3 problems

Consider binary marker codes and the two input representations for the BCJRFormer model: an aggregated input with vectors ${\bm{Y}}_i^{v} \in \mathbb{R}^{\delta}$ defined by … and…

The BCJRFormer model processes received sequences of length $n_{\text{rec}}$ corresponding to codewords of length $n_{\text{in}}$, and uses attention across sequence tokens. Final-…

Let $C^{\text{no seed}}(\infty,0)$ denote the seedless matching capacity, and let the lower bound and converse in Theorem be the bounds described above. Seedless converse tightness…