Table 5 Normalized decision values are provided for each energy source by the .

From: WASPAS-based multi-expert decision algorithm for physical education using circular pythagorean fuzzy aggregation with prioritized weights

\(\:\mathcal{D}\)

\(\:\mathcal{A}/\mathcal{C}\)

\(\:{\mathcal{C}}_{1}\)

\(\:{\mathcal{C}}_{2}\)

\(\:{\mathcal{C}}_{3}\)

\(\:{\mathcal{C}}_{4}\)

\(\:{\mathcal{C}}_{5}\)

\(\:{\mathcal{D}}_{1}\)

\(\:{\mathcal{A}}_{1}\)

(0.95, 0.05, 0.50)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.75,0.60,0.68}\right)\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.80,0.55,0.68}\right)\)

\(\:{\mathcal{A}}_{2}\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.80,0.55,0.68}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.45,0.75,0.60}\right)\)

\(\:{\mathcal{A}}_{3}\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.45,0.75,0.60}\right)\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.25,0.85,0.55}\right)\)

\(\:{\mathcal{A}}_{4}\)

\(\:\left(\text{0.75,0.45,0.60}\right)\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.35,0.80,0.58}\right)\)

\(\:\left(\text{0.75,0.45,0.60}\right)\)

\(\:\left(\text{0.55,0.70,0.63}\right)\)

\(\:{\mathcal{A}}_{5}\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.15,0.90,0.53}\right)\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

(0.95, 0.05, 0.50)

\(\:{\mathcal{D}}_{2}\)

\(\:{\mathcal{A}}_{1}\)

\(\:\left(\text{0.60,0.75,0.68}\right)\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.65,0.65,0.65}\right)\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.80,0.55,0.68}\right)\)

\(\:{\mathcal{A}}_{2}\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.05,0.95,0.50}\right)\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.80,0.55,068}\right)\)

\(\:{\mathcal{A}}_{3}\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.75,0.45,0.60}\right)\)

\(\:\left(\text{0.55,0.70,0.63}\right)\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.65,0.65,0.65}\right)\)

\(\:{\mathcal{A}}_{4}\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.75,0.60,0.68}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.45,0.75,0.60}\right)\)

\(\:{\mathcal{A}}_{5}\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.80,0.55,0.68}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.25,0.85,0.55}\right)\)

\(\:{\mathcal{D}}_{3}\)

\(\:{\mathcal{A}}_{1}\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.35,0.80,0.58}\right)\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.75,0.60,0.68}\right)\)

\(\:{\mathcal{A}}_{2}\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.45,0.75,0.60}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.55,0.70,0.63}\right)\)

\(\:{\mathcal{A}}_{3}\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.80,0.35,0.58}\right)\)

\(\:\left(\text{0.80,0.55,0.68}\right)\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.45,0.75,0.60}\right)\)

\(\:{\mathcal{A}}_{4}\)

\(\:\left(\text{0.70,0.55,0.63}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.75,0.60,0.68}\right)\)

\(\:\left(\text{0.85,0.25,0.55}\right)\)

\(\:\left(\text{0.80,0.55,0.68}\right)\)

\(\:{\mathcal{A}}_{5}\)

\(\:\left(\text{0.95,0.05,0.50}\right)\)

\(\:\left(\text{0.90,0.15,0.53}\right)\)

\(\:\left(\text{0.65,0.65,0.65}\right)\)

\(\:\left(\text{0.75,0.45,0.60}\right)\)

\(\:\left(\text{0.25,0.85,0.55}\right)\)