into a number of component distributions and to approximate the distribution with a product of the component distributions. One of such previous works is to apply a conditional independence assumption to the distribution. Another work is to approximate the distribution with a product of only first-order tree dependencies or second-order distributions. In this paper, a dependency-based framework is proposed to optimality approximate a probability distribution with a product set of dth-order dependencies where 1
结合多个专家的基于依赖的框架,用于无约束手写数字的识别
虽然行为知识空间(BKS)方法在组合多个专家时不需要任何假设,但它应该建立理论上的指数存储空间来存储和管理K个专家共同观察到的K个决策。也就是说,组合K个专家需要一个(K+1)个一阶概率分布。然而,众所周知,即使对于一个很小的k,分布在存储和估计方面也变得难以管理。为了克服这种弱点,将分布分解为许多分量分布,并用分量分布的乘积来近似分布是很有吸引力的。以前的工作之一是对分布应用条件独立假设。另一项工作是用一阶树依赖关系或二阶分布的乘积来近似分布。本文提出了一种基于依赖关系的框架,用于最优逼近具有1
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