Deep Learning
A Appendix A.1 Proofs A.1.1 Proof of Theorem 1 (Section 2.1) Theorem 1. If p
Let ψ: X Y be an arbitrary G equivariant function. We leave proving this as a future work. We now show the following: Proposition 3. The proposed distribution p We now show the following: Proposition 6. From Eq. (29), we have: ϕ Proposition 7. The proposed symmetrization From Eq. (29), we have: ϕ This is after handling the translation component of the Euclidean group E ( d) / SE (d) as in Eq. (29). We now show the following: Proposition 8. Therefore, probabilistic symmetrization can become frame averaging.
WhenLLMMeetsDRL: AdvancingJailbreaking EfficiencyviaDRL-guidedSearch
These attacks either leverage in-contextlearning [6,35,66,28,5]orgenetic methods [65,27,32]. Specifically,in-contextlearning attacks keep querying another helper LLM togenerate and refine jailbreaking prompts. As shown in Section 4, purely relying on in-context learning has a limited ability tocontinuously refinetheprompts. Genetic method-based attacks design differentmutators that leverage the helper LLM to modify the jailbreaking prompts. They refine the prompts by iteratively selecting the promising prompts as the seeds for the next round.
The MAGICAL Benchmark for Robust Imitation
The robot could learn from these demonstrations to complete the tasks autonomously. For IL algorithms to be useful, however, they must be able to learn how to perform tasks from few demonstrations. A domestic robot wouldn't be very helpful if it required thirty demonstrations before it figured out that you are deliberately washing your purple cravat