Let \(\Lambda\) be the category of based finite sets\(\mathbf{n}=\{0,1,2, \cdots, n\}\) with base point 0 and based injections. The morphisms of \(\Lambda\) are generated by permutations and the ordered injections \(s_{i}^{k}: \mathbf{k}-\mathbf{1} \rightarrow \mathbf{k}\) that skip \(i\) for \(1 \leq i \leq k .\) It is a symmetric monoidal category with wedge sum as the symmetric monoidal product. Let \((\mathscr{V}, \otimes, \mathcal{I})\) be a bicomplete symmetric monoidal category with initial object \(\varnothing\), terminal object \(*\).