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Home » JupiterQQ: The Hidden Power Behind the Fastest-P growking Jupiter App Ever! - Carbonext

JupiterQQ: The Hidden Power Behind the Fastest-P growking Jupiter App Ever! - Carbonext

📅 February 27, 2026 👤 scraface

Feb 27, 2026

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Wait â imaginary part gives \( a = 0 \)? But then from real: \( b =...
Now try \( u = eta = 1 - i \):
eta^2 = (1 - i)^2 = 1 - 2i + i^2 = 1 - 2i - 1 = -2i
eta^4 = (-2i)^2 = 4i^2 = -4
eta^4 + 3 = -1 = a(1 - i) + b = a - ai + b
Imaginary part: \( -a = 0 \Rightarrow a = 0 \), then \( b = -1 \)
So both give \( a = 0 \), \( b = -1 \)
Conclusion: the remainder is constant \( -1 \)
Alternatively, polynomial division confirms:
Divide \( u^4 + 0u^3 + 0u^2 + 0u + 3 \) by \( u^2 - 2u + 2 \)

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