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Home » Actually, solutions are \( n \equiv 1 \pmod8 \), since the multiplicative group mod 8 has order 4, and \( x^3 \equiv 1 \) has exactly \( \gcd(3, \phi(8)) = \gcd(3,4) = 1 \)? Wait — test more: - AMAZONAWS

Actually, solutions are \( n \equiv 1 \pmod8 \), since the multiplicative group mod 8 has order 4, and \( x^3 \equiv 1 \) has exactly \( \gcd(3, \phi(8)) = \gcd(3,4) = 1 \)? Wait — test more: - AMAZONAWS

📅 March 6, 2026 👤 scraface
Mar 06, 2026
Actually, solutions are \( n \equiv 1 \pmod{8} \), since the multiplicative group mod 8 has order 4, and \( x^3 \equiv 1 \) has exactly \( \gcd(3, \phi(8)) = \gcd(3,4) = 1 \)? Wait — test more:

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