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Baseline Fusion for Image and Pattern Recognition?¢????What Not to Do (and How to Do Better)

机译:用于图像和模式识别的基准融合?¢ ??????不应该做的事情(以及如何做得更好)

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The ever-increasing demand for a reliable inference capable of handling unpredictable challenges of practical application in the real world has made research on information fusion of major importance; indeed, this challenge is pervasive in a whole range of image understanding tasks. In the development of the most common type?¢????score-level fusion algorithms?¢????it is virtually universally desirable to have as a reference starting point a simple and universally sound baseline benchmark which newly developed approaches can be compared to. One of the most pervasively used methods is that of weighted linear fusion. It has cemented itself as the default off-the-shelf baseline owing to its simplicity of implementation, interpretability, and surprisingly competitive performance across a widest range of application domains and information source types. In this paper I argue that despite this track record, weighted linear fusion is not a good baseline on the grounds that there is an equally simple and interpretable alternative?¢????namely quadratic mean-based fusion?¢????which is theoretically more principled and which is more successful in practice. I argue the former from first principles and demonstrate the latter using a series of experiments on a diverse set of fusion problems: classification using synthetically generated data, computer vision-based object recognition, arrhythmia detection, and fatality prediction in motor vehicle accidents. On all of the aforementioned problems and in all instances, the proposed fusion approach exhibits superior performance over linear fusion, often increasing class separation by several orders of magnitude.
机译:对可靠的推理的需求不断增长,这种推理能够应对现实世界中不可预测的实际应用挑战,因此对信息融合的研究变得尤为重要。实际上,这一挑战普遍存在于整个图像理解任务中。在开发最常见的类型-分数级融合算法-实际上,人们普遍希望有一个简单且普遍适用的基准基准作为参考起点,而新开发的方法可以作为基准基准。相比。最普遍使用的方法之一是加权线性融合。由于其实现的简单性,可解释性以及在最广泛的应用程序域和信息源类型中令人惊讶的竞争性能,它已将自己巩固为默认的现成基准。在本文中,我认为尽管有这样的记录,但加权线性融合并不是一个好的基线,原因是存在一个同样简单且可解释的替代方案,即基于二次均值的融合。从理论上讲更加原则化,在实践中更成功。我从前者的原则出发对后者进行争论,并通过一系列针对融合问题的实验来证明后者:使用合成生成的数据进行分类,基于计算机视觉的物体识别,心律失常检测以及机动车事故中的死亡预测。在所有上述问题上以及在所有情况下,提出的融合方法均表现出优于线性融合的性能,通常将类分离提高了几个数量级。

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