Table 7 Edge membership values.
From: A fuzzy graph theoretic approach to face shape recognition using cubic outerplanar structures
Edge | Edge membership values | Edge | Edge membership values |
|---|---|---|---|
\(({v}_{1},{v}_{5})\) | ([0.2,0.3],0.9) | \(({v}_{9},{v}_{11})\) | ([0.2,0.5],0.9) |
\(({v}_{5},{v}_{10})\) | ([0.2,0.3],0.9) | \(({v}_{9},{v}_{12})\) | ([0.2,0.45],0.9) |
\(({v}_{10},{v}_{19})\) | ([0.2,0.5],0.9) | \(({v}_{9},{v}_{14})\) | ([0.2,0.5],0.9) |
\(({v}_{19},{v}_{20})\) | ([0.15,0.25],0.9) | \(({v}_{11},{v}_{10})\) | ([0.2,0.5],0.9) |
\(({v}_{20},{v}_{21})\) | ([0.15,0.23],0.9) | \(({v}_{12},{v}_{13})\) | ([0.25,0.45],0.9) |
\(({v}_{21},{v}_{13})\) | ([0.22,0.23],0.9) | \(({v}_{11},{v}_{16})\) | ([0.1,0.3],0.9) |
\(({v}_{13},{v}_{8})\) | ([0.25,0.45],0.9) | \(({v}_{14},{v}_{15})\) | ([0.2,0.4],0.9) |
\(({v}_{8},{v}_{3})\) | ([0.4,0.7],0.9) | \(({v}_{16},{v}_{18})\) | ([0.1,0.3],0.9) |
\(({v}_{3},{v}_{1})\) | ([0.3,0.4],0.9) | \(({v}_{17},{v}_{18})\) | ([0.4,0.6],0.9) |
\(({v}_{1},{v}_{2})\) | ([0.3,0.4],0.9) | \(({v}_{16},{v}_{19})\) | ([0.1,0.3],0.9) |
\(({v}_{2},{v}_{3})\) | ([0.4,0.7],0.9) | \(({v}_{18},{v}_{20})\) | ([0.15,0.25],0.9) |
\(({v}_{2},{v}_{4})\) | ([0.4,0.6],0.9) | \(({v}_{17},{v}_{21})\) | ([0.22,0.23],0.9) |
\(({v}_{5},{v}_{6})\) | ([0.2,0.3],0.9) | \(({v}_{15},{v}_{18})\) | ([0.2,0.4],0.9) |
\(({v}_{6},{v}_{4})\) | ([0.4,0.6],0.9) | \(({v}_{15},{v}_{16})\) | ([0.1,0.3],0.9) |
\(({v}_{4},{v}_{7})\) | ([0.3,0.6],0.9) | \(({v}_{15},{v}_{17})\) | ([0.2,0.4],0.9) |
\(({v}_{7},{v}_{8})\) | ([0.3,0.6],0.9) | \(({v}_{11},{v}_{14})\) | ([0.3,0.5],0.9) |
\(({v}_{6},{v}_{11})\) | ([0.4,0.5],0.9) | \(({v}_{12},{v}_{14})\) | ([0.3,0.45],0.9) |
\(({v}_{4},{v}_{9})\) | ([0.3,0.8],0.9) | \(({v}_{11},{v}_{14})\) | ([0.35,0.85],0.9) |
\(({v}_{7},{v}_{12})\) | ([0.4,0.6],0.9) | Â | Â |
