negative label
- Asia > China > Hong Kong (0.04)
- North America > United States (0.04)
- Europe > Spain > Andalusia > Granada Province > Granada (0.04)
- Information Technology > Security & Privacy (1.00)
- Health & Medicine (0.94)
- North America > United States > California (0.04)
- Asia > China > Jiangsu Province > Nanjing (0.04)
- Asia > China > Beijing > Beijing (0.04)
- Asia > China > Anhui Province > Hefei (0.04)
- North America > Canada (0.04)
AdaNeg: Adaptive Negative Proxy Guided OOD Detection with Vision-Language Models
Recent research has shown that pre-trained vision-language models are effective at identifying out-of-distribution (OOD) samples by using negative labels as guidance. However, employing consistent negative labels across different OOD datasets often results in semantic misalignments, as these text labels may not accurately reflect the actual space of OOD images. To overcome this issue, we introduce \textit{adaptive negative proxies}, which are dynamically generated during testing by exploring actual OOD images, to align more closely with the underlying OOD label space and enhance the efficacy of negative proxy guidance. Specifically, our approach utilizes a feature memory bank to selectively cache discriminative features from test images, representing the targeted OOD distribution. This facilitates the creation of proxies that can better align with specific OOD datasets.
- North America > United States > Illinois > Cook County > Chicago (0.04)
- North America > United States > California (0.04)
- North America > Canada > Quebec > Montreal (0.04)
- Law (0.68)
- Health & Medicine (0.68)
- Information Technology (0.48)
- Asia > China > Hong Kong (0.04)
- North America > United States (0.04)
- Europe > Spain > Andalusia > Granada Province > Granada (0.04)
- Information Technology > Security & Privacy (1.00)
- Health & Medicine (0.94)
A Theorem proofs
"} where all tokens in them are uninformative, we have: h So the proof of Lemma 4 is completed. Theorem 1 is also proved. A.2 The proof of Theorem 1 when the encoder is based on Transformer In fact, we only need to prove Lemma 4 because Theorem 1 can be easily derived from it. Beer Reviews Following (Chang et al., 2019; Huang et al., 2021; Y u et al., 2021), we consider a More details are in Table 8. We get the license of Beer Reviews by sending an email to Julian McAuley.