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Indiana man pardoned by Trump in Jan. 6 riot is killed by deputy

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Indiana man pardoned by Trump in Jan. 6 riot is killed by deputy
Indiana man pardoned by Trump in Jan. 6 riot is killed by deputy
Indiana man pardoned by Trump in Jan. 6 riot is killed by deputy
Indiana man pardoned by Trump in Jan. 6 riot is killed by deputy
J6 rioter recently pardoned shot, killed by police after allegedly ...

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Wait — perhaps the function is \( L(w) = w^2 - 2mw + m^2 + c \), and \( c = 1 \), and we find minimum. But in the problem, it's written as \( +4 \). Let’s assume it's correct and recompute.
Given \( L(w) = w^2 - 2mw + m^2 + 4 = (w - m)^2 + 4 \), minimum is always 4. So no \( m \) makes it 1.
But perhaps the problem meant: find \( m \) such that the **minimum value** is 1, which implies a different constant. Let’s suppose there is a typo and the constant is variable: \( L(w) = w^2 - 2mw + m^2 + c \). Then minimum is \( c \), and we set \( c = 1 \). But the problem fixes \( +4 \), so \( c = 4 \).

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