通过软对数-软最大层提升集成学习的一致性与可靠性
Softlog-Softmax Layers and Divergences Contribute to a Computationally Dependable Ensemble Learning
- 引入软对数-软最大级联结构,增强弱对数运算一致性
- 基于信息度量的熵与散度设计,实现闭区间内值的一致性
- 构建性能张量用于可靠评估,适合高可靠性需求场景
本文提出一种四步流程,表明软对数-软最大级联可提升下一代集成学习系统的一致性与可靠性。第一步为解剖性分析:所考虑的集成模型由与卷积锥体定义相关的典型组件构成,不预设典型形式,以多样性为主要选择标准;研究表明问题越复杂,集成多样性越有价值。第二步为生理学过程:推导出软对数,使弱对数运算保持一致,并通过多层软对数-软最大实现符合输出层类别逻辑的中间决策。第三步涉及神经信息论:提出基于软对数的熵与散度,构建在闭区间上取值一致的信息度量,用于刻画锥体多样性集成学习中个体与子群体决策间的关系。最后一步推导出信息性能张量,用于可靠评估集成系统表现。
原文摘要 · Abstract (English)
The paper proposes a 4-step process for highlighting that softlog-softmax cascades can improve both consistency and dependability of the next generation ensemble learning systems. The first process is anatomical in nature: the target ensemble model under consideration is composed by canonical elements relating to the definition of a convolutional frustum. No a priori is considered in the choice of canonical forms. Diversity is the main criterion for selecting these forms. It is shown that the more complex the problem, the more useful this ensemble diversity is. The second process is physiological and relates to neural engineering: a softlog is derived to both make weak logarithmic operations consistent and lead, through multiple softlog-softmax layers, to intermediate decisions in the sense of respecting the same class logic as that faced by the output layer. The third process concerns neural information theory: softlog-based entropy and divergence are proposed for the sake of constructing information measures yielding consistent values on closed intervals. These information measures are used to determine the relationships between individual and sub-community decisions in frustum diversitybased ensemble learning. The concluding process addresses the derivation of an informative performance tensor for the purpose of a reliable ensemble evaluation.
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