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Proceedings of the 12th European Conference on Knowledge ...

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Kamaladdin Rahmani Youshanloui et al<br />

Having applied <str<strong>on</strong>g>the</str<strong>on</strong>g> upper and lower limits, <str<strong>on</strong>g>the</str<strong>on</strong>g> matrix <str<strong>on</strong>g>of</str<strong>on</strong>g> this stage is achieved. It should be menti<strong>on</strong>ed<br />

that due to some scattering in <str<strong>on</strong>g>the</str<strong>on</strong>g> collected data, it is necessary, for accurate calculati<strong>on</strong> <str<strong>on</strong>g>of</str<strong>on</strong>g> <str<strong>on</strong>g>the</str<strong>on</strong>g><br />

collected data, for <str<strong>on</strong>g>the</str<strong>on</strong>g> upper and lower limits to be chosen according to experts' opini<strong>on</strong> (Schneider et<br />

al, 1998 & Kosko, 1986 & Rodriguez, 2007). Here, according to <str<strong>on</strong>g>the</str<strong>on</strong>g> experts' opini<strong>on</strong>s, <str<strong>on</strong>g>the</str<strong>on</strong>g> upper limit<br />

is equal to 0.8 and <str<strong>on</strong>g>the</str<strong>on</strong>g> lower limit is equal to 0.2.<br />

Table 4: The FZMS Matrix<br />

ID<br />

<str<strong>on</strong>g>of</str<strong>on</strong>g><br />

CSF<br />

Individuals<br />

1 2 3 4 5 6 7 8 9 10 11 12<br />

1 1 0.57 0.5 0.43 0.8 1 0 0.5 0 1 0.73 0.33<br />

2 0.7 1 0.47 0.64 0 0.72 0.72 1 0.34 1 1 0.62<br />

3 0.69 0 0.24 0.42 0 1 0.33 0.67 0.51 0.67 0.27 0<br />

4 0.67 0.47 0.23 1 0.27 1 0 0.67 0.43 0.5 0.63 0<br />

5 0.7 0.58 0.76 1 1 0.6 0.2 0.2 1 0.5 0.68 0<br />

6 0.38 0.2 0.53 0.35 0.63 1 0 0.5 0.45 0.38 0.33 0.25<br />

7 0.71 0.56 1 0.44 1 0.67 0 0 0.53 0.33 0.67 0.22<br />

8 0.22 0.33 0 0.33 0 0.67 0.67 0.44 0.47 1 0.44 0<br />

9 0.58 0 0.22 1 0 0.22 0.22 0.64 1 0.64 0.22 1<br />

10 0.36 0.21 0.36 1 0 1 0.36 0.71 1 0.6 0.33 0.6<br />

Step three: Strength <str<strong>on</strong>g>of</str<strong>on</strong>g> Relati<strong>on</strong>ships Matrix <str<strong>on</strong>g>of</str<strong>on</strong>g> Success: The Matrix obtained in this step is an NXN<br />

matrix. Rows and columns <str<strong>on</strong>g>of</str<strong>on</strong>g> <str<strong>on</strong>g>the</str<strong>on</strong>g> matrix are <str<strong>on</strong>g>the</str<strong>on</strong>g> identified factors. Our aim at this stage is to review<br />

<str<strong>on</strong>g>the</str<strong>on</strong>g> two-by-two relati<strong>on</strong>ships am<strong>on</strong>g <str<strong>on</strong>g>the</str<strong>on</strong>g>m. Each comp<strong>on</strong>ent <str<strong>on</strong>g>of</str<strong>on</strong>g> this matrix, which is called Sij,<br />

represents <str<strong>on</strong>g>the</str<strong>on</strong>g> amount <str<strong>on</strong>g>of</str<strong>on</strong>g> influence that "i" exerts <strong>on</strong> <str<strong>on</strong>g>the</str<strong>on</strong>g> factor "j". Sij can have an assigned value<br />

between [-1.1]. Therefore, three types <str<strong>on</strong>g>of</str<strong>on</strong>g> relati<strong>on</strong>ship exist between each two factors (Schneider et al,<br />

1998 & Kosko, 1986 & Rodriguez, 2007).<br />

Sij>0 which represents a direct (and positive) causal relati<strong>on</strong>ship between <str<strong>on</strong>g>the</str<strong>on</strong>g> two "i" and "j"<br />

factors.<br />

Sij

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