Theorems · Theorem · number theory
deriv_riemannZeta_eq_neg_inv_sub_sq_mul_add
∀ {s : ℂ}, s ≠ 1 → deriv riemannZeta s = -(s - 1)⁻¹ ^ 2 * riemannZeta₁ s + (s - 1)⁻¹ * deriv riemannZeta₁ s- Defined in
- Mathlib.NumberTheory.Harmonic.ZetaAsymp
- Cited by
- 0 results in Mathlib
- Foundations
- Depth 310 from the axioms · uses propext, Classical.choice, Quot.sound
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Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- Complexstatement and proof · cited by 5,565
- mul_oneproof · cited by 3,885
- one_mulproof · cited by 2,841
- Filter.univ_mem'proof · cited by 1,672
- Filter.mp_memproof · cited by 1,537
- sub_zeroproof · cited by 938
- one_ne_zeroproof · cited by 885
- derivstatement and proof · cited by 676
- neg_mulproof · cited by 654
- div_oneproof · cited by 629
- mul_negproof · cited by 590
- neg_divproof · cited by 161
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