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Home » How the Flying Dutchman Defeated Time—Unbelievable Truth Behind the Ghost Ship! - Get link 4share

How the Flying Dutchman Defeated Time—Unbelievable Truth Behind the Ghost Ship! - Get link 4share

📅 March 9, 2026 👤 scraface

Mar 09, 2026

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📌 w = \frac{2m}{2} = m

📌 Substitute \( w = m \) into \( L(w) \):

📌 L(m) = (m)^2 - 2m(m) + m^2 + 4 = m^2 - 2m^2 + m^2 + 4 = 0 + 4 = 4

📌 But the problem states the minimum loss must be 1, yet we get 4. This suggests either the function is misstated or we must adjust. However, observe:

📌 L(m) = m^2 - 2m \cdot m + m^2 + 4 = 2m^2 - 2m^2 + 4 = 4

📌 So the minimum value is always 4, independent of \( m \). But the problem asks for the minimum loss to be 1, which is impossible under this function form.

📌 Wait — re-examining: perhaps a typo in interpretation. Let’s suppose the function is \( L(w) = (w - m)^2 + 1 \), so minimum is 1. But the given is \( L(w) = w^2 - 2mw + m^2 + 4 = (w - m)^2 + 4 - m^2 + m^2 = (w - m)^2 + 4 \)? No:

📌 Thus minimum value is \( 0 + 4 = 4 \), always. So minimum cannot be 1.

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