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S = 1 + 2\left( \frac{y}{x - y} + \frac{z}{y - z} - \frac{z}{x - z} \right)
We now try a substitution to simplify. Let \( a = x - y > 0 \), \( b = y - z > 0 \), so \( x - z = a + b > 0 \). Then:
x = z + b + a, \quad y = z + b

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