Figure 8.

Compression ratio $\mathsf{\Gamma }$ for the set of rank R values that enable compression ($\mathsf{\Gamma }>1$) and multi-view input space dimensions. (a) $\dim ({\mathcal{X}}_1\times {\mathcal{X}}_2\times {\mathcal{X}}_3)=4\times 3\times 2$ our case study. (b) $\dim ({\mathcal{X}}_1\times {\mathcal{X}}_2\times {\mathcal{X}}_3)=40\times 30\times 20$. (c) $\dim ({\mathcal{X}}_1\times {\mathcal{X}}_2\times {\mathcal{X}}_3\times {\mathcal{X}}_4)=4\times 3\times 2\times 5$. (d) $\dim ({\mathcal{X}}_1\times {\mathcal{X}}_2\times {\mathcal{X}}_3\times {\mathcal{X}}_4\times {\mathcal{X}}_5)=4\times 3\times 2\times 5\times 7$.