If σ > 1, what is the lower bound of
ζ^3(σ)∣ζ(σ + it)∣4∣ζ(σ + 2it)∣
ζ^3(σ)∣ζ(σ + it)∣4∣ζ(σ + 2it)∣ ≥ 1
We have ζ(1 + it) ≠ 0 for what t
for all real t
Inequalities for ∣1/ζ(s)∣ and ∣ζ′(s)/ζ(s)∣
There is a constant M > 0 such that ∣1/ζ(s)∣ < M log^7t and ∣ζ′(s)/ζ(s)∣ < M log^9t whenever σ ≥ 1 and t ≥ e