P-WISP - Plithogenic extension of P-WISP

1. 1. Contradiction adjustment; score normalisation.

   $$s_{ij}=s({\hat{p}}_{ij});{\hat{s}}_{ij}=s_{ij}/s_j^{\max }(j\in {\Omega }_b);{\hat{s}}_{ij}=s_j^{\min }/s_{ij}(j\in {\Omega }_c)$$

2. 2. Four sub-scores: weighted sum and product for benefit and cost.

   $$Q_i^{S+}=\sum _{j\in {\Omega }_b}{w}_j{\hat{s}}_{ij};Q_i^{S-}=\sum _{j\in {\Omega }_c}{w}_j{\hat{s}}_{ij};Q_i^{P+}=\prod _{j\in {\Omega }_b}{\hat{s}}_{ij}^{w_j};Q_i^{P-}=\prod _{j\in {\Omega }_c}{\hat{s}}_{ij}^{w_j}$$

3. 3. Composite WISP score.

   $$Q_i=(Q_i^{S+}+Q_i^{S-}+Q_i^{P+}+Q_i^{P-})/4$$

4. 4. Rank descending by Q_i.

   $$\text{rank descending by }{Q}_i$$