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FltRegular/NumberTheory/CyclotomicRing.lean

+1-1
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@@ -56,7 +56,7 @@ lemma equiv_zeta : equiv p (zeta p) = (IsCyclotomicExtension.zeta_spec
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lemma prime_one_sub_zeta :
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Prime (1 - zeta p) := by
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rw [← prime_units_mul (a := -1), Units.val_neg, Units.val_one, neg_mul, one_mul, neg_sub]
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apply (equiv p).toMulEquiv.prime_iff.mpr
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apply (MulEquiv.prime_iff (equiv p)).1
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simp only [RingEquiv.toMulEquiv_eq_coe, RingEquiv.coe_toMulEquiv,
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(equiv p).map_sub, (equiv p).map_one, equiv_zeta]
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letI p' : ℕ+ := ⟨p, hpri.out.pos⟩

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