Decision parameters as explicated in Section 2.1 have been symbolized **as follows:**

ε1 = High count of casualties ε6 = **Cultural proximity to terrorists' ethnicity** ε2 = Damage to infrastructure ε7 = **Pre attack hiding** ε3 = Economic damage ε8 = **Post attack hiding**
ε4 = Media Coverage ε9 = **Physical security.**
ε5 = Distance from terrorist strongholds ε10 = **Psychological impact**
Then the assessment of each parameter for every city, as made by a committee of experts, can easily be represented in the form of following fuzzy soft set:

| ε1   | ε2   | ε3   | ε4   | ε5   | ε6   | ε7   | ε8   | ε9   | ε10   |     |
|------|------|------|------|------|------|------|------|------|-------|-----|
| ψ1   | 0.7  | 1.0  | 0.6  | 0.2  | 0.4  | 0.6  | 0.5  | 0.1  | 0.8   | 0.5 |
| ψ2   | 1.0  | 0.2  | 0.2  | 0.4  | 0.8  | 0.3  | 0.9  | 1.0  | 0.2   | 0.8 |
| ψ3   | 1.0  | 0.9  | 0.1  | 0.6  | 0.7  | 0.7  | 0.3  | 0.3  | 0.5   | 0.3 |
| ψ4   | 0.8  | 1.0  | 0.3  | 0.1  | 0.1  | 0.3  | 0.5  | 0.5  | 1.0   | 1.0 |
| ψ5   | 1.0  | 0.2  | 0.8  | 0.4  | 0.2  | 0.9  | 0.5  | 0.9  | 0.7   | 0.4 |

Tables 1 and 2 on next page, give the dominations and subjections of **each city. This**
permits to calculate cumulative domination, subjection and equity for each particular city as follows:
▽ (ψ1
) = 30, ∆ (ψ1
) = 33, Ω (ψ1
**) = 13**

$$\Delta\left(\psi_{2}\right)=30,$$
$$\nabla\left(\psi_{2}\right)=35,$$

) = 35, ∆ (ψ2

) = 30, Ω (ψ2

$$\Omega\left(\psi_{2}\right)=15$$
$$\Delta\left(\psi_{3}\right)=34,$$
$$\nabla\left(\psi_{3}\right)=28,$$

) = 28, ∆ (ψ3

) = 34, Ω (ψ3

$$\Omega\left(\psi_{3}\right)=12$$
$$\nabla\left(\psi_{4}\right)=31,$$
$\Delta\left(\psi_{4}\right)=33$,
$$=33,$$
) = 31, ∆ (ψ4
) = 33, Ω (ψ4
$$\Omega\left(\psi_{4}\right)=14$$

▽ (ψ5
) = 36, ∆ (ψ5
) = 30, Ω (ψ5
) = 16