What is the Mertens' theorem about the product over primes?
∏_{p≤x} (1-1/p) ~ e^{-γ}/ln(x) as x→∞
∑_{p≤x} 1/p ~ ln(ln(x)) as x→∞
∏_{p≤x} p ~ e^x as x→∞
Both A and B are Mertens' theorems