INTEL 83 39 32033

HOW TO RANK SOCIAL GROUPS AND PEOPLE Let We can model:H(C)=R(C)B(C)+ϵH(C) = \frac{R(C)}{B(C) + \epsilon}H(C)=B(C)+ϵR(C) Where ✅ Comparing Cliques (Abstract Example) If you want to express the idea “clique A offers more protective benefit than clique B,” you can encode it like:B(C1)>B(C2)>B(C3)B(C_1) > B(C_2) > B(C_3)B(C1)>B(C2)>B(C3) Which leads to:H(C1)<H(C2)<H(C3)H(C_1) <…

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HOW TO RANK SOCIAL GROUPS AND PEOPLE

Let

$C$ C = a social clique or community
$B(C)$ B(C) = protective benefits of the clique (structure, support, discipline, purpose, prosocial norms)
$R(C)$ R(C) = risk factors inside the clique (stress, isolation, exposure to harmful influences)
$H(C)$ H(C) = overall susceptibility to harmful penetration (drugs, harmful thoughts, etc.)

We can model: $H(C) = \frac{R(C)}{B(C) + \epsilon}$ H(C)=B(C)+ϵR(C)

Where

Lower $H(C)$ H(C) = lower susceptibility
Higher $B(C)$ B(C) decreases vulnerability
Higher $R(C)$ R(C) increases vulnerability
$\epsilon$ ϵ is a small positive constant to avoid division by zero

✅ Comparing Cliques (Abstract Example)

If you want to express the idea “clique A offers more protective benefit than clique B,” you can encode it like: $B(C_1) > B(C_2) > B(C_3)$ B(C1)>B(C2)>B(C3)