可解释性与可视化 · CVPR2026 ·2026.06.03

Make it SING:分析分类器中的语义不变性

Make it SING: Analyzing Semantic Invariants in Classifiers

Harel Yadid、Meir Yossef Levi、Roy Betser、Guy Gilboa

与你有关的部分

把分类器线性映射的零空间方向显式构造为等价图像,并借助多模态视觉语言模型为这些方向赋予自然语言语义,为分析模型不变性、比较不同骨干(ResNet 与 DINO-ViT)的语义保持能力提供了可复用的探测工具。

原文依据 SING can be applied to a single image, uncovering local invariants, or to sets of images
可迁移到 模型可解释性分析表征不变性分析分类器鲁棒性评估

摘要译文

由模型翻译 · 术语统一 · 请对照原文核对关键结论

所有分类器,包括最优的视觉模型,都具有不变性,其部分根源在于其线性映射的几何结构。这些不变性位于分类器的零空间中,会诱导出映射到相同输出的等价输入集合。这些不变性的语义内容仍然模糊,因为现有方法难以提供人类可解释的信息。为填补这一空白,我们提出零空间几何的语义解释(SING),一种构造相对于网络等价的图像、并为可用变化赋予语义解释的方法。我们使用从网络特征到多模态视觉语言模型的映射,从而获得所诱导语义偏移的自然语言描述和视觉示例。SING 可应用于单张图像,揭示局部不变性;也可应用于图像集合,从而在类别和模型层面开展广泛的统计分析。例如,我们的方法揭示 ResNet50 会将相关语义属性泄漏到零空间,而 DINO-ViT(一种使用自监督 DINO 预训练的 ViT)在不变空间中维持类别语义方面更优。代码见 https://tinyurl.com/github-SING。

英文原文摘要 1267 字符

All classifiers, including state-of-the-art vision models, possess invariants, partially rooted in the geometry of their linear mappings. These invariants, which reside in the null-space of the classifier, induce equivalent sets of inputs that map to identical outputs. The semantic content of these invariants remains vague, as existing approaches struggle to provide human-interpretable information. To address this gap, we present Semantic Interpretation of the Null-space Geometry (SING), a method that constructs equivalent images, with respect to the network, and assigns semantic interpretations to the available variations. We use a mapping from network features to multi-modal vision language models. This allows us to obtain natural language descriptions and visual examples of the induced semantic shifts. SING can be applied to a single image, uncovering local invariants, or to sets of images, allowing a breadth of statistical analysis at the class and model levels. For example, our method reveals that ResNet50 leaks relevant semantic attributes to the null space, whereas DINO-ViT, a ViT pretrained with self-supervised DINO, is superior in maintaining class semantics across the invariant space. Code is available at https://tinyurl.com/github-SING.

标签

会议 CVPR2026
页码 9911-9920
Bibkey
来源 CVF Open Access